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<quiz>
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      <text>$course$/top/Défaut pour Test_final_socle</text>
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<!-- question: 8799  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q01</text>
    </name>
    <questiontext format="html">
      <text>A l’occasion d’une soirée, vous participez à une discussion sur le climat futur. Formé(e) à ces questions, vous entendez trois affirmations incorrectes qui vous font immédiatement réagir. Lesquelles ?</text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Dans son 6e rapport, le GIEC a étudié plus de mille scénarios de développement socio-économique et d’émissions de gaz à effet de serre associées et les projections de température qu’ils induisent. Compte tenu des risques pour les sociétés et les écosystèmes, l’objectif fixé collectivement à Paris en 2015 est de limiter en dessous de 2°C le réchauffement global et de faire le maximum pour rester à proximité de 1,5°C, par rapport à la température préindustrielle. Pour rester à proximité de 1,5°C, il faudrait atteindre, au plus tard en 2050, la neutralité CO2, c’est-à-dire une situation dans laquelle les émissions anthropiques de CO2 sont compensées par l’absorption de CO2, par les puits de carbone ou bien par des technologies de capture. Cette trajectoire implique de diminuer drastiquement les émissions mondiales de CO2 dès l’horizon 2030. En l’état actuel des politiques mises en œuvre par les Etats pour le climat, la trajectoire des émissions mondiales de CO2 ne baisse pas avant 2080 et induit un réchauffement de l’ordre de 3,1°C d’ici 2100, ce qui correspondrait à un réchauffement de l’ordre de 4°C en France métropolitaine.</p><div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées&nbsp;</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les scénarios étudiés et
        retenus par le GIEC :&nbsp;&nbsp;</span><br><ul><li><a href="https://www.ipcc.ch/report/ar6/syr/downloads/report/IPCC_AR6_SYR_SPM.pdf" style="font-weight: normal;">GIEC,
            2023, 6<sup>e</sup> rapport – résumé pour les décideurs, p. 9-10</a>
    </li></ul><ul>
    </ul><span style="font-weight: normal;">Sur la neutralité CO<sub>2</sub>
        et le budget carbone :&nbsp;&nbsp;<br></span><ul><li><span style="font-weight: normal;"><a href="https://www.ipcc.ch/report/ar6/syr/figures/figure-spm-5">GIEC, 2023. 6<sup>e</sup>
            rapport - résumé pour les décideurs, Figure SPM5</a></span>
    </li></ul><ul>
    </ul><span style="font-weight: normal;">Sur l’évolution de la
        température moyenne en fonction des scénarios :&nbsp;&nbsp;</span><ul><li><span style="font-weight: normal;"><a href="https://www.ipcc.ch/report/ar6/wg3/figures/summary-for-policymakers/figure-spm-box/">GIEC,
            2022, Groupe de travail sur l’atténuation du changement climatique, Figure SPM5</a></span></li></ul><ul>
                    </ul></th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
    </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4994" target="_blank">Pourquoi se fixe-t-on l’objectif de maintenir le réchauffement sous 1,5 ou 2°C&nbsp;</a>?</li><li><a href="https://moodle.uved.fr/mod/book/view.php?id=4996" target="_blank">Combien de gaz à effet de serre peut-on encore émettre pour ne pas dépasser 1,5 ou 2°C de réchauffement global ?</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Se projeter dans l'avenir</li></ul><p>Exemple du référentiel Greencomp :&nbsp;</p><ul><li>Pensée systémique et critique</li><li>Envisager des avenirs durables</li></ul><p><br></p></td>
            </tr>
        </tbody>
    </table></div><p></p>]]></text>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Dans son 6e rapport, le GIEC étudie différents scénarios de développement socio-économique pour nos sociétés afin de déterminer le climat futur.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La neutralité CO2, qu’il faut atteindre, le sera lorsque les activités humaines n’émettront plus de gaz à effet de serre.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Si on poursuit les politiques climatiques actuellement mises en place par les Etats du monde entier, alors on se dirige vers un réchauffement global d’environ 3,1°C en 2100.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les humains ont émis, en 2020, 40 Gt de CO2. Si on maintient ce niveau annuel d’émission, alors le budget carbone qui permettrait de limiter le réchauffement à 1,5°C sera épuisé en 2060.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Si on poursuit les politiques climatiques actuellement mises en place par les Etats du monde entier, alors on se dirige, pour la France, vers un réchauffement moyen de 2°C en 2100.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Afin de limiter le réchauffement à 1,5°C, il faudrait atteindre la neutralité CO2 au plus tard en 2050.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Climat</text>
</tag>
    </tags>
  </question>

<!-- question: 8800  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q02</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le dioxyde de carbone (CO<sub>2</sub>), le méthane (CH<sub>4</sub>) et le protoxyde d’azote (N<sub>2</sub>O) sont les trois principaux gaz à effet de serre émis par les activités humaines. Mais ils n’ont ni les mêmes sources ni les mêmes caractéristiques. Quelles sont les trois affirmations qui sont correctes ?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p><u>Explications&nbsp;:&nbsp;</u></p>
<p>Les trois principaux gaz à effet de serre émis par les activités humaines sont
    le dioxyde de carbone (CO<sub>2</sub>), le méthane (CH<sub>4</sub>) et le
    protoxyde d’azote (N<sub>2</sub>O). Les caractéristiques de ces gaz et leurs
    sources d’émission diffèrent. Concernant le potentiel de réchauffement par
    tonne émise (prend en compte à la fois l’efficacité radiative du gaz et sa
    durée de vie dans l’atmosphère)&nbsp;: CO<sub>2</sub> = 1&nbsp;; CH<sub>4</sub>
    = 28, N<sub>2</sub>O = 273. Concernant la durée de vie dans l’atmosphère&nbsp;:
    CO<sub>2</sub> = environ 100 ans&nbsp;; CH<sub>4</sub> = 12 ans&nbsp;; N<sub>2</sub>O
    = 109 ans. Et concernant les principales sources d’émissions à l’échelle
    mondiale&nbsp;: CO<sub>2</sub> (production d’électricité 40%, transports 23%,
    industrie 23%)&nbsp;; CH<sub>4</sub> (agriculture 40%, combustibles fossiles
    35%, déchets 20%)&nbsp;; N<sub>2</sub>O (agriculture 70%).</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les caractéristiques
                        des gaz à effet de serre :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><span style="font-weight: normal;"><a href="https://www.ipcc.ch/report/ar6/wg1/downloads/report/IPCC_AR6_WGI_Chapter07.pdf">GIEC,
                                    2021. Groupe de travail sur les bases physiques, chapitre 7, Tableau 7.15</a> (p.1017)
                            </span></li>
                    </ul>
                    <ul>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les sources
                        d’émission des gaz à effet de serre :</span>
                    <ul>
                    </ul>
                    <div>
                        <ul>
                            <li><a href="https://www.ipcc.ch/report/ar6/wg3/downloads/report/IPCC_AR6_WGIII_Chapter02.pdf" style="font-weight: normal;">GIEC,
                                    2022. Groupe de travail sur l’atténuation, chapitre 2, figure 2.12</a><span style="font-weight: normal;"> (p. 237)</span></li>
                            <li><span style="font-weight: normal;">

                                </span><a href="https://www.globalcarbonproject.org/methanebudget/index.htm" style="font-weight: normal;"><span lang="EN-US">Global Carbone Project, 2024. Global
                                        Methane Budget</span></a><span lang="EN-US" style="font-weight: normal;">.</span><span style="font-weight: normal;">
                                </span></li>
                            <li><span style="font-weight: normal;">

                                    <a href="https://www.globalcarbonproject.org/nitrousoxidebudget/index.htm"><span lang="EN-US">Global Carbone Project, 2024. Global
                                            N<sub>2</sub>O Budget</span></a><span lang="EN-US">.</span></span></li>
                        </ul>
                    </div>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <span><a href="https://moodle.uved.fr/mod/book/view.php?id=4993" target="_blank">Décarbonation, transition énergétique et bouclage matière</a></span>
                        </li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><br>Exemple du référentiel S3C :&nbsp;<ul><li style="text-align: left;">Avoir une approche systémique</li></ul>Exemple du référentiel Greencomp :<ul><li>Pensée systémique et critique</li></ul><br><p></p>
                </td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le N<sub>2</sub>O d’origine humaine a pour principale source d’émission le transport.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La production d’électricité à partir d’énergies fossiles est la principale source de CO<sub>2</sub> d’origine humaine.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il existe des sources naturelles de CH<sub>4</sub> mais elles ne représentent qu’environ 1% des émissions de CH<sub>4</sub> d’origine humaine.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">De ces trois gaz, celui qui a le plus fort potentiel de réchauffement par tonne émise est le N<sub>2</sub>O.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’agriculture contribue de manière significative aux émissions de ces trois gaz.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le CH<sub>4</sub> a une durée de vie dans l’atmosphère plus longue que le CO<sub>2</sub>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Climat</text>
</tag>
    </tags>
  </question>

<!-- question: 8801  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q03</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Un climato-sceptique a eu accès à un texte de 7 phrases qui doit être publié dans une revue qui se veut rigoureuse. Il en a profité pour ajouter trois phrases qui, sur le plan scientifique, sont fausses. Saurez-vous les retrouver ? Cochez-les.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">La période chaude médiévale fut marquée par des réchauffement de certaines régions de l’hémisphère nord non concomitants. Mais ce réchauffement, aux causes encore discutées, n’est ni en intensité, ni en rapidité comparable à celui que nous connaissons aujourd’hui. Par ailleurs, l’incidence des variations d’activité solaire sur l’évolution de la température moyenne de la Terre est systématiquement prise en compte dans les modèles climatiques. Dans son rapport de 2021, le Groupe de travail 1 du GIEC évaluer que les variations d’activité solaire n’ont pas eu d’influence sur l’augmentation de température par rapport à la période préindustrielle. Enfin, si les émissions mondiales de GES baissaient aussi rapidement que dans le scénario le plus ambitieux évalué par le GIEC, la stabilisation de la température mondiale ne serait détectable que d’ici une vingtaine d’années au mieux, le temps de se rapprocher de la neutralité CO<sub>2</sub>.&nbsp;&nbsp;</p><div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les scénarios étudiés et
                        retenus par le GIEC :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><a href="https://www.ipcc.ch/report/ar6/syr/downloads/report/IPCC_AR6_SYR_SPM.pdf" style="font-weight: normal;">GIEC,
                                2023, 6<sup>e</sup> rapport – résumé pour les décideurs, p. 9-10</a>
                        </li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur la neutralité CO<sub>2</sub>
                        et le budget carbone :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><span style="font-weight: normal;"><a href="https://www.ipcc.ch/report/ar6/syr/figures/figure-spm-5">GIEC, 2023. 6<sup>e</sup>
                                    rapport - résumé pour les décideurs, Figure SPM5</a></span>
                        </li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur l’évolution de la
                        température moyenne en fonction des scénarios :&nbsp;&nbsp;</span>
                    <ul>
                        <li><span style="font-weight: normal;"><a href="https://www.ipcc.ch/report/ar6/wg3/figures/summary-for-policymakers/figure-spm-box/">GIEC,
                                    2022, Groupe de travail sur l’atténuation du changement climatique, Figure SPM5</a></span></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4994" target="_blank">Pourquoi se fixe-t-on l’objectif de maintenir le réchauffement sous 1,5 ou 2°C&nbsp;</a>?
                        </li>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=4996" target="_blank">Combien de gaz à effet de serre peut-on encore émettre pour ne pas dépasser 1,5 ou 2°C de réchauffement global ?</a></li>
                    </ul>
                </td><td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Avoir une approche réflexive</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul><br><p></p><br></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-16.66667" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il y a actuellement un changement climatique.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-16.66667" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il se caractérise par une hausse de la température moyenne des basses couches de l'atmosphère terrestre.&nbsp;</p>]]></text>
      <feedback format="html">
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    <answer fraction="-16.66667" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Ce n’est pas la première fois qu’il y a un changement climatique sur Terre.&nbsp;</p>]]></text>
      <feedback format="html">
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      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Lors de la période chaude médiévale, la température moyenne mondiale était équivalente à celle que l’on connaît aujourd’hui.&nbsp;</p>]]></text>
      <feedback format="html">
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      </feedback>
    </answer>
    <answer fraction="-16.66667" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les activités humaines ont une responsabilité dans le changement climatique actuel.&nbsp;</p>]]></text>
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    </answer>
    <answer fraction="-16.66667" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Cette responsabilité est liée aux gaz à effet de serre que ces activités émettent dans l’atmosphère.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’activité solaire a également une responsabilité dans l’accroissement actuel de la température mondiale par rapport au niveau préindustriel, du fait de ses cycles d’activité récents.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-16.66667" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le changement climatique actuel a déjà de multiples impacts pour nos sociétés, et sa trajectoire à la hausse est inquiétante car ces effets vont s’aggraver.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-16.66667" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">On peut parler d’urgence climatique !&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Si les émissions mondiales de GES baissaient aussi rapidement que le scénario le plus ambitieux évalué par le GIEC, la température moyenne diminuerait d’un ou deux degrés en quelques années.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Climat</text>
</tag>
    </tags>
  </question>

<!-- question: 8802  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q04</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le débat est animé : qui donc est responsable du réchauffement climatique ? Veuillez sélectionner, parmi les affirmations suivantes, les trois qui sont justes.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<u>Explications :&nbsp;<br><br></u>Plusieurs aspects doivent être pris en considération lorsqu’on regarde les sources géographiques d’émissions de gaz à effet de serre. Si on regarde, en 2019, la quantité de GES émise aujourd’hui par les États, alors la Chine arrive en tête (27%). Si on rapporte cela au nombre d’habitants, alors ce sont les petits pays producteurs d’hydrocarbures qui arrivent en tête. Si on regarde le cumul d’émissions de GES depuis 1850, alors c’est l’Amérique du nord qui arrive en tête (23%). Concernant la France, ses émissions territoriales représentent environ 1% des émissions globales. Mais l’empreinte carbone des français, qui intègre à la fois les exportations et les importations, est deux fois supérieure à cela, et représentait en 2022 environ 9,2 tonnes éqCO<sub>2</sub> / personne.&nbsp;<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Émissions régionales et cumulées de gaz à effet de serre :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.ipcc.ch/report/ar6/wg3/figures/summary-for-policymakers/figure-spm-2/" style="font-weight: normal;">GIEC,
2022, Groupe de travail 3 sur l’atténuation du changement climatique, Figure
SPM2</a></p></li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Empreinte carbone de la France :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://www.statistiques.developpement-durable.gouv.fr/lempreinte-carbone-de-la-france-de-1995-2022" style="font-weight: normal;">Ministère
de la transition écologique, 2023. Empreinte carbone de la France de 1995 à
2022. Données et études statistiques</a><span style="font-weight: normal;">.</span></p></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;"><p style="text-align: left;"><span>Les relations Humains-Nature(s) en anthropocène :&nbsp;</span></p><ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=5010" target="_blank">Anthropocène, Capitalocène, Plantationocène : qui est responsable ?</a></li></ul><p>Les modes d'action en anthropocène :&nbsp;</p><ul><li><a href="https://moodle.uved.fr/mod/book/view.php?id=5081" target="_blank">Principes de l'action internationale</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><br><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li style="text-align: left;">Avoir une approche systémique</li><li style="text-align: left;">Se positionner dans un débat</li></ul><span>Exemple du référentiel Greencomp :&nbsp;&nbsp;</span><ul><li>Pensée systémique et critique</li></ul><br><p></p>
                </td>
            </tr>
        </tbody>
    </table></div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, la Chine est le premier émetteur mondial de gaz à effet de serre (GES).</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Si on rapporte les émissions de GES au nombre d’habitant, alors on observe que les habitants d’Europe sont les principaux émetteurs dans le monde.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Si on regarde le cumul d’émissions de GES par région du monde depuis 1850, alors on trouve en première position l’Amérique du nord.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Concernant la France, ses émissions territoriales de GES représentent actuellement environ 0,1% des émissions mondiales.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En 2023, un français a émis en moyenne environ 1 t CO<sub>2</sub> éq.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Environ la moitié des émissions moyennes de GES des français sont "délocalisées", en lien avec la fabrication et le transport de biens importés.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Climat</text>
</tag>
    </tags>
  </question>

<!-- question: 8803  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q05</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Une partie du CO<sub>2</sub> émis dans l’atmosphère y reste, mais une autre « disparaît ». Pourquoi ? Comment ? Sélectionnez les trois faits scientifiquement admis.&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Les puits de carbone sont des réservoirs de carbone, naturels ou artificiels, qui absorbent et stockent le carbone de l’atmosphère. Il existe deux grands puits de carbone naturels : l’océan, qui absorbe en moyenne 26% des émissions anthropiques de CO<sub>2</sub>, et les écosystèmes terrestres, notamment les forêts, qui en absorbent en moyenne 31%. Les puits de carbone artificiels, qui visent à produire des émissions dites « négatives » en s’appuyant sur des technologies de capture ou bien des processus biologiques (ex : reforestation), ne représentent pour leur part qu’une fraction marginale de cette absorption. L’efficacité de ces puits de carbone varie, à l’image du puits de carbone terrestre qui montre une forte variabilité d’une année à l’autre. Et cette efficacité évolue, comme celle du puits de carbone océanique qui est influencé par de multiples facteurs, dont la température des eaux de surface : plus chaudes, elles absorbent moins de CO<sub>2</sub>.&nbsp;</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les puits de carbone terrestres et océaniques :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.ipcc.ch/srocc/chapter/summary-for-policymakers/" target="_blank" title="GIEC, 2021. Groupe de travail sur les bases physiques. Chapitre 5, Fig. 5.2 (p.682), 5.9 (p. 693) et 5.10 (p.695)"><span style="font-weight: normal;">GIEC, 2021. Groupe
de travail sur les bases physiques. Chapitre 5, Fig. 5.2 (p.682), 5.9 (p. 693)
et 5.10 (p.695)</span></a></p></li></ul><span style="font-weight: normal;">Sur les méthodes de capture du carbone atmosphérique :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.ipcc.ch/site/assets/uploads/2024/06/005_SB60_IPCC_Side_Event_WGII_TFI.pdf" style="font-weight: normal;"><span lang="EN-US">GIEC, 2024. Carbon dioxide removal
and carbon capture utilisation and storage in AR6 WG3</span></a></p></li></ul><ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4968" target="_blank">Les cycles bio-géochimiques</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><ul><li><span></span>Avoir une approche systémique</li>
                        <li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :<ul><li>Pensée systémique et critique</li><li>Envisager des avenirs durables</li></ul><br><p></p><ul>
                    </ul>
                </td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, les écosystèmes terrestres (ex : forêts) absorbent environ 30% des émissions de CO<sub>2</sub> d’origine humaine.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, les technologies de captation du CO<sub>2</sub> permettent de retirer environ 10% des émissions de CO<sub>2</sub> d’origine humaine.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, les écosystèmes marins absorbent environ 50% des émissions de CO<sub>2</sub> d’origine humaine.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le puits de carbone terrestre fonctionne de manière assez constante : il fixe tous les ans environ la même quantité de CO<sub>2</sub>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Quand l’océan se réchauffe, sa capacité à absorber du CO<sub>2</sub> atmosphérique diminue.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Lorsqu’on plante des forêts pour capter du CO<sub>2</sub> atmosphérique, on parle d’émissions négatives.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
      <tag><text>Climat</text>
</tag>
    </tags>
  </question>

<!-- question: 8804  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q06</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">2025 est l’Année de la mer. A cette occasion, écoutons ce que les scientifiques nous disent au sujet de l’océan et des bouleversements qu’il connaît. Quelles affirmations sont exactes ?&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">L’océan occupe une place centrale dans le système climatique. S’il absorbe environ 27% du CO<sub>2</sub> atmosphérique d’origine humaine, il absorbe aussi plus de 90% de la chaleur additionnelle liée à ces gaz à effet de serre. Lorsque la température d’une zone de l’océan augmente de manière anormale, de l’ordre de quelques degrés pendant plusieurs semaines, on parle de vague de chaleur marine. Les effets sur la biodiversité sont importants. L’océan se réchauffe et lorsqu’il se réchauffe, il se dilate. Cela contribue à une élévation marine d’environ 1,4 mm / an, soit à peu près autant que la fonte des calottes polaires. Au final, le niveau marin monte de plus de 4mm /an. Contrairement à ce que l’on peut penser, il ne suffit pas d’atteindre la neutralité CO<sub>2</sub> pour stopper l’élévation de ce niveau marin : elle va continuer à augmenter pendant les prochains siècles, quel que soit le scénario d’émissions de GES mais la vitesse de cette montée du niveaux des mers est plus faible dans les scénarios de faibles émissions de GES.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">L’élévation du niveau marin :&nbsp;&nbsp;</span><ul><li><a href="https://www.ipcc.ch/report/ar6/wg1/downloads/report/IPCC_AR6_WGI_Chapter09.pdf" style="font-weight: normal;">GIEC,
2021. Groupe de travail sur les bases physiques. Chapitre 9, fig. 9.27 (p.1303)</a></li><li><span style="font-weight: normal;"><a href="https://www.ipcc.ch/report/ar6/wg1/downloads/report/IPCC_AR6_WGI_Chapter09.pdf">GIEC,
2021. Groupe de travail sur les bases physiques. Chapitre 9, tab. 9.5 (p.1289)</a></span>
                    </li></ul><ul>
                    </ul><span style="font-weight: normal;">L'acidification de l'océan :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.ipcc.ch/srocc/chapter/summary-for-policymakers/" style="font-weight: normal;">GIEC, 2021. Groupe
de travail sur les bases physiques. Chapitre 5, Fig. 5.21 (p.718)</a></p></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4994" target="_blank">Pourquoi se fixe-t-on l’objectif de maintenir le réchauffement sous 1,5 ou 2°C&nbsp;</a>?
                        </li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul><br></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, l’élévation du niveau marin est de l’ordre de 4 cm par an.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’océan, lorsqu’il se réchauffe, se dilate.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’océan a absorbé environ 30% de la chaleur additionnelle liée aux émissions de gaz à effet de serre d’origine humaine depuis 1850.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il existe des vagues de chaleur marines, comme il existe des vagues de chaleur sur les terres émergées.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Dès qu’on sera parvenu à la neutralité CO<sub>2</sub>, le niveau marin devrait cesser de s’élever.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’acidification de l’océan, qui impacte les organismes marins, est une conséquence de nos émissions de gaz à effet de serre.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Climat</text>
</tag>
    </tags>
  </question>

<!-- question: 8805  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q07</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">H. se promène en forêt. Il fait de nombreuses observations et, pour chacune d’entre elles, lui associe un concept d’écologie. Quelles sont les quatre associations qui sont justes ?&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Au sein des écosystèmes, les individus d’une espèce donnée sont susceptibles d’avoir des interactions avec ceux des autres espèces. Il y a par exemple les relations entre proies et prédateurs (ex : la mésange et la chenille). Il existe aussi des relations de mutualisme dans laquelle les deux individus entretiennent une relation à bénéfice réciproque, mais temporairement (ex : pollinisation des fleurs de châtaignier par les insectes, relations entre le lierre et son arbre support). Lorsque cette relation est permanente, on parle de symbiose (ex : symbiose mycorhizienne entre le chêne et le bolet). Il y a également le parasitisme, qui est une interaction favorable à l’un et défavorable à l’autre (ex : le coucou qui pond dans le nid d’un autre, l’insecte qui creuse des galeries et pond dans les tissus conducteurs de l’arbre).&nbsp;</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les interactions biotiques et non biotiques :&nbsp;&nbsp;</span>
                    <ul>
                        <li>
                            <p>
                                <a href="https://taxref.mnhn.fr/taxref-web/traits/interactionsBiologiques" style="font-weight: normal;">Muséum
                                    national d’Histoire naturelle, TaxRef, Liste des interactions biologiques</a>
                            </p><br>
                        </li>
                    </ul>
                    <ul>
                    </ul><br>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4964" target="_blank">La logique du vivant</a>
                        </li>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=4966" target="_blank">La notion d'écosystème</a></li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul><br></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Dès son entrée dans la forêt, H. voit de magnifiques bolets au pied d’un chêne : symbiose !&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En regardant cet arbre, majestueux, H. aperçoit du lierre qui grimpe sur son tronc : parasitisme !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Plus haut, sur une branche, H. voit une mésange qui se pose : elle tient une chenille dans son bec : prédation !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-50" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Dans un même temps, il entend le chant d’un coucou. Il pense alors aux femelles coucou qui pondent leurs œufs dans les nids d’autres espèces d’oiseaux : coopération !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">H. continue sa promenade et tombe sur un châtaignier en fleur qui attire de nombreux insectes : mutualisme&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">A côté de lui se tient un vieil épicéa, peu vigoureux. H. soulève un morceau d’écorce et découvre des galeries creusées par des insectes : parasitisme !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
    </tags>
  </question>

<!-- question: 8806  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q08</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’IPBES, souvent présenté comme "le GIEC de la biodiversité", a identifié plusieurs facteurs qui permettent d'expliquer l’érosion actuelle de la biodiversité. Elle distingue 5 facteurs « directs » qui influencent cette biodiversité et 4 facteurs « indirects », qui n’influencent pas la biodiversité elle-même mais qui agissent sur les facteurs « directs ». Veuillez identifier les 5 facteurs directs.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Dans son rapport de 2019&nbsp;<em><span>Évaluation</span> mondiale de la biodiversité et des services écosystémiques</em>, l’IPBES distingue ces deux types de facteurs en précisant : « Les facteurs directs (changement d’utilisation des terres et des mers, exploitation directe des organismes, changements climatiques, pollution et espèces exotiques envahissantes) résultent d’un ensemble de causes sociétales profondes. Ces causes peuvent être&nbsp;démographiques (ex : la dynamique des populations humaines),&nbsp;socioculturelles (ex : les modes de consommation),&nbsp;économiques (ex : le commerce),&nbsp;technologiques ou&nbsp;en rapport avec les institutions, la gouvernance, les conflits et les épidémies.&nbsp;Il s’agit des facteurs indirects qui sont eux-mêmes sous-tendus par des comportements et des valeurs d’ordre sociétal. »</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les causes directes et indirectes de perte de biodiversité :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://files.ipbes.net/ipbes-web-prod-public-files/2020-02/ipbes_global_assessment_report_summary_for_policymakers_fr.pdf" style="font-weight: normal;">IPBES,
2019. Évaluation mondiale de la biodiversité et des services écosystémiques.
Fig SPM2 (p.25)</a></p><br></li>
                    </ul>
                    <ul>
                    </ul><br><ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4981" target="_blank">Les facteurs de déclin de la biodiversité et la Grande Accélération</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="20" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La pollution</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La démographie et la culture</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les institutions et les modèles de gouvernance</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="20" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les espèces exotiques envahissantes</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="20" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’exploitation des ressources biotiques (ex : pêche)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’économie et la technologie</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="20" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le changement climatique</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-25" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les conflits et les épidémies</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="20" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le changement d’usage des mers et des terres (ex : déforestation)</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
    </tags>
  </question>

<!-- question: 8807  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q09</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Plusieurs riverains sont réunis à l’occasion de la plantation d’un arbre dans un square. Chacun est invité à écrire une phrase à son sujet dans un livre d'or. Votre curiosité vous incite à lire les premières, que voici. Parmi elles, trois relèvent particulièrement d’une vision instrumentale (ou utilitariste) de la nature. Lesquelles ?&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Plusieurs valeurs peuvent être attribuées à la biodiversité et c’est ce que détaille le rapport de l’IPBES <em>Évaluation des valeurs associées à la nature</em> (2022). Les valeurs d’usage ou instrumentales s’intéressent à « vivre <strong>de</strong> la nature ». Dans le cadre de ce QCM, cela renvoie à l’ombrage de l’arbre, à sa production de fruits ou encore à sa capacité à stocker le carbone que nous émettons en excès dans l’atmosphère. Mais il existe d’autres valeurs, non instrumentales, auxquelles les autres items de cette question renvoient. Ce sont par exemple les valeurs relationnelles (vivre <strong>dans</strong> la nature), qui portent sur l’identité, la spiritualité, le partage d’expériences, l’inspiration, etc. Ou encore les valeurs intrinsèques (vivre <strong>avec</strong> la nature), qui reconnaît un droit à chaque organisme vivant, indépendamment des bénéfices que les humains peuvent en tirer.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les valeurs de la nature :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://www.fondationbiodiversite.fr/wp-content/uploads/2023/09/FRB_Depliant_Valeurs_Nature.pdf" style="font-weight: normal;">Fondation
pour la Recherche sur la Biodiversité, 2022. Les différentes valeurs de la
nature. p.2</a></p><br></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Les relations Humains-Nature(s) en anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=5058" target="_blank">Éthique environnementale</a></li>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=5048" target="_blank">Les services écosystémiques</a></li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Avoir une approche réflexive</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Incarner les valeurs de la durabilité</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Bravo pour ce nouveau puits de carbone !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Merci à toute l’équipe : je me rappellerai longtemps de ce moment où nous étions réunis pour planter cet arbre.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">J’espère qu’un jour, cet arbre aura des droits.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">J’espère qu’un jour, cet arbre aura des fruits.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">J’irai m’assoir à l’ombre de ce bel arbre quand il fera chaud.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Maintenant, à lui de jouer, laissons-le grandir comme il l’entend !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
    </tags>
  </question>

<!-- question: 8808  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Des étudiants préparent un exposé sur le thème de la biodiversité. Ils souhaitent mettre en avant quelques chiffres qui les ont marqués lors de leurs recherches documentaires. Malheureusement, trois d’entre eux ne correspondent pas du tout aux bons ordres de grandeur... Lesquels ?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Les premières traces de vie sur Terre datent d’il y a environ 3,8 milliards d’années. Actuellement, environ 2 300 000 espèces sont répertoriées, dont plus de 800 000 espèces d’insectes (environ 30%). Bien davantage existeraient, mais elles n’ont pas encore été observées ou bien décrites. Ces espèces interagissent entre elles de différentes manières et l’une des interactions les plus remarquables est la pollinisation, par divers animaux, des plantes à fleur, qui en dépendent en grande partie (80% d’entre elles). La biodiversité s’effondre actuellement, et dans son rapport de 2019, l’IPBES estime que près d’un million d’espèces sont menacées d’extinction à l’horizon 2100.&nbsp; Parmi les nombreuses mesures pour les préserver, il y a la protection d’espaces, comme par exemple les espaces marins (environ 8% de protégés aujourd’hui).&nbsp;</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur le nombre d'organismes vivants :&nbsp;</span>
                    <ul>
                        <li>
                            <p>
                                <!--[if !supportLists]-->
                                <!--[endif]--><a href="https://www.mnhn.fr/fr/combien-y-a-t-il-d-especes-sur-terre" style="font-weight: normal;">Muséum
                                    national d’Histoire naturelle, 2022. Combien y a-t-il d’espèces sur
                                    Terre&nbsp;?</a>
                            </p>
                        </li>
                    </ul><span style="font-weight: normal;">Sur le nombre d’espèces menacées :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li>
                            <p>
                                <a href="https://files.ipbes.net/ipbes-web-prod-public-files/2020-02/ipbes_global_assessment_report_summary_for_policymakers_fr.pdf" style="font-weight: normal;">IPBES
                                    (Plateforme intergouvernementale sur la biodiversité et les services
                                    écosystémiques), 2019. Evaluation mondiale de la biodiversité et des services
                                    écosystémiques. Fig SPM3 (p.26)</a>
                            </p>
                        </li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les espaces protégés :&nbsp;&nbsp;</span>
                    <ul>
                        <li>
                            <p>
                                <a href="https://protectedplanetreport2020.protectedplanet.net/chapter-3" style="font-weight: normal;"><span lang="EN-US">Protected Planet Report, 2020. Chap.
                                        3 «&nbsp;Coverage&nbsp;»</span></a><span style="font-weight: normal;">&nbsp;</span><span style="font-weight: normal;"></span>
                            </p>
                        </li>
                    </ul>
                    <p><span style="font-weight: normal;">Sur le service de pollinisation :&nbsp;</span></p>
                    <ul>
                        <li>
                            <p><a href="https://www.ecologie.gouv.fr/sites/default/files/publications/Th%C3%A9ma%20-%20Efese%20-%20Le%20service%20de%20pollinisation%20-%20Analyse.pdf" style="font-weight: normal;">EFESE (Evaluation française des écosystèmes et des services écosystémiques), 2016. Le service de pollinisation, p.9</a></p>
                        </li>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4977" target="_blank">Biosphère, biodiversité, et crises</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Analyser une problématique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul><br></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
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    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">3 800 000, comme l’âge (en nombre d’années) des premières traces de vie trouvées sur Terre</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">23 000 000, comme le nombre d’espèces actuellement répertoriées sur Terre.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">1 000 000, comme le nombre d’espèces menacées d’extinction à l’horizon 2100</p>]]></text>
      <feedback format="html">
        <text></text>
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    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">80%, comme la proportion de plantes à fleur pollinisées par des animaux.</p>]]></text>
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    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">65%, comme la proportion d’insectes parmi les espèces répertoriées</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">8% : comme la proportion d’espaces marins concernés par une mesure de protection (ex : Aires marines protégées).&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
    </tags>
  </question>

<!-- question: 8809  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La notion de services écosystémiques a été définie en 2005 à l’occasion de la publication du rapport scientifique <em>L’évaluation des écosystèmes pour le millénaire</em> commandé par le secrétaire général des Nations Unies. A son sujet, quelles sont les trois affirmations que vous retiendriez ?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Le terme « services écosystémiques » désigne en général les bénéfices que tirent les populations humaines de la nature, des espèces vivantes et des écosystèmes. Il ne suggère pas que la biodiversité est au service de ces populations humaines ! Il se focalise sur les fonctions qui sont utiles aux humains, et non sur toutes les fonctions des écosystèmes, qui sont - pour ce qu’on en connaît - bien plus vastes. Ces services regroupent des biens (ex : le bois) ou des services (ex : la pollinisation, la régulation du cycle de l’eau). Ils incluent aussi une dimension culturelle et immatérielle, comme par exemple la valeur récréative des espaces naturels.</p>
<div style="max-width:750px;margin:auto;align:center;">
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                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les services écosystémiques :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://www.millenniumassessment.org/documents/document.6.aspx.pdf" style="font-weight: normal;">Evaluation
des écosystèmes pour le millénaire (MEA), 2003. Les écosystèmes et le bien-être
de l’Homme&nbsp;: un cadre d’évaluation. Fig. 1, p.9</a></p><br></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Les relations Humains-Nature(s) en anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=5048" target="_blank">Les services écosystémiques</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La notion de services écosystémiques a pour fondement moral l’idée que les écosystèmes sont au service des humains.&nbsp;&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les services écosystémiques regroupent l’ensemble des fonctions qu’assurent les écosystèmes, qu’elles soient utiles ou non aux humains.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Une plantation de peuplier permet de produire un bien, le bois, qui est un exemple de service écosystémique.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Des abeilles pollinisent un verger d’amandiers en fleur. C’est un exemple de service écosystémique.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les fonctions de régulation du cycle de l’eau qu’assurent les zones humides sont un type de service écosystémique.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les services écosystémiques sont vivement critiqués car ils ne prennent pas en compte les contributions immatérielles de la nature aux humains (ex : valeurs esthétiques, bien-être).</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
    </tags>
  </question>

<!-- question: 8810  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Ce diagramme, réalisé par Charles Darwin, a été publié en 1859 dans son célèbre ouvrage ”L'origine des espèces”. Regardez-le attentivement et identifiez, parmi les 6 propositions suivantes, celles qui sont justes.</p><p dir="ltr" style="text-align: center;"><img src="@@PLUGINFILE@@/Q12_Tree_of_life_Darwin.png" alt="Diagramme de Darwin" width="749" height="472" class="img-fluid atto_image_button_text-bottom"><br></p>]]></text>
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+KEj+dTXPxm0G2UMyXjZ6bIc/1qhcfHzw9GzLDFdzMoywEeCP1qov7RfhoyJHNBfRCTgOsWRn881+ePi3wR8YP+Fra/JL+0l/YNjezO+n2252keJicKICAAQDgkZr508XfsE/E7xL4hvNQh8R6X4omuJC73000iPJ/tNlePpXrXwX/AOCdXiHQtOe+vvjBdeCtZzn7Po2nSXMTHtlzJGM/8BNcL44/4JofEKfWr+9tPGWkeII5JC5vLwzxzSE9S42MAf8AgRr239jb9kHSv2e/iD/wlvjfUU8Q30MBS1tNLifZET1YlwCx7dK/Ra0+OOifZVMVherEq/KPLHT86gm/aC0S3co9neeZt3cKMAe9Vj+0r4aWQKba9PGSQg4/WqUn7UvhyNyDZ3QHJ+Yrk/hmrNj+014cvmQpaXvlv0YID/Wrl7+0V4csUZ5IboIBncVH5daztO/ai8M6hL5YtL7gEkpHuAHqcUXf7UPhqBsRWt5Lzj7oB/KnJ+094bkGVs704+8dgwKrz/tUeHbdWZ7G8A6rkDkfnVWx/a28Oag58vT7sRA4LsV4PpVqf9qzwvC5j+z3XnDqhAGKqt+1joWCyadOy4yD5q8n0ryH9qLXfhz+0p8N7fRvFPiTXfAcdlci7j1DTmBB+UqVcAjcCD07EA18S6z+xv8AAbxfcGPw18XNYF/0abV7ZHjkP+8GzVnRv+Cdvw8tJo21T4qXcUisMGxtELH/AHcuK+7P2bW8Efs5eDT4Y8JHXtctpZfPmvNbvI2dnxg7QOFB/u17VYfG62udKn1CXTnit4n2nbKrY+vpTdL+N8OtNustLa4gB+aWOZWAHeu4g8QNPCji1K+ZxGWkUB/oc1Y1DVH0/T3uGgJdf4C6qCfqTXneqfHFdJkZJdK3uORGtym4gdcDvXMTftZaVFJKq6cjtGMtGt5GXH1FW7P9pyxuIC76ekfy7huulGPb61WP7Vmmeayf2eiKP45LtAKqt+1zpbSRqljbqHbaC98nJre0z9om31bVItPtrG2lun6It6nz/wC761DrX7TGmaXdy2qQW0l3D/rLZr1BID34qnd/tUada2vnvp0cSbd26S9QDFLY/tR29/BFLHoZKy/cxeJ81Wrz9pazsoJZ5dNWKKNtrF7pBg+h9Kz0/apszHG7WNsqPyr/AG1MH6etU5v2w9HjuPJFjbhs42tfxgsfYU+b9rzTIJAj6bCHI4T7cm4/hWTd/tyeHbWYobKH5fvE3qfLRZ/tx+Hr55RHp6AIvDG7T5j/AIVZT9tHRZAm2ytsnlv9PTgVNcftlaPAkco0kyQnO91u0+T3NZsX7dXhi6R2htYDs+9uvUGKgt/26tBvJilpb2d2c7Ssd8vy/U1Z1T9t7RbAbRY2scjELGJtQQB29jWtpf7WVvqIhBsLKN2+8rahGPyOa29X/aQttGtUmuoNPtll/wBUZNSi5/Wsa7/ays7G8trKa301bucZjU6lGA+ehHPNXrj9qCzsokN3Bp1pIeNsupRjcfYelYL/ALYmn2xn89tGURn+HUkPHqfap9L/AGurLVZVW3XR5Q/3NuqRjd7c9639O/aQt76ZlxoyhW2sh1eAMrehy1X/ABf+0HYeDLCKfVDpmmidcwy3WpRLHJ/unPzfhXiWs/8ABQ/QdN1A2sd/oErf3vtown155qK4/wCCi/h+0hLyahoDL03reg8+4zmorH/go9oF08Sm60M73CZF7jJPpmvQrz9sawsLa3luE0i388Zi8zVIwJPpzXNTft7aPCziS40CLY+0htTQ4/HNNuv2+tHtomZp/Di4G4N/bMRBH55rmbP/AIKP6XqeoR29re+GirNs/eX4BY+ijNbPiP8A4KD6JoN2llLqPhuC9YA7JdQBC/UitD/hvHRrXSlub7UPD1vJJ/qx9vGG9xz0rD1f/gonoekyxo+reGv3n3P9MJ3fkf50sX/BRHRN8UUmreGPNlOIwL4AH6ktgfjXN+Iv+Cm+iafdLaQ6v4dExfazJOWCgdfmBxTrb/gpvo892sDap4XjEhwkn23v784H50niD/gp1ouiN9nOp+Hnu14cRzl1HpghiKoaH/wVG0bVr9LRtU0GCRjjfJKVQfietegT/t9aFZ6ctxc+JfCkGfu5vNxb8AciuSuP+CluiLeywweIPDLeXjcZJyAc+hzg1na7/wAFNNLsnEcPiPw35mR/q5TKv5g1m63/AMFPrKztomi8R+HXkkGSbfc4X2x1FL/w8+tYrFJDr/hty3TLtu/EDpUUH/BUuzkWUz6v4fh2kY2OzZ/xrorf/gpPo7RJKfFXhlomG4sWYFfbGc1tj/goz4ftbWB5vEfhWZZjgSrfBcfVc5Fdjo/7bml3WnXF7dal4aFvCfmmi1JNuD0/irIvf289Ot7q3ij1Pw1ILggRj7epY56dGxXfT/tV2+nWEU+oQ6VaiRQVkbUkCtnuAe1V5f2utOhd4nl0VJhH5oRtSTcyeoGa5HS/299J1a+uY7aXQ7lLcnzEj1FdygdSea9H0r9pqx1DRzqmdLewIBW4i1BCg+pzVHxP+1loXhzTGvZ9S0OKLb8pOoxtk/ga8Ruv+CmOkJqEkdtfaBcwRtsZhcYII/Hmrln/AMFJ9EuLedjd6AJI+cfaiMD355ro7n9v/wAO21tB5+r+H7Wa4iE0e+74I/OsG1/4KN6FfyKtvrfhv5pNh826wV+nPSvVvB/7Vul+KdSmsYtb8NGeCAzuo1FBlQM5HzV5v4n/AOChOhaXeMlt4i8LfZ1k8syG73EHOOx6e9beg/tw6TqVw8M3iPwoHEfmDbfqBtxnu1UdN/b38N63qDiy8W+FwikoYprsLyOpBzzXV6Z+2LoGo2F1eJ4q8KOltCZpQl+pVF9c5rDvf26vC9vpT6jH4y8KtblSVP2sHJHbGc1yWmf8FFfD2pyiY+LPDcFu2QFM3JP0q5H/AMFCfDk7z7fGXhaPyhyHnxn6c1f0f/goB4R1AwO3jfwrGrHYyyXG3B9etbfhn9t/wf4jvNRitfH3hSaSyBaSJrnYCo7qSfm/CufH/BQPw3fXl2tj4r8LzRwHkfaduB65J5rE1j/go74cgvLeCLxV4eilL7WTzNwPvnoK3dK/b68N393co3jbwpEtvH5jh7jb8vqDnk+1ZOift8+EdU8SzXa/Enw0lljykjuGMeMc9+3vXdaX+214M1XT9SvLb4i+DpY7FN84a6KlF/vAE/N+FZdj+3l4FudNkv8A/hZXhNoBII9pkZGU/Q8muL8T/wDBSHwjp0k6WHj3QLp4zx5cbFSPy5qTwt/wUQ8N6zErT/EHw1bk9pwU/PNdpe/t3eBY7K8dPiR4UEltGH+WfJf6ep9q5jU/+CjPgC30q21CL4i6K/n5QWscTGRCOpYYyBUHhX/gon4N1y5kSX4j+HrNY8/8fkbR7/oa7DwD+3D4Q8da5qMVh8RfC0sFhCZp4rgvASo6lC33vwrzrxt/wUv8Kwal5fh7xrocyb9rrLC+0Y/ut3B9a7n4U/t0aN43029vtQ8YeELKG0BaXzbvyyij+LBPP4VmXv8AwUE8Kya4yaf498KyWoBwkjsM47g0Rf8ABQzwxcRPPH4w8LmJM5BlYHI9s1yGnf8ABTXRdV1k2lv4m0BUDHLzo6KR7E16f4B/ba0Tx1qDW9t408Gq0fDRz3nks5/2SxxVz4h/treFfB1+1g3jvwel6ibmiS980fTcvGa84P8AwUk8PXMzJb+LvDCOoztkZ8N7A10Onf8ABQTQblpN3iTwu4jhMrYuiBj8/wBKzo/+CjGiSwC4j13w00Uh+QPOQV+ozVjTf+Cg+h3eowW0/irwrbeccAtcHCn3b0r02f8Aap0qCztLk+LPBpgum8uGVdSBWR/7o54P1rAn/bR0mPV105vE/g6KdjtAbUc5PpnpWen7celXOuXGlweJfBzXdvxJE1/t59mJ2n863tJ/bF0m/Mkp17wi1tCyxyt/a8aOrHjgFuc+1df8VP2k9B+F1hp41jW9D0bUL6ISQQ396v7xSOGABzj36V5Sv7e2ixSeTc6/4RicSCNmOo9z0PFWvEn7dWh+HppYG8Q+FZLmJA7RLfZ4I45BxS+CP23ovFt1JEl14Xfy4zMVXVUQ7B1PzGmD9u7R7ue5ms9a8JtZW/8ArA+rRq49cZYZ/AVNo37cOnaxcyyRav4RNjGu5mXV0LKPVuflH1rQuf2z9Mg1FLI6t4YF1KA0UJ1NCZFPcfNWm37W+kNctbr4i8JxXMYBlhl1NAyfXmtXVf2mtP0dra2vdc8JWd/cxGaGOXWocSoP4gQ2APqRXGfFz9uXw/8ACnwJBrepazoCXN4mbSC0vBeeb6MPKLZX37Vw/gD/AIKMx+IdNs7nUD4ciS7bZbyNqccIkb0IdvlP1xXv4+Pc8Xh5dQvLPTrB25CyahGUK46hsgGrvgr41P4mtZLuYaUlpu2xzw6hGyE/72cVka/+0SNEuLtWfQ1itWxJI+qw/L9fm4ryX4h/8FCdI8CvEDd+G7oS4VfJ1RJOffaePxrovBf7aaeJNLhnurfRbeW5P+jsNTj2S/TJ5/Cut079p3+0bt7WPT7CSaL7/l6ihx7e341B4m/att/D2oWNi1lYm7vTiCFr9Azn0X1+vSpL39qVbC4tbaTSrRbuRgjQPqCI2T6ZrQ8RftKWnh/RJdSnhsLeKI7XE9+i7W9M9680vP29tPt7kxrZ6UcJv2nVI8/zrq/CH7WzeI7Rrh9GskiHR01KPBrdk/aQlF/BYx6LBJeOu9o0v4z8vYjnmq91+1FFDDcSDS7RFgOxxJqMYIb0xXCa/wDt4WOg3CQSadp7SOQqqNRj3En2zXS2P7X8E4Am0m2ifZuK/b0yPfBroIP2mrM6Xd6hPY20VrbQmeSY38YVVHc815P4c/4KHaRr14yx2NjLbTzGO0mS+UB8dckmvW7H9pBLjSptRl0q2jtIjh5f7Rj2r7k1a8LfH5vFV7GtnpUF1aPnE9repIBWZfftLCLUWtrWysZ1WQp/x/JvOOvy57V0dp8aGuLCe+NjafZI13F/t0YK+oIzxWZrH7RFromlpqNxFpy2rjKt/aUfP45615tcft06daGczWuliND8r/2nH83t1613OkftLLeeHhqdza6dbgxmUD+0EwV9a89+Jf7emk/DXwlY65qCaUIdRmMFmIr5ZS7DqSB2Hc9qt6V+29bSaO13e2mlqyoGzHqCBeenU1vaN+1xFqFqs0ljpwRzlXXUowoX1611ejftD2er3SxJDYFGTzAy6jGTtHU4z0qprf7RGm6GY3tY9GlW4yyzLqcShgOufWm6b+0ab+ETNa6VFC/+rc6pFhj6daxPHP7WsHgmaztLi30k391zHF/akeD+INanhn9pj/hJrIzw2elqyHDp/asRwe46029/aht7XU/s62umPCSF80arEdreh5qXxt+0zZ+CNIgv9R/su0iuflgabUE2u3pnNZFv+1nG8ltbz22k293ONyK2qR4dfVea73RvjLHqGiT391HplqIiR82qRY9u9ZS/tAwxaXd6hcLo4tLfO6VNXiwo9+etcXp/7Z1heJMxstM8tW2pN/a8Sox7dabrf7Z1ho7JF9j0yS4YZ8sapHnFSaH+1+usbymnaY8eMq8eqRkA+hqjq37aMWm6pbWYstKMk52CM6kmQ31zXVaN+03/AGzdSW0dhpYmgTfPnVosLWr8Ov2hYvHY1eU2Nla2OmnbNfjUY2gRuwZ+ik+9cb41/bP07wfq8dqLHTdRilbbE1tq0ZLn2rFuf28tLbWI9OttNsVux/rbebU4w4PpW5aftlWt25CaNbOq8Mw1OIAUy5/bSsYNTjtE0a3nDDlo9TiyT7CnP+2daNqtvpkXh5X1CblbY6jEHK9yBW5rf7UsWhaY19c6DHFEoy3malENv1qDTP2r4tQtxI3h3yGKeYobUocMvqCTSt+1jZRaZ9um0iCGFm2Ju1WDLH86o2P7YllfXq26+HiJGOFP9oRHd9Mdak1L9sLT9MvXt5NCIKY3br6IMPwruNF+NU2t2UdzF4emVHAIJu4sYPfOavWfxTvLqeQf8I9J5Cts85LuJhn863x4pvWj3LoV23T7pBp83iWeJ4lXR7t5GHKhfuj1+nvVSTxpfJeCIeHr94T/AMtlTIB/r+FZ+ofEy4sbWWZvDl+6pnnAA/XpXKS/tHJFk/8ACMXzKvLFZYztH51Z0348aX4osLgXPhfU5LEqVbzIUkik9QecGuZ0v4++GvBVvcW2keCJ9M05W3H7DHEiknqSqnishP2yPAmn+IfJtvC9/wDb5z++ntrWPeSfUg5NdDN+2J4WgufIfQvEAmz90WYIH1O7ipF/a30Exu//AAj2uskfLulsCoH1zVeH9szwhd3YittK1q5UjGY7YZDdxjdXRH9pLQzGrR6NrTkjdtNrt49snn8KvL+0P4UMcLsNRTzONrWb5U+hA6VaX4++CASJ9X+yMBnE0Ljj14Bx+NU9U/aY+HGl6VJfv4lhmhT+GGN2c/hiuTb9tj4bkZjl1OZB95kszx+ufyq3pn7YfgLWZHWzTWJgg5Yae+D7fX2pp/bA8GfbHt10/XWdBlyLH7v1+aumsvj1pV9pv25ND14QYzzZc4/OsG8/au8NWGoLZz6J4hWRhlR9h5/EbuPxqS4/aj8O21n9rl0XW/ILbUcWoO4+w3VYtP2mvD2oarHp9vo+uyXLRee6Gy2mNP7xBYcfStW5+OOn29m94dG1Y2i9JBb8t9BWNpv7T3h/UrtoE0fWoyOjPa8H6YNbmpfHDS9Kt4JrjStWRZOqm2wVz071H4n+POjeFbCzurvS9XY3ZHlQpa/Oc+2a6DQ/iJZ67pr3cdlewbBuaKaMBh6dDVWf4q6dD5Q+w37tI/ljZASAfc9qmuPiLDFq6WK6desxHzMYsYz0x61na58ZdM0W58j+zdTu5AcMILctireh/FOx8QSOltpmpqUGWMtvtA/HNRXHxREUjqmh6hMF/iRVx/Ouj8P+I4te0yO8FvPaK+fluE2kY61+Wv7ff/BTnVYfEOp/D/4RarBHp8Ub2mo6/ApMjSHKukLHgY5G8d+lfOX/AATYtfB9z8fbfUvGFv8A2m1qfOghkQP+87SHPXB5r76/4Ke/sexfHv4ar8SvCdoG8ZeHrUyyxouH1CxGWZPd05ZfbcO4r8SyCpIPBFfpf/wTJ/bl1XwwZPh14tkn1bRo0D6c6fNNB6qM9V9q/VbwZ480vx1ZNc6b56qpwy3ERjYfnXR0UUUUUUUUUUgz3paKKKKKKKKKKKKKKSlooooorH8R+MdC8H26T65rFjpET52te3Cxbvpk8/hWRD8XvBU+nLfx+KdKeyZ9gnFyuwt6ZzT734s+DNNmiiufFGlQySkCNWukyxPTHNa0/ivRra3E8uqWscJGRI0oANU9M+InhjWraa4sNesLuCE7ZHhnVgp9DUn/AAnfh37Ubb+2rIXAAbyjMu7B9qW88deH9Pufs9zq9pDNwdjSDPPSmyePfDsMckj6zZokYyzGUYAotvHvhy8gE0OtWUkR6Mswqf8A4TDRBCJf7VtPLPRvNGKo3fxM8KWBQXHiHT4S/wB0POoJq1feNtC0ywt7271S3trS4OIZZW2rIfbPWs+6+K/g+xmSKfxFYRSP91WlGTVqX4h+GrdQ0ut2cSkbsvIFGPXmq2n/ABW8H6rI8dn4k065dBlhFODir9p448P34b7PrFnNt67JQcVafxJpUalm1C2CBdxbzBgD60r+IdLSON21G2CyDKEyr8305rOuPiJ4Ytb02k2u2MdyBuMTTDdiobj4g+EI7f7ZNremLCDjznmXGfrTV+KPhCWIOPEOntG3Q+cMN9PWpR8SfC27YNesd2M4Eo6etV4fi14OuNRtbCHxHYT3t02yG3ilDPI3oAK1da8X6L4cube31PUoLKe4z5UcrYL/AErPX4n+FG6a9Zn5tnD/AMXp9aNS+J/hPR42e+8QWNoi9TLKFx9arW/xh8E3d5ZWkHibTprm9OLeOOYMZfpiufn/AGmvhtb+PLrwa3ie1PiG2wJrRTkoT2PvXVL8TfCz2stwNctDDEdrvvxg+lMuPil4TtLNLq416zggcZV5H25HtSaf8UvC2qWs91b6xbvbQ/fmJwv4HvVK++NXg3T5rWGbWoRLcnESYOTViP4u+EZJryIa1bhrRd8xJICiqemfHHwXq9t59rrUUsWSAwUkEj0qaT4z+D4fK36zEpk6Ag/rRL8aPBcN1HbnX7UzSDKopJJqGT44+Co5/KGtwvJnBVOcH3qWX4z+D4bkW7axEJiu8Jg5x61d0n4n+GtctmnsdTjuYVzl0BIGKzPGHxx8F+A9Di1bXNZisbOVtsbP1Y+wrJtf2mPh9evbJDraO1yu+IYHzD8617L43+D9RuIoLXVUnmlbaqIQTn86q+Pfj94M+G+pWOn61qsdve3h/dQllDEevJrUh+LXhu5isnhvQ4vX2W/Qb29ASai8c/GLwz8OlUa5fLZyMyqI3ZQcnp3q3oXxN0TxHNHDY3AkkZd+GdRgfnWNqPx78H6d4pTw8dRSTVTndArKCn15rb8O/EnQ/FWt3Ol6ddxT3Vum+VBIpZR/ug5qkfjJ4VOvXOjRapBNf2wJliSVMjHXvWd/w0F4JXRdR1VtYgWzsCRO5kTKkdR1rnfCP7XHw88b201xpWsW80EYPzmdBkjtya6DS/j/AOEtYvra0ttQgee4baoFxHj881Sl/aa8BL4kvtDj1uzl1Cy/4+EFygCfjmua8U/ttfC3wjHuvdetyxzhY5kbJHbrTvC/7afw08V2P2q21yyhU8BZrtFJPpWXc/t7fCa28QPpJ8RWRnUcubpQmfTNWPHH7c/ws8BaIt/f+IbCR2wVt4LtHc+/Fdfp/wC0t4FvPA2keKH8RaQljqm3yAL+PcSe2M5yO/pVTVf2qPAWmammnHX9Ka8fGF/tCPaM+pqHx5+1t8OPh7Gj6l4l0p1dNw+z38bnp04ryey/4KZfC3UtTW2i1K1gjDbWknnAz7ivS3/bG+GsPgyLxG/i7Qfsc03koFv13A+69azdQ/bo+EWmxTGXx54fMiRiQRpdFiw+oHWoV/bq+Fz6KdQXxboZiKeYpN6B8vfK9c+1MtP28fhXqM9tHa+L9EcTgYaS72BfrnpWjZftrfC6/wDFNxosfjbw8j28ZeSeS+AjbjordDVbwh+3F8L/ABl47Hhu18XaLE+CRPLdhVkI/hUnAz9ax/E//BQz4R6B4ol0ZfFWmStE7RvcCbdGGHXkVL4Y/wCCgPwn8R2+q3A8YaNbQ6cP3nmzlWf02A/ep3h/9vr4Wa/NdoPF+h2q24DM09zt69Pr+FbWuftq/C7Q9Ot7mTxz4akaZgAkV9vOD3IHSud8Vf8ABQL4XeGGMZ8XaFeyFA6/ZrkuuD6kd6xb3/gpH8MLXSBfL4j0hwCA0YmYufotU9G/4KGfCWK7vL+Tx1ZSz3joBayu4igAGPlHb3Ndfqf7ffwn0u1hlfxtoU7SOAFhnJ4P8qZY/t8/DHUNbgsovFOhrHLx5kt5sC/U4xW037bnwpS7nibx54YjSEcs2o9T7YXmtfwx+1t8M/E1hcX8Pjvwt9jtlJnc6mqlPwYAn8K42L9v34U3niKbSrbxx4dZkQyea1w2wgdfmwBn2rm7n/gpt8HYLmeJPFumzCJSd6LJg49PWrnhr/go98JPEtzbW3/CX6PbyXAJVbgvGAB/eJ4H0rYtP2/vhBehkT4ieHLZ0uBbnz2cKTntj+H/AGqk1/8Ab3+E2geJLbSLj4h+GFaZQxnjneWJf951GB+tZniz/gov8HfD/Fr8QvDmpMeAttJK+D6k7cCsD4jf8FEvAdp8Jta1Dwd8QvB1/wCNERDY2V1NKkOSRnflc8DPSpfDH/BSf4VT+BdNvNa8eaFDrq2qf2lDbxylUuMfMIgR8y56VveEv+Ch3we8S2c1zJ8RPD+npGceXeCSNyPXH9K6BP27fgqJroP8UvCxiij3qRO4L8dOleaSf8FP/hO+SnjHTIwJTGQbaYnHr7j3rRt/+ClXwfwPN+IOikkZ/wCPecfn8tRQf8FMfhFJfmL/AITrRTDtJEjQTqM/iKu6P/wUi+EOsswHjzRLVInCu9wkqBge4yK7X4jftzfCDwDp+nSS+PNFknv4RcQBZC4aPs2ByM9s1xHhv/gpP8G9Z06/u5/iBpFibfhba7hkiklP+wMHNdb4Z/b7+But2sk8vxT8NwEIWEM0rxMMdSdw/lUEH/BQv4CySXO74q+HtsSFgoSdS2OwLKAT7CvN9X/4Kj/CaDWbSGDxfbvZOcySw2UjbR75HWqLf8FUfhXcaleRR+Kvs9rEf3U0lg/7z6Ct21/4KffBYaGbqXx2r3gOGtzpzhvbA71jap/wVW+EtnaGeDxM91txvhi09/MP+7nrUkv/AAVN+EX2m2W38Xt5EkYdzNpz5Q/3T71A/wDwVX+EiwOy+KJ2dcgKdMYbvepdF/4KpfCG60i8lufFcsF7ChZIptOYeafRcf1rgtT/AOCvng2K2ElnPeSylypjbTwMD169K6PwZ/wVe+Gd/pkl7q+v3NjOHANnLYEsfdcdqr+JP+Ctfw3h1+Oz0zU7ySxkwWvBY5WMdxg807xn/wAFbfhhpNzZwaRqepapA0WZbmLT9pVvQg157e/8FfvD7XASNNZaDn50t0U+3esSb/gr9b7bpY7bV84/cttTn2Pp9aqT/wDBXnfptoUg1dLwtidRswF9Qe9W5P8Agrtp8dhthg15rnePvlMbfrmsvVf+CvlxM0KWun6rHGD87GRQWFdv4e/4K2+HImg+06V4nn8yM72CK4jOOoGfmri/EH/BX65WV1sdF1ZDuIBmnVMjscdqg8Pf8FcZWsLuXVdJ1hr6MZg8idWQ/wC8e1WrT/gr0PsZM2may1xn7iTLtA75NaE3/BYCyEkRg0jXJV24kR5V59xVS9/4LAeY0Qt9J1ZhnDR+YoOPr3rW0b/grzbDRb6Z/CniC8vkQhZEmDRR+m49qxrL/gr1bTWML3ejaxFeZJkjiuAUH0Peum07/grt4cg8F3s82h+IYdaZilvgq0D++89D7V5n8Pf+CsWpL4ouLjxdZaimnu+Yjp9xudB/tA9fwr13xX/wV78HxadbnSE1u7mJAeIwrEQPUt3rQX/gr58PreK3GzxDOWi3SHyFG1/7oyefrVvwR/wV0+HN7dXba3NrunlQfJ3WyyRuPoOhrM8T/wDBYTwPBZSR6Taa9eThjtdokiz6c+lcf4a/4LC2c012dc0rV4EI/c/ZpFb8Pb61HJ/wWEtLjWyDo+s2+m9mWdS4/DvWlbf8FedAa5cS2/iCOHqGGxifbGaqwf8ABXjShfTCW311rYxkxspUEN2BFdV4A/4KufDfxLDNb+NLjxTpORuX7JEJg57AbTkVT8Rf8Fc/A+kRSJoFt4h1Z0ZhA96qoVHTqa4qz/4LAMrGSbw/q8h3fPsvAF2+uKraz/wVyknv4YtN8PazcWhO5lkvdrH6AVk2X/BV7VH1K4S/8NaqI926ER3rGRR6EGus1X/grVbr4fhTT/CviBL08b5LnCMfTPeuG8Rf8FXfEj2FvDZeF7qyvoz8wuLtyre/rmrTf8FRvFl94XaDUPh9c3D9Fv1eQFv9lnxkj2zWdaf8FMfGtp4Zl06w8CXaTuCY5BJKyKe3GKxU/wCCiHxcudNkVvBc0uogYadIJ9ij/dArn9O/b0+MU1w87+HJLzYckR202F+uB0r0KL/go98VTYQJH8MLhkP3nEVyVkPfHH8q7Lwp+3j8UdV0i9jm+BGsalJAhuDPElyixRjqTuXmtHUP+Cl/ja81PQVtvgn4g/s5ows0brcebMeh8oheBUWsf8FIvHUV9foPgZr9vCh/drMLnfF/vHbXlPjz/goZ8WfFeq2D6d4Eu9OihOXtHhuJRKPoRxUMv/BQr4mJMsUfw8mjkGAYXF119l7V3PjD/gof8RNL8J6JOnwi1jRHz/pVzdi5W2kH/TM4Byf9omu+T/goh4vXwTpd/p/wH8XTQS4LXrvM8EzdPkwudvvWR4P/AG//AIoX3ju4hPwC1rU4mi3pZRpcpPEf724rjFYvjH/gpJ8S5L0wW/wY1PThG/lyxXK3TMWB6dOtVvE//BSj4j6d4TmjPwb1DRcYY3lz9rWNPclgMfnXPfC39vb4s6xqBZ/hbfeKYJkLRmwjuSwx3B5Uira/8FFPibc67dxH4WalLHbEr9kRbkyQ467htOPyo0P9vL4o634ytI7T4SapqLStiLTwlwSx9vlwBTtZ/b8+KsetX1rP8JNWt3LFVs3iutyMO33eRXAa7+238bJ7mOH/AIQm8smDbhFJZXO5l9MEZrd+H37aXxePiqFJfhZf68rg5s4YLtJMeoIHFdX4r/bE+PNx4htxF8EdQtLIkBbWe0vJJG/4EOP0rY1T9rX48GG2s4PgHq0VxLgYkiumVvTGOn4nFQ6N+07+0fd+L5rK2+A15dXkEe97aW1uRsUDsxIU/qa8Sg/bL+NGvfGgwr4Xe51rzzGfDUFpKJlI6rt+8Mdya7Zf23fjhffE6HwxbfDIvrqvuHh+S3nM5A55GQcf7XSvatW/aw/aisPEun6Mf2dDb6reQb4bfy55FcAckMG2j6E5rkr34+ftbX091af8KLaKdmLALYT/ALv8S/P51yX/AA2F+0BpNndQah8Hb9b2Biks8WmXagH8j+hrm7X9s740W8kj3vw41OXdwT9huV5Pblagvv28vilpZVbvwJc2ahwqJPFcJk/3eR1qbxb+3j8WNNMav4FvNGjaLc322GcMwI4OSBxXEeG/24PiffaokqaK+rsXx5VqkzH6ALnmuo139sn4238Utrb+BNQtHY/ui1hcs6H8uavP+2P8eU0EJL8OdR8yGLbLeNpl0FI9SNuBVb4d/tefG7Uyl1pvw9vPEVmzlQ1rZXDx7h1AZQRkV23ij9q79pG9024e2+EWpabbBdrSHT7lyo/KuZh/aK/aSi8MXj/8Ky1EK0e9dQGl3G6MDqcY5rg9P/ai+Pctu8qeHtQvEjcBpRpc5Ab0JA5+lelL+0n+0hbWsUE/wo1J7qSMNHIul3ABU98AYrMuPjz+0tLauj/DLVd2flf+yrj5R6YxWaPjV+0n/Z88qfDnVUgjB3uuk3A2+/Sp9F+KH7Ug0VdQtfh5qlxZz/cuG0mXJ98df0rsNF+Jn7XIEDx/Ci8uY5RtUPpzLn35bisbT/jd+1Druo6totr8NL641ezy1wDpsoMC+gzgH8DWUfi5+1a1sYv+EE1fHIVhosmQPyqt4f8AFv7WF9cyJZeBtauJGbCrJpLKEJ9N2B+ddjqPjH9sqw0U+d8Nr+G2X5TImmBm/IEn9Ky9B8RftfykxWfw51OU3QJUSaZt/HkjH41Not/+2XqUss1l4A1Rmtn2vv09VAPphiM/hXBeMvEv7VV749k0PU/Dmvx68qiQWMOmllVfUEArj8a9K0XWv2zLvwncWNp8PNSJs13PfSWKrMAegUFgD+ArnNJu/wBsG0vd/wDwgmtXbr80iT6aMP8AXmtrV5v2zG1S3vn+HWp2xKjZDFYoUx9NxrnLgftd6p4me3i8Da3Be7CWgj04BMf7x4/WtK08NftoWoW5TwVrO1WwA1pFwfpmum0Sz/bZvtSf7L4Du4ZIgC/nWkSI34lqp+KI/wBtm3ncXngnU90g+9bWcbgD2INTeENG/bel897HwdqEQWMs/wBst4U8z6bm5NW7Cw/bmktp2TwXfssuUzLbQBl+nzV5r4hj/a/0oTnUPC3iOJRMFYx6eHG/tjbmugi8LftrTC3mi8J64qyRB1/0aIZX3GeCa3NQ8O/ttSeHV1F/Bt9Fb2+Mxx28PnMP9zOSPpWp4J0r9tue2e6g8CSyQf6xU1GCFN30BYGrt3p/7dL3Eko8ETRFzgeVDAQo9B83SrVl4b/bwnsmMfhpbcHj95HbK+fXBNatr4K/bvuNPlt30bT0dufOla3Dj2GDU/hbwZ+3jozMTpWm3bStt3X7252D8OgprfDP9vKXU7yPy9MRfvBvOg8r6JxmvO/iZ8Dv22dR8WaP9u0+6ubi6XYk2jzx/Z0P/TUjAB+tLpX7PH7b66mbKK2vLVQ2ftEt5CIfwOT/ACrr7/4Gft4XVoLVr+ARKP8Allewgn9K721+CX7eFp8MYbWHxxozzu2DYSyp9rgT2m2Y59M15Te/sqftxaheKZ9ZMjt/y0/tZNoz+FeHftFfDP8AaU+BniLSNP8AGeo6pfy6im6zuNMuHuYXbOCmQOGBPQivQNP/AGQv2x7zTra8tUuxBPbpOijUkRsMMhSDj5ueldR4e/Za/bcfTGSOc2SIeEvNRiEjfTGePxrpYv2X/wBuiawFqfElnDCecHVEDL7ZCVyuofsVftovfsX1dbhiNxlTWBt/lWa37AX7Xup3EVzcakqTB8Bm1rBX34HSui1D9g79siS3Uf8ACYR3OMAp/bjAj6cc1q6X+wn+2Q4RZPH9taLHjaX1h2J9jhefxrqx+xh+2a9nDAfivp0a5w229cMo/wB4Jk1LL+w7+2DeOUn+M1msaj5WW8l5/ALXFat/wT2/a6ttSN7a/ES3vp25Mi6zLGc/QrVhv2BP2v79RLcfEtEkmO2Rf7Zl4HrwK6vwp/wTz/al0mCWH/hekenwlSqRm6uJwM9SAfun3HNJdf8ABOn9p+50y4s5PjwJYg2UU3VyDJ7ls5H61zZ/4JgftJXerafcXPxctS8Jx9qN9cs8I9QP4vzrN1L/AIJcftKL4nluoPiZYXSyNltRfUriORvcptP864r4l/8ABLL9oOw8YaTNBrNt4va5UNLrSXjobNh1Db/mwOxHX2rvfDX/AATF/aVNiryfFaHR3zlYY9SuWPscriumk/4JmftH6jBGl58eSAnCp9quzx3/AIhUDf8ABLb9oEny/wDheoaJztcm4u/u/Tdz9Kxp/wDglj+0Rotwr6R8WrS4+bBZr25iwPXBz+VdCn/BMH9oN9PCv8dxHIRkwLJc7QfTO7+lY11/wS5/aLmjCt8Y4JQjYQNe3Q49f/rVI/8AwSg+Ol6Fe6+NMDSKMjdNdNg/XdVC/wD+CS3xzSNmg+LVldPjIV57lMn65NW/D3/BLH9oOys2nPxhttNvCf8AURXNzIp992R/KneIf+Can7TsxKwfFy01NHTa/nX08XHpjBqhof8AwTD/AGmLBGVPinZaerHDCHUrhsj8hSL/AMEqf2hLjVDLP8VrNR2ufttyzH8P/r1oL/wSZ+N88Rin+M0AiUZVfMuWBP03cVSm/wCCS3xyv9DlW6+LFlJcRZMFk81wyMe2Xzx+RrK0L/gkp8fBZubn4i6ZpkrOP3MF7cSBh/eJAHP4VBbf8EuP2kdQ8Zmyv/HNnDpCjP8AbI1KZ9y+giwDn2J/Gtxf+CQPxg+0SL/wtixWEsfn/wBIyw9SN1cl8a/+CWHxV+Hnws8Q+JZPiFB4nt9GtjeSaXGswaWNeZCuWIyoyffBrzr9k/8A4JyeOv2nfh//AMJjZ+I7Tw5orXLwW/2gO8kpQ4ZgBjAz+dfQL/8ABGLxs6gn4t27MpG0G2m6d/466vRv+CO+vWUXkz/G7U44H+aSK0tnQFvxk/pXYaL/AMEnX0rwvr+mN8afFfm6iiiMwsEhVgckyJkls9OCKzvBv/BId9Fsmt9R+NniqNHYl49HIgRh9GLc13p/4JaeGpbO1tp/i58Sp4rVt8Ctq6Yjb1UBOK7P44/sLJ8YPh34b8MxfEzxXpMui/L9uN15rXi/9NhxuI7EYrwK8/4I/wB7dXdvcn42+IXnhOElljLMg77Tv4rnb7/gi7qMd9JPpvxfuo95yXns28w+uSr81fvP+CNeoyw26w/GfVNw/wBaJbUsp/3cOMfjmqdn/wAEYdUkvXGo/GS7msNp2pBZMsm7tkmQjH4VHb/8EVbrP+kfF66bB48uwI4/GQ1s6d/wRkt7XWIZ5Pi9ri2sPzRm3gCTo3qG3ED8qztX/wCCMV9da8l9b/GC+cSMTcT3VqWuCO2GD8n60mtf8EY9RudOdbT4w30t4PuC8tWMWPQ4fNNtP+CNevx2dssnxpu45kILiKzfYP8Ad/eZFTzf8EZ9SuGlWb4zajJC5yVazYkn3/ec1G//AARcnNusa/F+/wAJyqtZHaD9N9UJ/wDginqDSpInxakZx1d7Fsj6fPVOT/gi94rkvRIfi7GVC4EjWkpce336x5P+CK3jY37/APFztOe3JP702soc+mRuqXR/+CLHjJ7t11H4n2VvbY4e3tpGYn6FhWsP+CJ+rCQ4+K67Ox+wvn/0Ks2+/wCCM/xBgW4TT/ixZvEeESWCZd498NVfRP8Agil4yaRl1P4nadbwkcfZbSViT+LVow/8ETdfglOz4q20cZx9yxkBPr/FV2f/AIIn38rxbviqZlB+bfYtkfT5jWva/wDBFS3GDc/FfUie/lWgH82rbuf+CLfha6tY0k+KPiaWRFwPMjiZB9Bjiqeof8EVtDmltHt/inruYsBjcW6MQPRCMba2X/4Ix+Crm3k+1fEfxTc3O3EUkhiIQ/TFc2P+CJuj+Rg/FDVfOJ5b7Im0j0xmpbL/AIIn6HFPGZvihrBhU5Kw2qK34HPFaum/8EWfBkU87X3xF8RXEbZ2CNI0K+mTjmtnVf8Agjd8PtV060hl8f8Ai6ae3XaHuJ45E/BSvyj6VzFx/wAESvB73CtF8RNaWHHKtbxEn8cVSu/+CIvh1mX7N8StURc/MJbONvyxik/4cieH9px8TNUBzx/oUf8AjVy4/wCCKHhuZYgPidrrBBjElvGQPXHpUkf/AARM8GqVL/EPXJP7wMEQz+lNX/gib4RW+Vz8QNXktc8xGCMHH1xRH/wRK8HC7d2+IWs+QWysa28QKj0zirGr/wDBE3wNdSwtY+P9etlH+s82GKQt9DjitSL/AIIs/DH+xnt5fGHiR9QJyt2DEAo9Nm3BrLuf+CJfgR7iNofiB4gSED5keGEkn2O2p4v+CKXw8jnDS+ONfkixgJsiGT9cVBf/APBE3wLNPE1r471yCMH50aGJtw+uOK0ov+CK3wxE8LyeL/ELRqP3ka+UN/47eKr69/wRQ+HF7diTTPHHiLToujQukMo/Alc1PoX/AART+GFjdeZqXjLxLqcOMeSPJi59cqua34P+CNfwUj8zzdU8Tz7vu7rxBs+mE/nVU/8ABGH4ObpCNe8T7WHyj7RH8p/745p0P/BGb4ORxIr6z4ilYdXM6gn8hin3n/BGf4MXEe2HWPEtq2Mb0ukbn1+ZTVK//wCCLfwiutMt4YPE/iizu4x891HLC3mn3VkIH4YqDRf+CK/wqs7eVdQ8W+JtRmf7rhoYgn0ATn8a0I/+CMPwZQENr3imQ46m6iH8o6W5/wCCMnwalt40h1zxNDKpy0n2mNtw9MbP5VZtf+CN3wWhtJIpdV8TTyMciX7YqlfbAXH51jal/wAEVfhRdXLSWvjLxbYxnpCslu4X6Fos/rU3/DmD4XyiMXHjrxpchF2gSXFvgD0H7ripk/4Ix/CMZ3+KvF0jdmNzDwPT/V1zlt/wRP8AA0etXUknj/XzpbjEMKRRCVP958YP5Vt2v/BGD4YwtGsnjnxfLbDl7cSwqrn8E4q4v/BGb4PfYbiF/EfiySaRt0dw11FuiH90Dy8EfUZrnpv+CJvw7NwGh8d+I1h7q8cBb89tPtv+CKHw5SaQzeOfEckZHyqqQgj6nbXSQ/8ABGr4LrbRJLq/ieWVBhpftaDd+GzA/CpD/wAEbfgl5pYah4lC5B2fbVx/6BXV6R/wSf8AgBpNxNL/AGNqt15ls1vtm1SbAJGN4wR836e1cV/w5i+DW4k694qIJJwbqLp6f6utXSP+CPHwN0/UFnuZvEWpQhSptp7/AGoT65RQf1q4P+CQfwCFwkn2TXfLVsmL+03ww9CetXo/+CSX7PKCYHRNYbeML/xOJxs+mG5/Gmn/AIJI/s9/ZBCNG1YSD/lt/asu4/hnH6Vl2v8AwR8+A8DEyLr9wCSQH1EjHtwKkj/4I/8AwFRWDQa65IIBOpNx+lWdL/4JF/ALTru1mlsNYvVhfe0U+ovtl9mxjj6V0Vx/wS0/ZzuBID4Lnj3tuzFqdwuPYYfgVzcv/BIf4AvfeeljrcUOc/ZxqchX6ZPP61R1H/gkN8ErnXbd7ez1S10oQnzYl1CRnaTPGCegxWxpn/BJT9n3T7sTyaNqt4oXHlT6lIVPvgGtTTf+CV37PGn3cc7+FLm72Eny59QlKN9QGFPl/wCCWH7Ok19dXB8HXCifpCmpTqkf+6A3FM0v/glb+ztp0srv4Sur0OMBLjUpyF+mGFZ+s/8ABJn9nzVJ43g0LU9OCkkpbalLtb67iasaF/wSk/Z70ePbP4cvtTO7O661CQn6cEVo3v8AwS5/Z2vNQF0vgyS2HlGMwQ30wjP+1gsefen67/wTA/Z61vw3b6Qvgz+z2g+7f2d1Ily3+8+fm/GqXhz/AIJXfs96BNLJJ4XuNVDxeXsvr2R1X/aGCMH3rW8Of8E0PgD4W19NVs/CDO6oyfZ7i7kliIYYOVY88Vw/jL/gkP8AArxPq9xfWEWseHFmOfsun3mYUPfarg4HtnFbPw5/4JUfAfwDeSXVzo154okeMx7NZuTJGM9TsXAz/Ks69/4JF/s/3eozXKabrFtFIxYW0WpybEz2GecfjVF/+CPfwHaGVFXX0d/uyDUTlPpxj86wLL/gjF8IYbl3uNf8RXEO7KxiZFwPQkLXV6D/AMEjPgNo2otczWesanEUKi2ur9tgPrxg5qtqH/BH/wCA15eNNFHr1pGTnyY9RZl/NgT+tUF/4I4fA9ZixvPEbR/88zejj8dtJD/wRv8AgjHbXEb3/iSSWT7kxvVBi+gC4P45rHuv+CLfwmkK+T4p8TQADGDJE2fc/LWnon/BG34Maddwy3uqeIdUjX78MtyqK/8A3yARWtP/AMEgvgPITsXxBEuchV1NiB+YqiP+COvwSFwXN34gaMsCEN7yB6ZxUV//AMEb/grcXXm22o+I7OPIPlLeBx78kZqOx/4I2/Bq21OaefV/El3aOPktXulXYfUMqgn8a8Z0T9mrwT+1N8dfiN8PPE8ep+G7b4apFoGg31tKWlnt0dlVpi+d7EAHPo1epWf/AARe+FkV0ktx4o8QXEOBuh3ooJ9QQM1e8Rf8EaPg9qVk6aZrfiPSbkgYm+0rMB+DLXOaf/wRT8CW1zC8/jzX5olP7yNI408wdxkDitab/gi98K3v3kj8T+IY7Rv+WO9CVPscfzqxZf8ABGT4RwPN53iLxJMjptULMiFD68Lz9DUMv/BGH4VtLbuninxGBHw6tIh8we5xx+FdK/8AwR++BT2ypnxAs23BmXUmyT64IxUOsf8ABHz4JX+j21tZ3Gv2F7CSWvhfGRpvZlbgD/dxXPeMf+CNHwz1bwfb2Wh+ItY0nX4P+YlO/nxyDJ+VojwBz1BB4rktK/4Ij+Gl05V1H4j6rJeBs77W1jWPHphsn9a9Fn/4I9fCW7sdPil8QeJ/Pt4wksgvcrN/wFgdv0Fb/hP/AIJPfBnQNLutO1G48R67ZTyibyZtUkgVWAwDiMrkj1Ncne/8EZvhFcz3bxeKPFtskzlo4xdRMIR/dBMeSP8AeJNcj4n/AOCJXg65RP7A+Iet2bgfN/aFvFMCfbaFq/4d/wCCK3ga20vyta8ea9eXo+7NZpHEi/RSDTrb/giz4Giv4pZPH3iGa3VsvCVjHmD3YDI/CpdZ/wCCLfgC4vYLjTPHniOzVCC0MojkBwecNgMM/Wnap/wRb+H1zdJcWfxA8VWzbtzpIYZB/wABOwMPxJrT17/gjZ8NNUtWS08beLrSQ4OJLiOaMt3JVkz+tclqP/BErwnLI5sviPrcKlRtWa2ifB98Y4qfR/8Agih4QhiI1L4k+IJnPe0hijA/Ag1aT/giv4NSdJB8TvFI2fdYJCGUdsHbxTn/AOCK/ghre4H/AAsvxWZ5OdzLBtP+8NuT+dc7q3/BEjR5GhOnfE7UY8Y837VZI+fXbtIx+Oa1Jv8Agix4eeKQr8T9e8/aFR2hQgev4Vo6R/wRj8HRaNqNtqfxE8R3l1MgFvLDsjSJvVkwQw6cVxGhf8ERUS4uRq/xPla3D/6P9hsNrbf9rcxGfpXe6d/wRk8ExWxtrz4k+LJ7ZuWgiaJEY9jjaRV3Qf8Agjt4L0O7LQ/EzxnDbYI8q0njhbn3C/0po/4I1fDyPUzcR+PvFyQk5K+dFv8Af5tv9K1f+HQHw2DlB458bC0cfvLb7em2T6/JVPWv+CN3wuv9Na3tPGHi21lDZjeS6jlVfbaUxXFT/wDBErw01rIsXxJ1cXBYFHe1jKge4rqrD/gjV8Po9Iit7zx94snuQu13jljWIj0CbeB+NY+u/wDBFXwXeWcsen/EHXoJBg2/2mOOVI/72Rx19sVSt/8Agib4YW1dJ/iVrTylQAUtowoP09K0NI/4IseCreVPt/xD8RXMO3DRQpHGCfXoa6PQP+COXwv0mdZbjxf4su8KylUukhyD2yq5xTdV/wCCNXwovJFNr4r8V2cSjCwm5jkVfplM0tv/AMEbvhXHZPFL4t8Wyy7SEkF1GoQ+oXZiua8Vf8EV/B2ofZ20b4h69ZyIoEhvY45w59RjBH0qbw//AMEW/BdlCBqPxG8SzSk5Y2axRAj8QaB/wRZ8DjVpZP8AhYfiU6czblgKxbwPdsc/XFbGp/8ABGv4bahYCH/hOfF7yp/q2uLiKRE+i7P61QX/AIIvfD42LrJ488TPeDAimzHiMfTFdFpn/BH/AOFVv4bm0+/8SeKL29k+YXovdmxvURgbT+IrEm/4IyfDp9LuLaPxx4ojmc7kk3xlQf8AaXGDXLWn/BEzQE4ufibq7puztitY14/HPNTX/wDwRO8MyhDa/EvW0kHUzW8bce2MVNaf8EVPC8DAN8TNf8vHzJHDGuTWfff8ETdIknD2vxR1VVHQz2aMw/EEVqaR/wAEWfC9uZDe/E3xDIzrjNtFHHz+Oc1t/DX/AIJHaR4Ti8UaPrfxE1nVfCusxov2G0/0Z96tuV3IJViPpXC+Nv8AgihbzXfm+E/iZdWsAfKQ6ta+YyD2ZCOfwqpa/wDBEp3eKW8+KkvnE5mMVhkn1wS386uyf8EUIhcN5PxYvlt+ytYjdj6h8fpVe7/4IoTLexyWXxauI4x1aawJcfQhxTH/AOCLWr/b1ul+MEpmU4ExsX8wD2PmVd1j/gi/d3VkUt/i/fyTN98XdoWjY/QPms6D/gi5rrwYufi85kUbUEdo+0D8XqzD/wAEUXk091ufivdG6/gCWWYx9QWzVLTv+CLviKGaNp/i55ao3ymC0kDAe2WpNV/4IxeKJdWMtr8X/Nt2HMl1aSeb+YfBrrtG/wCCPVzFbRx6n8ZtffC4KWalE/DLGp9O/wCCP0kE0iXXxm8RS2O7ckUIKEH1PzYzXSH/AIJX3tlaommfHPxrZyrIHyblihA6AjdXbxf8E/8AVLL4lWfi+1+MXi1Jhbm1u7V7likkbIVbYc5Xrn61wUf/AASy1PTdRuJ4Pj942s9OBdlC3JWRUPJBbdj6nFfJnwb+B2kftF/Efxn4J8OfHHxXYf2JKY7K81SVpbfUU3lSV2sNvIzg5yK9pn/4I/8AxAtIJhp3xskRpRh0eKYBvrh+aj0D/gk38XbTSJbKf42SWcSuTHBaPceUQepI3cGs7Wf+CQXxUVXGnfGCG4VvvJciddx9yGrhx/wSF+PA1L/kcdEEWeLkX0276425/WpD/wAEhvjvPrJWbxro/wBmbBa9N7MW/wC+cZ/Wt/8A4dNfHrTLeVNP+KdgQePLW6uYw3161m2P/BJr9oK2iW6j+IWl218TtKJf3GQvruA/Suhj/wCCVn7QCWkV4PjDbDUrNg1rAbm5Kg+z54/KtDUf2KP20LPW4rmz+KdvdusWwXS6q8eP9naV5+tY+u/s3/t2aHY3FuPEMWvwypgmLUo5nH+6XUEH6V5zrv7Lf7aHxF0i007U9Mvre008lUjF5DbGUk5LMUI8w+5zVqw/4JnftXSWEdymuWVrJKMNbyeIZFkUe+Fx+tbmhf8ABMX9qdADJ46sdLJbaQmu3DfL6/Kv6Vbj/wCCUP7Q39pzZ+I2mrDKdz3I1G4LOfUrj+teiL/wTA+PFvog+z/tAXCXjxiKW0Mlz5ZX0Db/AOlcdL/wSw/aJj1mKWP4s2siFdjXh1C6Eir3GOp/Or9//wAEs/2hV02S2h+NEV1ErB0tnvLpEZvXqQD+Favh3/gmX+0NZeKLfUbv42mJ7uAwX19Fc3Es8abcBRvPzY7HIx2xW3qn/BKj4q3elmFP2iNTnlRi0cVxHcGI/h53B/Oud8Pf8EpPjZDd7bv44Gwtgdwe1e5ds/TeK6jxn/wTN+OOqWtu1r+0TqWqTRBV8u+a4jVQP7pEhqr46/4Jk/HPxJZ6NOf2gL/WNQslCrHqM1wEtwOnlsH7fQV6B4f/AOCd/wAUZvBj6drv7RniyK/3bl/s+ZvJzj+LJ3H86xH/AOCbnxnlks1k/aY15obVsx588sg7Y/ec/jWvb/sA/HXTPEH9q2P7T2si5ZDG8txZNIxUjHQyY/Sue8Rf8E1fjVq+oxXQ/aR1W5kJ/ePNHNGR7gLJir3hb/gmt8VdPvtRh1P9onxCdNuoNm6xeRZd/vvYgD6Yqlf/APBKzx1sc2H7Q/iSOTB2m480jPviUV6hZfsifG3TfA/hW0tfj7qkevaDvjYvEXtb6In7sgJ3Zxxkk18y/FH/AIIveI9U1mfVPC3jrTnN7K089pqFs6eU7HcwV1JyMk4yBWP4Y/4I3fFPw14isr+z+ImkWDQSLJ9ptFmSVcHJ21+nV98P/EGo6PoloPFM9i0Gnmx1DyolcXWY9hfkcN1INfmf4+/4IpeKm1++n8LePtNudNldpIU1O3dJlyc4YrkH6gVi6H/wRt+L2huupWPjzQ9O1WA7oTbtMDn/AHwBj8q+7P2LfgH8WvgjperWvxK8eJ4sjmdTaQxuziEAc5Zhk5r6gooooooooooooooooooooooooooooooooor8mv8Agon+yH+0V8Y/jw2r6RbS+MfCM+ItIhs50jXTkON0ciMwwc5Jfoc9eK8ug/4Jc/tPHwmtp9osIYEk81dJOtLkN65B2/rWen/BLT9p2/kge5hs43Qgq0uvRsUP4Mf0r0e9/wCCf37X3iDQ7fStQ8X2C2NsMRwtq3PT1Vc1k+H/APgmf+1P4W0m9h0rxPp1gkzbntYtXOZT6524H5isXW/+Cd/7XMGu2kyXY1GeRQPtsOuxgRezbmB/StqT/gnB+1nqTefdeKLYTkgHfrhJx65FRSf8E0v2q5rS4gfxNaNE7cxnXG/ee9XtD/4JvftX6NA8Np4t0+0jx906sWz/AOOmtj/h3j+1te26wT+P9MjiU5CnUm/PiOsfWf8Agl3+01qOoLPceNdJvZFACzf2nKMfgUFdN41/4J1/tX+JNL0rTr34o6brVnYqBBCdQljEP5xjNefz/wDBL79qG4uDLLrtlJIjAq7a43OOhrc8Y/8ABN/9rC+0dnk8Y2OvSbAn2GLV2jYj0y6qvH1rH8Bf8Ex/2pNMinng1yw8MzMp/dy6z5jSe2Y9wH41peGf+Cf37YWlT3v2bxFbaUHBBkfWkcTD2xux+OK6O/8A2Hf2zD4MbTx45sLmGRwX09NTCyfXeUAx7bqX/hi79tK7tNNtpfF2nQx2S4iJ1KMsn1IU5rFvv+CbP7VV14guNfk8Z6XNq8q/NN/ajAt7Y2bR+VTeI/8Agmn+1N4i8GxR6h460i+Mb5XRhqLo4/2t4jCH/vqtaP8A4Ju/tUN4as0PxN0RDaqBDppvJd8Y9Nwh2/8Aj1SS/wDBM79p+TTbu4b4saI11JEc2i3lwHk4+5u8kKM/XFZ/wj/4JrftLeGviT4V8Q3Xi/TNF/sy9ju2ujftcNEFYFhsCkMSARjpzyRXtv7Wv7B/xy+N3xzufGHhb4o2Wn6JsX7BZXs88LWOEAZFWNGBBOTnrzzXk+nf8Evf2lFt4kf4xaLaKkxnEYu7tyH/AL3+q615B+2H+xr8ffgv8Nx4u8Y+Pbfxnocd0sNyum3E5eDcDtkkDIuVyMZ5wSPWl/Zb/Yc+Mvx++Hug/Ebwn8TtJ0S3juJYLWO7urj7RbNG208JGyg/jXV2X/BJz9oST4o319L4v0e2dmMx8U/b5GNw7DLfIF8zOeOQBXob/wDBLz9odbOe1T43aU0E/wDrEZrn5vx2cVQ8Wf8ABK/9oHULPT7SL4waZq1rbx7BHcz3MXleoHyHI+vNXtO/4Ja/tBaToMun2fxu02CK6INzbCS6MZx6HZn9BUWpf8EkvjFqeo6fNcfGq0uFtQNsshufMiP+wOn5mpm/4JQ/GwzXzD43WhF3gSkm5zKB03cVNoX/AASV+LGj25t4vjfHZwMcslstwRz1xkirg/4JFePy8ch+OVyZFJyfKmOPp89UD/wSN+KUfiOO5i+Ncf2RR/x8Mk/2gfRc7f1p0n/BIL4iHVZJx8az5TNu80xz+YT6kbsfrVi//wCCR3xJmvftEXxxkkdY9iSTRzhvpw3Stbwv/wAEo/iPo1jNA/x81CxWVSGjsIpShJ9dzisrxR/wR+8aeI7a0iuvjbcaksQwY7+CVkT/AHRvNV7P/gjDrqanZtN8YZ1s0TEjw2snmofRMvjH411el/8ABG+2sLuKc/GnxNGyNu3W9uEfPsfM4pni/wD4I4p4p1W3vbn40eIdSmXh5tTthLKo7bTv4rSs/wDgkBaC3sobz42eLp4raTesUaBVUf7HznafeofGH/BHq08So8n/AAujxVd3W8FG1VBcBV9M785960vDv/BILw/pkkb3/wAW/GV3hMOtrILfJ9jubj2rMl/4I16HNrUl8/xg8UtltyloVMoHvJvyfriup8H/APBJXwj4U1qbUx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fDSmG7j1W6jSadzJuWRi/DRgErsySBjrW5+2N+1z8Sf2Tfhr8M7vVvDVhrms6pAsev3Vm7paR3SovmrGcEgMxJXNe7fCH9o3wn44+AmjfFB7iTQ9CvogZRqsgT7NIDtZSx4I3dCOvFd3oPxN0PxLokWtaXqNnqmkSnbHd2NwsyE9CMjuCMVrNLpXjDSLqyuIkvLG6iaGe2nTKujDDKwPYg1+dHxCt/hV/wSw+ONh4k0Pw/rGo23jZXhkQygwaTbCRDIIjjLnJyFPOEAz3r1Wz/AGmfC2j/APBQOXwZ/wAIBpdneazo6PH40Q/6Vcp5HnIOmChAxkHPHOapfBH9or4bft2fH640bVvh1Jd33gBpNT0fXrg74CVlSP5l/hYsVZQcg7M9q+56/PD/AIKO/wDBPDxB+0F4ssPH/wAOUtH8RmAWuqafczLCLlUB8uVGPG4D5SCeePSvmvwH/wAEsPj18UtY0+H4garb+HNBttsTPcXYuJFiHURxJxnHTOO1fq78CfgH4O/Z28DW/hbwbpcdhZJh57g/NPdyYwZJX/iY/kO1ejUUUUUUUUUUUUmPmByfpS1FdWsN7bS29xEk9vKhjkikUMrqRggg8EEdq/Mj4aftIaz8K/25NT+A1h4L0vwT4E1K/urK2s4LbbI0zIzQ3pc9Q2AcdMEAdK89/YK8CePdC/bc8e3/AIov75Y9JF3Hqc0sxMF47ttjB5wwwQw9MV9b/t6ftv2f7Nngmw0/w5PHeePNTVXsrJkJWOLJXzmHoCpAHc/Sul/Zw+EFn8W9C8D/ABp+K/hCzPxeNkCbqSJk8lOfKPlElVYKcjjIJr6irwH9uL4G+Jv2h/2etb8H+EtTj03WZpY51Sd9kd0qEloWbsG456ZAr4d/Yj/4JdeLfC/xMTxZ8UraDT7fRpVexsI5Vm8+X++SONo7ep+ldP8A8FQf2Lfij8cPip4e8V+BtNHiDS001NOks45VR7R1djnDEZUhgcj0Ne+f8E+f2PL79mHwHKfELQzeI9Rfz7nyuRFwAEB749a+U/8AgoV/wTd8d+JfivrnxJ+G9ifEljrki3N7pMTgXME+0BygON6sRu45BJFcf8Ff+Ce/7Qvxf8L2fh/xjrE3gDwVaFYzp1z8skqZyf3afeP+8a/Ub9nz9nTwh+zf4FtvDPhSwWGFDvnu5AGnupMcvI3c+3QV6nSUjLuGKVRtAHpS0U0g7gc8elOoooor5v8A2z/F3wO0PQ/DFl8ao45raXUkm0tNkjSJOpHzjy/mCjgE9MV7h4P8U2vibTo5reRHUoro0ZyrIQMMK6Ciiiiiiiiiiiiiiiivxs/4J8fCXxFpf7ZnxN0a7gurNtHS7hvoeSrEzHYrN0PqPWv2L0+BrWxghc5ZECk1Yooooooooqlp+i6fpM13LY2NtZy3kvn3L28Ko08mAN7kD5mwAMnngVdooopGyV+UgH3paKSlooooooooooooopMgUtFFFFFFFIc446+9LRRRRTJC6gFAG55B44p9FFFFIRkUtITilpMjOM80A5paKKKK+bv2t/2FvA37Wtva3mrTXGheKbKLybTW7JQzBM52SIcB1yTjkEZ6180fDL/gjhptnfrL8SPHV14ptLclLWysQ0UapnIyXJI9wOOetafxu/4I8+F/FGr2+s/DXxLJ4K1AENNbTo0lvu/vxlTuj57c/Wuo/Zk/4JbaD8Gdb/4SLxXr58WeI2JLTBCI1yecbucnux5r7ns7ODT7aO3t4lhhjG1UQYAFTUUUhAYEEZB4INfkZrn7W/h/4QftSePfA+h+A9P8F6DZancKXspCsl5eRv8A658jCq+CQo4AxXrvwq/Zr8A/tNfHV/jyfEKyHUZRI2iQoGVLgIFZt+fbj3r9CNC0Oz8OaVBp1jF5VrCu1Fq/RRWbrHhzS/EP2b+09Pt7420glhM8YYxuP4lz0NaIGBS0UUUUUUUUUUUUUUVFdQm4t5Ig5jLqRuXqKZYWps7SOFpDKVGN7dTViiiiiikxyDn8KGJCkgZOOB61zWhfETRNf1S60yG4aLUrVzHNazIVZT+PB/Cumoor5h/bv/Y5uP2wfBXh/TLLxFH4ev8ARbqS5iae3MscwdVVlbBBXG0YPNWP2QP2J/DP7LOkCeER33iOWLy59QK889cH3ryr4sf8En/A/wAS/jld+P1167sbLUrw32o6K0QeOWVuX2vnIDHJI9zX2j4N8HaT4B8NWGgaHZpY6XZRiKGGMYAA/rW1SYGaWiisrxP4ktPCWiXGqX3mG2gALeUm5uTjpVnStRg1jT7a+tnL288YkQkYJB9RWVr3gDw74me+lv8ASLSa7vbKTTp70RKtw1vINrR+aBuAx78V8KfA79lPxf8AsY+KPiJqniDxRDf/AAXs7R9TtZWkLTxlCSF8rkq+3AOMhuK5v9pnVbH/AIKOfs12d18MNcaXWfDepGV9Eun8g3S7SuHU8K4B3KTwcHBya8j0LSdO8a618AfEXijx5o4134bzQ6Xr1n5wknaGG4aVVBziRgG2HBx19K0P2UR8S/jL+1n8SPEkV5fDSb26nV4ZiwgZGk/d7M/KAqgHiv11sLdrSxt4HcytFGqFz/EQMZqeiiiiiiiiiiiikoUYGM59zS0yRSwG1tpznNPooqC9srfUrSe0u7eK6tZ0McsE6B0kUjBVlPBBHY18x+Dfi5f3P7Qnjn4K33w8l8GeFLDR5JdK123UrbzwFQryZACqOTjB42kHBr8PfGfhzS/DPxFurBfEFtrei2eqyp9ptnJDRiT7wB9QK+sf2G/gx8SvjN+0U/xAgvbrQra3Z51vdxMTwPlTGvP3NuAB9PSv2ssLZrKxggeTzWiQIX243YGM4FZXjrUdY0fwXr194e05NX162sZprCwkfYtxOqExxluwLAD8a/Gi9/Yl/aC/a41P4g/EPx7bXGleLYY99lp1/F5QumTgW8Q6IoUYX9TzmvlHwH8D/iD4n+KGneENK8PajaeKHuxCkNzbvEYZFPJckfKARyTX7U/sgfsHWX7PNh/amt6n/b3i7UVSbU72T5z5o58tGPO0ZPPevrjGAAOMVGSElHynnq1S0UUUUUhz2x+NLRSE4FNVCrMdxOTnBp9UtYsBqWmXVs00kAlQr5sRw6e496NI0+PTdOtbaKR5UijCq8jZZvcn1q0kgdc4Kn0YYpw6UDpzS0UUVBcTJaqZZGIUcY61JHIJFyO/OKcRmkRSowST9aXvTSmWznj0NOwQMDHtTV3NksNppzZA4GTQDnPBGPWlpMjOKWkxS0UjLuHUj6UfWloooopMAV8v/wDBSL4RL8Xf2T/FsMNsLjVNFQavZ7Vy4aI5cL9U3Cv5+Y3aJ1dCVZSCCOxr92v+CZP7Smp/Hn4QS6brFttuvD2yzW53bvNQAY3e9fZtfnN/wWwuWj+CngaAA7ZNakYkdBiLj+dfnb+wdp51P9rH4eQhSxGoB+B6Amv3Y/ap1W50T9mv4n3tps+0R+Hb4Lv6cwsp/Qmv5r7XDXcO7oXGfzr+m/4MW0Vt8IvBkUJJiXSLXafbylNdpRRRRTUDDO5t3PpinUUUUUUUUUUUUUUUUUUUUVxsl74th8SJEttbyaQz480/fA967KiiiiiiiiiiiiiiiiiiiiiiiiiiiiiijrSABQABgDsKWiiiiiiiiiiiiiiiiuA+KnwD+Hvxtt7eLxv4S0zxF9n/ANTLeQBpI/ZX+8B7ZrZ+H/wz8K/CrQI9E8I6BYeHtLjO4W1hAsSlsYLHHUnA5PNXdf8ABug+Knt21nRbDVWtzuha9tklMZ9V3A4rVt7eK0gjhgjSGGNQqRxqFVQOgAHSpKKKKKKKyNS8I6HrOrWGqX+kWN7qVgS1peT26PLbk9SjEZX8K/MXxTL+0l+zZ+31Z61cf2v458IeLtYW2i+zo8lpNZSOAYioyIpIUIwTgfIDyCRXc/EnVfgj+wN+1OfiNp+pSiXxWkthqvhXSnR00+RijvcFRyqk4+TsS2MdB5Z+z58UNR/aS/4ae0rw5/YNr8XfFymHQ7i6xBNc6a5ZZo1k6/LGFcD15PSvtr9hv9j/AEz9kn4X/YHkS+8X6uI7jXNQQ5RpADthj/2E3MAe5LHjOB9I0UUUUlLRRRRRRRRRRRRRRRUcM8dwpaKRZFBxlDkZ9KkooopMgEDPJoyOeelIHUjIII9c0uQO9BIOQce4r4l+IP7KHwt/Z31D40/EzX9d+x/D3xno80Gr+G7uISRfbJJBIjwnru37ii4+VnOCABjxH/gnX+3NJP4i0/4SyaWsPw90exla21vUJkSayjUkp5p4Ugk7R3yR1r0L/goL+yf8T/2tPjH8N7TwxdQp8PFtT9r1EzjyrRy+XmKg5kJjwEA75GRkmvvPwxoNv4U8N6Votq7tbafbR2sTSNuYqihQST1PFaeaCyggZGT2zVe7sbS8GLm3hnHTEqBv51z0vws8GS6rDqcnhXRW1GHHlXTWMXmJjphtuRXTARJgAIuOmMCn5A70bhxyOaWkyD3pplQHBdQfc0pkQMBuGT0GaR5UTG51XPTJxmk8+Pn94nHX5hxThIhUMGUg9DnrQJEY4DKfoaQyovV1H1NIbiIAHzEweAdw5pJLmKEZeRE+pxSJeQOMrMhHrupTdQq20yoG643Ch7qGM4aVAfQsKQXcJZlEqFlGSM9KiOrWaruNzEB6lqm+0xbFfzF2sMg561ENUtC5X7THuHBG6h9StY0LNOgUd80xNZspAxW5QheuO1SpPFOySJNlTlQAeDUZ1azUsDcINpwcmnJqdq+ds6HHHWlGo2xkCeem89BmkfUrWMsGmUFTtP1qSO7hlUskiso6nPSka9gQZaVR260z+07XJ/fLx1ph1iyV2Q3Chl4Oe1Vl8VaU4JW9jIDbSRng09PEenyyiNLgMx9FOB+OKlOtWe5R5pO44BCNj88VC3iSwS5+ztKyy9dpjbp69KtRapbTfckyPXacfypJ9Utrb/WOw/4Af8K434meJFsNKBt90rqwMkYU8oeprptN8QWdxZWjIJFEkIdVMZHGOn1pJPFWnwuEeR1fupjOV9zXH/GbwT4c+Ofww8Q+Bdbubi103WrYwPPECjocgq6kjGQwBweuK/Fr9qO1+JH7Hvirwp8Km+It3rOm+GZP7W0s2TPb+Qkr7whGfUMcZI5Nfo7+wd+0Yv7R+gat8QPGXhHTNH8TWMi6bba5bwEy3dvjkFjyMHrjivr+z16zvy/kyFgnU7TiopPFGnI+0TM5zt+RCefTpUlz4isLRGeScAKNzcHge9UbPxxpl7IwR3EYGRIUOCKunxDpalSbuJS/TsTVg6raLbidp0WLONxPes+fxno1vMY3vo8jqRyB+NTHxPpoGftAI7kKeKli17T5iAl3GSRuxnHFSLrFk6b1uoyuM53Vh2ItrDxLf38muSzR3iL5di7fuogo5Ye5/littNZspIWlWdTGvDHB4qm/jDR0cJ9tRieflyR+dR3PjfRbUKXvkO7oFBJNInjjR5XdI7reV4O1TzTX8daPGwBuS2eAVUkE+n1q43iTT1jEhmwp77TUtprlpey+XE7FsbhlSARS3GsW1vKsbFmdhkbVzxVVvFemrJsMzbh1+Q8fWnt4lsVhSXe2xjgHYaqnxrpwuGgzKZV/gVMn61NJ4r0+OJZWaQRsMhthxUEHjfTbiXy188HIGTEcZqSbxjp8U/kjznlwSQsZ4pJfGFjFFvYSgjGVK4I+tLZeLbW/bEcUxP8AuU2fxjYwX4tMO8vcKBkfhSN4zsdwCLK/rwBisbxbrfhXX9NfS/EWnW2qaZPxJb30KSxMfQq3Fec/Fjw78Lvjj8I9R+G+thtL8OziNFi07EP2cxsGjKbeBgqDjGK+NfiR+wTf+A/hAmjfAX4n6nda4t+19f6fdagtut0m0Bdm3AVkx+OT7V0Gl/tI/Hj9nL9kXUtW8f6XZ+IvEdnqcdnYSxSrLKlsRhnuPL9DwCeSOtcZY/t2/CL9rH4R6v4R+M3hO4S+0y1fUreSCTGZE4xHL1QnP4g4r4v1L9r7xDqHxk8J+O30+13eGIRY2FqMjNooKqjt1JCkjNfqR/wT38T/AAv0fwFqWu+DtEn0u/8AFFwL/VEkkDlHUthAT/Au58D3NfX1p44t71v3VtK6ZxuUq36A0zV/iDpuiyNHc5ilHRJGCE/mayj8YtGWfym+V+Osi8/rViT4q6VCMSKyP1Cl15+nNV/+FxaLzmSJDjgPOg5/Ortp8SrG7jDrCxBOBtlU59+tWo/Hdo85jMe07d3Mq5P4ZqtrPxL03QojNdL5MI6ySyqigepJNZWgfGjSvE908OmmC8KjIWG6RmI9eDWpqXxJstNkSOVFilPBjmnRGz9Ceajg+J1jcxO8USuE+8RcJgfrUCfFvTHQvm3CBsbjeRjH154rP1P48eHtLbZPc2qOSNubyPn9avaT8XdN1dysAhl9PLukOPrzXQ/8JOAGLWrKFUNuMqY/PNZl38StOtJljd4F3fxNcoB/Oq2sfFfStChSa+ltrS3ccTzXSBc+nXmsX/hoPw0ZAqX1hJkbvlvo/u+vWoJv2kvCVsFaXUbCJWO0eZfRjntn618t/wDBQz4xafpHwktfH3gW10C58Z2N2lo2sFoprywgbPMZ68kke2TX5O+CP2hPG/gPxJrGu6frVy2o6qr/AGmSWQkO7dHI9Rnj0r7c/YD8Kw/FLxMPiT8XrJvF+q2jJFoE2sXalFVSWLbWODtY5GRwSTX6ij4u6UHWMPZgjhl+3xDb6DrUN58ZNOshmZ7CEYz+91GIf1qGD436PdIXgvtInQfeMepxnb9eelVNV/aA0HSIQ93qGk2gIyrTajHtOOuMUmlfH7RNStDcx3+kT25HEsOpR7R9cmpdO+Omm6peG3tZtMupP+ecWoxb8fQnmtTxN8XtG8LWAub7UNLtVx1n1CIBj6Ag1xqftVeE3fH9t6GF99RQY+vNdNf/ABt0PS9HtNRvNX0OytLmMvFcT6lGI3/3SDzWNF+0j4dkBZdY0GeIcl4tTTkeo5rQ0v486PrG02t3pMqfxEapCP5mtO2+KUd3Mqxf2Wyv8oxq1uW3dhjdzWTefHXS7S9ntJdS0FJ4uHj/ALXhDA/99cVy9x+0laf289pF4g8MRqcFIX1SJnIHUZB5rYj/AGlPDlzK0MGu+G/tC4DRyarGGB+mai1L9qDwpoumz3l/4j8N28MXDy/2mrLGe+QOT+Fc5oH7a3gLxN5v9n+MPDFyY/vBb0qR/wB9YrotE/af8La5HcT23iXwxNa22fOkXVY1K/gxH6ZrFvP2xfBlvcrCPFPhn5uATqK9fwNWLb9rnwdIA58UeGpEY7VKalHy3p14rrNN+O+hXthLeNrGheQn/LRNSjKg4zgnPX2r8t/+CtHxU8IfF7XfAGqeFPEWn6vNp6T2N1Daz72hfeG+YdMZ4zX1H+zn+1r4c8N+GNA0vUvFGiC/TTYYJBcXqoNyqOh+nHNfQDftV+FLK3Et94q8KQI33ZP7WjI/IE1na9+2D4Q0RR5/ijwzFujEiMupxvvB6cAnGa4eL/goX4GluJIx4r8PAqcENOQB+OOaJ/8AgoT4Dgid38ZeH1YHAAmJDew4qBv+CiXgf+1U08eKNDFwyB1BlO1genzdAa6Nf25/BIXe/i/w0iqMNm753e4zTo/24/ABsjcSePvDSLuwxE+Sv0Heq2o/t5fD7TYYt/jjQGdwShjmDbvrjpVS6/b98DWlmtz/AMJZoEsb9GW4yB7Edc0y2/4KA+ATbrcTeM9BjiZtvMuSPy5roP8Ahtr4f7It3j7w0rSDfj7SPlHbNN1r9t/4d6LAJ5viF4a8sx+Yvlz7yR+HeoLP9uv4dXlhb3Y8eeG44ZhxvuMNn3XtVG7/AG+vhzEJSvxA8Ofuwc7ZCcnPQcVBa/8ABQn4Y3bFV8f6GGX7xJYD8Mj/ADitWx/bw+FbqzS/EfQMbuBvIJ/Srmuft1fCjSLO3uf+Fj6BIsgDbI2LnHfOOhryOT/gpD8G9F8T6rNpWpaRa3d2yvd6hb2hVrsgYBZsZYgetTxf8FN/hrckNH42tY95I2TWzDb+nStpP+CknwuiTfN8QtKJ29Et3Iz+VY8//BTn4XRyvGvjmN1LYDLZtx+OOlLqH/BTH4aWt1bW6+OrZ0kQMZY7ZiF9icdaxbn/AIKmfDz7csKeKclmCrILRhGo9W4ru9K/4KI/Cu+GyX4m6TC4HzM8DAA/lVDxH/wUr+FGlvEsHj+zunPyube2ZlX1I4rPg/4KW/CppJY5PiNEgTpJ9gchwfTjqK6/Qv8Agov8FJrCOW5+KOnjcdgSS1dZAexIx0962/Df7enwW1Xznl+LGhwLC5jdbgMhPoVyOar69/wUO+BVheXNvF8UdOZ7ZQzmGBnWTI6I2OTXOR/8FI/gpMwlHxJiSNzja9owZfwxVDWP+Cl3wc05vKg+Ii3pkICyQ2LEJnueK0NF/wCCifwlv7trJfiZp4kA3ebcW7KhH+9jrV5f+ChPwmluEtx8TdIWSVvlLQttVR1JOKsz/t+/Cq0ijlk+KGgyxO2weXGxcN6kY6Vn61/wUQ+EGk2Zdvilpl66nlbK1Zmyeg6dK4rXf+Cnfwy0yIGDxz9uYcBbeyb8zxUelf8ABUH4ZSI7XvjhouPlC6exP8qZc/8ABUP4ViXMXji8KnPH9mNxWr4e/wCCl3wp1SLzJfiMLJg+0x3mnsufccdK3j/wUe+CixhT8UYmkJxlbB9oPr06ViN/wUu+D81/c26/EWaNIfuztYsEk+nGaxtd/wCCpvwmgtF+yeK9Tnm3bT5ViR/wLntUGm/8FTvhLNeqk/irWbdcZaZrHcpP09K62z/4KdfA2S3Z3+IN8jqCxjfS2+b2BxWZo/8AwVA+DOrxXMk/jjUdJMLEpHNp5Yyr7YHX2qx4d/4KdfBPW2u3m+IF/o4iJRFv9MZvMH95dv6ZrM1L/gqJ8HorjbbeN9VmQH7/APZpAz9PStK2/wCCmXwSZVM3xJ1FJBkHbpLEGtrSP+CmXwEuEkZ/iRdxeWMlbrTHBf8A3cKaytZ/4KjfAqN5FtvHGsPjGWh0zg9/lyK841H/AIKtfCt3uHttZ8XgRYCILeMeaPbjj8ax9W/4K2eBbG3zYyeKdQlccpiOMLn3I60nhv8A4Kt+BMQyX2oeJrVpCBJG0ayeWP5GtjxJ/wAFXvhjbSKLDUvE+oLjIYQCPafxqfwv/wAFVfhReyRpqWr+JtPZusklqJVTA46Vb1T/AIKx/COFSLXVvFtxLv2lhaoqkf3gD/Kueuv+CsXgBtYNql/4nNrnJvhCgXj0TGa6XQ/+Cq3whn0Ke5vPEHiWyuo2yLFrEPJP7hxwv5VjXv8AwVf+GMl0ph1TxRFF7WSnA9+eaWb/AIKr/C6G6SNNd8V3MDglpXsFHlk+gzzVkf8ABVf4TxXQtf7e8VzQsQBc/YFRV9yM5NbVj/wVP+C8939ln8T+Johjd9qawBj+hA5rXh/4Ke/AuBSp8ea7nJ/5hLEfoapXn/BVj4JyO5h8VeJYXiICkaPuWUeuN3FVU/4KnfCCU7x4y15ARgCTRiMH6bunvWpZ/wDBTn4QJaxXD/EC6O5tjQtpcnmKP7xGcYra0j/gpB8Gb3TL6/n+Jv2WO24Fs+nyiaUnONg6HofSuO8Tf8FSPhFYMv2LxXrOpFiCwg04oqn15PNZj/8ABUj4S2Norr4m8RXEr5LRx6bjH4lqsQ/8FV/g+lurv4m8VHcdvkjSAxT3yXGRXoEf/BSn4I2Xg19fPxEu7hTmNdNXS5Pthbj+EjaD/wACryHVP+Cr3w3ub2T7NqXiX7PksGlsVViPT5WrPsv+CqXw7ub5FnvPElvExwzmBeB69a6x/wDgqf8ACWGxYrr+vyOmQsf2M5Pv1rO0H/gqR8MP3bT+I9dtVcn5ZbAvsPvg9Kv6P/wVM+FV+10kniTXNPlQnbLc6f8AJIPVQpP61Ts/+CnnwvvdeaBvE2rww7MfbLixZUPtwSf0rppP+Cm/wv06OKGHxyZkxgGPT5OPTOav6F/wU5+Fd3cC2l8ceQGHNxc2jqoP5UTf8FP/AITSeIo9NHjeZIFPN8tg3kn8ev6UvjP/AIKj/B7TLEx6f4vvNQu1TAe0sm2MfxxWPo3/AAVC+F0ltBJeeNr+Nn+Xym09tyepbHama1/wVN+FFpdrDbeKtZu0PPnxWJAH4Gsdv+Cq3w8juxGPEWsywlDh/sWNp/rWroH/AAU/+G19LHHceNry03KzNJc2LYHHTjvWtaf8FRPhLNKxbxldwxx8N5lkxLn1Xir0v/BTj4KqEX/hO70qTzt098/yq7qH/BUD4GW3h61vo/GepTzs5T7NHYN5oI6ls8YwRXMar/wVO+DlpjyvFGuXomGcRaeR5f1yaan/AAVC+DNhq8dufFWuXMMyBhcpYnZCSPutnnI9qh1v/gqZ8H45YorLxNr8247d4sSET3NUIP8Agqd8K3vmU+IdejFu4Jla0JScDnA/lzXwX+3j8WPhh8eviVB8Q/AEmoWuqarEses6de24jVZY1CLKhHXcoGfcH1rof2Lf2nfB37O/7zXdU1y4gnPmzWVpFlI3HTac/ia+upf+CrPw2udUWJtT8SizA3idrYdf7uM/rXTXX/BUX4RRC1g/4SzXLjzI9xkjsSFiP91s9fwrZ/4effBix0t5JfHGq3k5UFIIdOYFT6EnrRpX/BUH4LzpLLP411a3Lf8ALOXT2JH0xXYeFf8AgpH8Cdb0zUb7/hYFzYrZY3x6hYsryAnAKgA55rM8Qf8ABT34DWd1Bb2/jnU7ouwVprWwby19ySBx9K3/AA7/AMFE/gZrWrWmmW3xGluL25O1A1hIFZuwzjg1em/4KK/AqDw/eapJ45uGtrO5FlKyWMm4SkEgAbfRTz7VP4a/b++Buu6PdatF8ULWO1iRpZLa7tnjuEUdcLivIvEX/BVb4NT6gsdh4h19YvM2eaLDCgZ+99Kn8U/8FN/hPoUKLZ+O7zVnYDH2SybC8dyax9B/4KhfDW/luDd+NNRsUhXI86xYmX2UCo2/4KlfDhhczR+LtSjEONsL2BJm+npXDT/8FYvDs+puYdR1m2gMm0M0APy/3sf0rpoP+Cpvw+GqWtlP4p1p4ZsNLfpY4SL229TXeWv/AAU7+C1xcNp7eP8AU4x5DTG9l0shMgf6sd957dq8013/AIKxeAo4fO03UfEcpZynlGBVfA/iz05ra0P/AIKj/DDULu0gm8Ua7pqyKC81xabo4mx3A61vWX/BUD4TXLHz/HGp2wt5dm46cW84f3gPT61jeK/+CrXwuttTFtpWveILuJfvXyWQVW+iGrj/APBUn4VWOn2jt4w1q9lum2tHHYYa393J7fSqHgz/AIKceA/EXiy7srrxxd6JYWgLxX+p2n7q5HoAvOfrXU6//wAFOPg7FqEdnb+Pr6dFjLvfQaYwQH+6oPOa4dP+CqXga4nkj/4SjVbeNH4lawzvX6dqrH/gqp4FJYf8JHryLkgEWYJPvUY/4KteCN7xr4g8QAJ0leyX5/wrZ8Pf8FTvh3qB2ah4r1ew773sN3P4Vv6J/wAFOfhnf31yP+E/mtEg4U32mttmHquOlad9/wAFPPhPZKpX4gm4Y/ww6Q5x9STWxY/8FE/hbqGoR2yfFLTIWkh8/wA+a0ZYlwM7Dxw3bFeY3v8AwVd8FXmsNbW/iG6t7WFipuG0/CyHP3h7Usn/AAVY8Ci7SBvEt+wUnNzFp+EP4U2y/wCCmPws1XWd934rvdPEQ8w3R0jcZWHbjBBr2vwX/wAFAfg9qnhe21+++KVlb2dxdGzWG9snilikxn94ozgYGc+lcv8AFX/gpv8AB3wlbx/2L4+fXrokrs0zT3lT8WJHHvXK/Dv/AIKXeBdXv7mbVPiNFYWsa7hDqGnshPsuAcn616X4a/4KIfCDWZ493xT0e3SRwvl3ltJE+SeOowBW38Rv2+Pg54G1VNGvfiNp41PYsjC1geeNARkZccdMHFeda7/wUo+FGlQRSJ8TFvZZG27bTTHcL7sMjAr0/wAJftv/AAn1C1hW5+LXhSSZ7f7QUeZkdVAyc5GM+3WsuX/goD8FZ1kmh+MPh+JFk8va8UysSD1C7Dlfet+2/bW+EN1cw2kfxd8JPPcRGaPFyRkAZ6kYHQ8Eg+1Y1v8A8FB/ghczpBJ8VtCgmzgMqSFMdyWK4rA8cf8ABSb4E6HttoviV/aU2RmTStPeVPz4Fcb4q/4Kf/CbQEht4PHt7q73CCTzdN0ksIR2UliPm9ak8L/8FK/hLrVvP/anxBEVuQqi21DS3Bkz64B6etReMP8AgpZ8LNIl+xaT8QEvIolGyWz01xGPYZAJrj9V/wCCqXhSw0yS5tvFUt3cr9y3i047m/PiuUj/AOCq3hnXBLZa9Ndalo15G1ve2F1YAxyxMMMv5V8p/Fr4l/Db4b+E7eb4A+KNY0u/1q/ll1nT50Km3iHMKxv3Xk8delfK7zSSSM7OxdjuLZ5J9a/Sn/gnD+0j4Q+BfhvVI/iR43g8Os0BksbS7t5ZHcHv8qn9a+idO/4KUfDW+uNSuE+I8NrBANwju7GRWl5/gGDXnvxB/wCCrPhqyh36Br9zeytxiOxKkfiar+Gf+CpmiWmjNdan4nlkkkYItqtoTImep/8Ar10lj/wVC8EC4nSbxpMiqy7ZDYswOfT6V1P/AA8z+Gxvfs6/ECA7Qv75rFxG2ffHaqvi3/gqN8NbB/s+m+NWu5kGGmg05jEx9s1yMP8AwVX8KXa3TSeJbi1aNfkX+zyfM+npXZ+FP+Cl3w91Gw8/UviDaWYMZPlTWjiUY9gOtZGs/wDBS3wHZ36/YfiCJon4ZjaOw/LHFc1df8FTvDMJnFv4mmeRGwCbNtrj1Fem+Bf+Ck3wxn0KW+174lWkMycC3+xP5nqPlxz9ayP+HnXw5ubr/RvHaxIWPy3Fg4AH5VcT/gpd4CE8aP4/0xgTtMn2VwFHr0q7p/8AwUq+HGo61Fp4+IOnwx7wpuJbVlRh/vYrY8T/APBR34TaZ5sUXxJ02a4hO3Frbu6ufripNP8A+CinwrGjXd5qHxK0iIQKP3MULNNISONq45rF8Kf8FGPh/wCK/E2m6Vp/jy0WbUHKq9/A0McWOcMSMDPatHXf+CkHwqtcx2nxJ02SdJDC5W1YqcH7wOOnvV7Uv+Cg3wt0uwtBP8WdCmu7oDb9ltncRA9344rzrxF/wU28C2Oqw6fYePYrvZIEa+SxbyTk9enIFWvFX/BTr4f6dcx6Za+Oorm9i/1l9a2DNbM3oD3ArLh/4KmeEXgiL+LrdZhkOv2Btpx3zivOf2q/+CkkPiX4E2A+Hfjm1g8VSai9vqVlHZlZJ7NkI4JGAOefXj0r8sXY3NwzEqpkbJJ4Aya/Sn/gn5+0X4C/Z68E31lrPxMsory8bi2uIHZLcdflP1/rX01b/wDBSf4d3Wo+QnxE0uJPM8sSTWjBW/2s44FWbP8A4KO/D2+1q5tI/iJokdvbD5rme2dUkI/u8cisbU/+Clngi/1E2dh490q1RDn7Q1q21sdskVLrn/BTf4d6Jpm+LxPo2o6m3AlgtXyPrXXeG/2/fh5fadZzaj8TvDkElzjCiNhtJ7N6VV+K3/BRL4V+CXtrOw+JVhqWoz4D/wBn2pnigHqzYrmdF/4KQ+CNau0tj8SNKs2jBaR57JlRwOwOOtb1j/wUf+GN9aT3cnxK0azijbYIXtHMrn1A9K5e7/4Ke+B11R4rfxxpr2qjiRrFwGNbVx/wUp+GiwqF+JGlrOyBztsXZR/s/Wsuw/4KXeB7+4dovH+mxQRn5xdWTKT7rVbxf/wVA8D6NFttfGVneyOQE+xWRfGe7Z6Vbs/+Ck/gy30dJrv4iaNLdFQ/lrZNnB7HHQ1v6D/wUM8A65KqH4n+HbZ4kM8omtZFXYOoB7n2FZVz/wAFLvh7cay9rp/xB0trZEMnnzafIisB1HNYWvf8FTfAVtbmWz8ZRTMSVWGLSmJHuSe1X9A/4KVeDH0z7Rq3xC0qLzE3qEsmMi/7O31rL8S/8FS/BejWyfY/GEGqTTdPs+nnEX+9mtbTv+Cm/gOPRxJqPj3TDeld2yDT3OM9Px9a4bxp/wAFKrTxBP4Y/wCEb+JOkaRZ29+H1hLrTG33Vt3Rc/dPuMV6Xp//AAUi+Hk+nXmoyfEbSbezhl8mK2eyc3DnHUDuvvXI3/8AwVG8F3U10sHjK3W3UARudNdHDeoGeR71Laf8FPPCaaVPJP4604ywLhAunuZJj24qzY/8FOPBsOjxT3nj7TZLq4U7YYtOctAfVqyh/wAFUfC8MLvL4ts5WRtuyPTHy4/vDmvRPBv/AAUM8A65p0M+o/E/w9p73XMUc1s6vGP9sdqv+Mf+CiPwn8OaNFcR/FPRL++clVg0y1kuBx3bgba8lH/BUzw09w8MXjO3CK3+tl0pgGHt1rdh/wCCmXgu6vrZZPiJpsETHEh/sxyq+/Sud+IP/BU/w1p+pWsHh3xil6iy/vZxpR8sr+PJom/4Kr+FItOJPix5bodFi0kgfrVOy/4Ku+HJZwsviqaEYyWbRsr/ADrL1X/grnY21wi2upC4XcV3jSzjHqRmvQPDf/BS3whdaZJJqnxO0m3ugoZYhpMnf+Hhearah/wU98K2kyxQePtKuiy58wabJsT2PAOa6e5/4KR+D7DTtLEvjrw5Pc6gAQ8cMpEP+8O3416Z4Q/bd+Gl14U1PXtb+I/h6LT9PkjhlmgZid7/AHRtxk59q8X1f/gqH4L/AOEilt7Dxppv2EMQsz2Em3HbnGayJ/8AgqT4dNxJ5XjPTQqHaFbTZNre4OM4rdtP+CnPgnyGefx/o4cLnYNPm6+3y113wa/b58JePp9X1G98baWmk6XCZ7pZIGiaGLu7ZHSua8T/APBTX4dxa2IdE8fWMlnK+BJLZSEJz1JI4FTeK/8Agpj8NNKX7JZ/EG3vLmFAZJ7exdkY+inHJrQ8M/8ABR/4WvpC3Op/FHTYp5zgQNYyl4vdgFrMn/4KW/DV9ReC2+JlsIRIB5smlyYcexxx+Ndn45/4KKfB7wjoiofiPa3GtPGHEdpYvJtz/eGMD6Uzwr/wUC+Fb+FtMvr74n6bNPf3Jt442gKShhjO5McDkcnjmuY8Rf8ABTD4VJrJtdP+IKIIp/KkmbT3MZXPJU46e9Y3ir/gqP8AC9NZls9N8Z3ZhiG4Xaac3luR1UdzmqOhf8FRfh5qBt3uPG1zZS3E21o59MO2Jc9Se2a+4/hv40tfH/ha11qxuVvLO4G6K4VNokX1ArqKiuraK9tpbeeMSwyoUdGGQykYIP4V/Ov+23+zxf8A7N/7QPiHw/JaGHQ76d9R0WVExHJayMSqr/uHKEdflB7iv1F/4JP/ALO2ufBv4NX3iDxFDNYah4mlW4jsJeDHCBhGI7FhzivtXXPEFj4f0ibUby6t7e3jUkSTyrGjHsNx4yTxX5Vf8FkPjRpHirRfhz4RsbuCTVIZLjUr+1hlWXyVZVSLLLxzhzj6V8XfsU65d+Hf2nfAd9ZW4upo75R5JbbuUgg4Priv2z/bz8X2Phr9kT4iTXd7FYTX2lNbW0c7hXlkcgbFB6nBPA9DX87qkqwI4I5r+j/9k3xXc6x+zv4Al1KF1uzpsMOVGQwCja35Yr2miiiiiimsu/GTwO3rTqKKKKKKKKKKKKKKKKKKKKyPFni3SPA2gXWt67fRadpdqA01zMcKgJAGfxIrzrw9+1j8JfFA1I6d430yX+zhuuQ0uwoPXnr+FaE37SnwwttGtNVm8baPFZXTFIpGul+YjqMZyKq+HP2qPhP4s1ZNM0rxzpN3fOcLAs4DH86uxftIfDOXW9V0geM9KXUNLYLdwvcBTGfx61Tf9qf4UR6sdNPjnSTdgA7VnBHPv0re0343eAdXnjgs/F+j3E8jFVjS8QsT9M1nat+0d8MtCvfsl9430a2uN4j2PdLncTgCp/FXx/8Ah54Jl0mPW/Fumae+qtssxLOP3p9v/r0+2+PHgK81O30+HxNZSXlwSsUQflyPStLW/ir4T8NwJNqWt2tpG7bFMj9TXP6t+0r8MtCkRL7xjpkBfGMy8c9OasaP+0L8OdftpbjT/F+mXUMRKyOk4wmOufSqenftN/C/VtWk0618aaTLcou4gXK4PsDnrVp/2h/h3HaXVyfFVh5NqD5r+ZgAjt9ai8TftH/Dnwd4O0zxTrHiqwstE1I7bW5eUESnuBj0rk9G/bf+DGv62umWXjWxllaMyCTd8hx2z61rat+138IdE2fbfHOlwhyFQmXO4/hWTrX7b/wX0BzHdeONOEu3cESQNketarftdfCZdS02xHjLT3uNRgFzbqkgbeh78U27/a7+FFnNNFJ4ts/MiGWAbOKyoP23/g/Pp6Xq+LbMwNKYgwkU8j6Gt/QP2qPhp4mvUtNP8SW8tw67lRjt3D2z1riPFv8AwUD+Dfgu7kttQ8RKskchibbg4YdR1r0UftH/AA8/4QS38XHxRpo0WaISiX7VHkA9iM9favLtM/4KMfBHVPFsmgx+KreKYAbLmWVFhkJ/hDZ617fpfxY8I6zd2NtaeINOluLyFp4YhdJuZVxnjPv+leQj9vv4NDxrL4Zl8VWUF9HKYGeS5iCbwcYzu9aytc/4KNfBnw948ufCl5rvl3ltII5bjKmFWxnAbPP4VS1H/gpd8E9P8Ry6UfECvsTd54ICN7D3+tdV4W/bu+DvifQtT1RPF+nW0VihkaKW5QSMvsM8n2rnf+HkvwPGmS3h8VWuI5BGYhMm8e+M9KxPGv8AwVL+CHhSxjlttZfWbiQZWGzAfH1IJxTfDv8AwVM+CmvaNNdvqsllcxRea1rPhWI74yRW3p3/AAUm+Cmo+H7nVR4hjRIELNCzqHbHYAnmsLQv+CpnwX1y6soP7TazNxIEZrhlURjPU81s3f8AwUm+DVtaalIPEFs81nP5Xkidcuv94c1gT/8ABVL4LwXlnD/aodJjiSVGBWL61Qg/4KxfB2fxPbaabx4LJ5dkmoSZ8tF/vcCu21D/AIKSfAqzubiKLxnY3KRY2ypKNr5HauK1z/grF8HNNH+jXcl8en7v1/LpV1v+CqnwXGo6bbjVsw3K5mnz8sB9DUetf8FV/gzpkvlwap9rIfaWiyy49QRVn/h6r8DEtGlfXJGkVwvlpExJHqOKzf8Ah7P8F/t1xb/bLgIibo5vLJV/bp1rY8Vf8FR/gp4f0/Tbm11xdTN3EJWjtwWaLttYDkEGsjW/+CsXwa0uOyeC9lvhOmZFhBJib0PFZWof8Fc/hVbaa80AlmuFTPlDOc+nTmpta/4K4fCLT9K027s5Z76W5UGW3WNg8B7hhiuZu/8Agsn8OY7mVYtHvmhRgFbYSWHqK1dL/wCCw3wmn1CKK9ttQtrZgd0ywM2DjjjFVdI/4LF/CuZr4X9pqMOxj9n2WrEOPf0qndf8FlvhoLBng0jUmujMFEbQnAj/AL2e59q0dZ/4LF/CexgtZLGy1K/MiZkQQMjI3pzWX4T/AOCxvw7v7GdtZsNQsLtJTsQW5ZXTtgjOK622/wCCu/wVeEPLNqKsVJ2C0fg+nSqWi/8ABYT4M3c9wL9NYtEWN2j2WLPuIGQOOmelcPpn/BaPwhNp0hvfC9/bXolIRUUMpTPB69at+If+C0fgO30+2OkeGNVu7tx++EyhFT3HPNc5P/wWp0ddJm8nwdeNfqQIy5Xaw7554o8O/wDBafR59UtY9Y8I3lvZMcTTQFWK+4Gea7fwn/wWS+GF9qmoQ67ous2NpE5Npcw2wlMi9OVByDX5hftYeLvA/wAQ/jf4h8U+AJdWl0fWZmvZU1hcTJO5JkA5Py55HoDjtXon7BHxd+F37P3xOb4i+P5tbutY0yN4tJ0/S7bepaRGjeSRiQMBGYBc9TntX3L4g/4LPeBbTxOYdM8LazfaIFGLh0WKUnHPyk+tcpc/8FpdMfxDIU8F6mNJB+VVkQSEemM138//AAWX+F7RWxj8O+IY3aNWlV4V+Vu6g55+tcJ4n/4LU6ZFqZGieB7+WyBwTcyIjEeo5ra8T/8ABaDwlH/ZH9h+FNWmSWMG9NwFUxPjkLz81Zev/wDBajR4RbDSPA2ozYQiU3EirluxHNc5F/wWrvyqibwG/D/eScZZfT610Ef/AAWr0aG3IX4eavPMwH37pAB69K3PiP8A8FjdBsfB2kXPhzwRrkWr3nzSx6nGIo0UdTG/IfnjIrzeH/gtBrirHH/wgJl4JbN0ck9sfLXRah/wWjgl0a0Nv4Cv474nFwrTLs/4C3/1qpeKf+C0Mv2qwbQPBF0kAiH2hL2Vcl++0ipdA/4LP7dVWTVPAOoz2ZUbo7edQVPqPaugH/BaXwy96yH4ea8sJOVIuY92fTFN8c/8FkNGn0CaHw34E8QR6vtDA3TqqoO+SMnHviuCtv8Agsh4kNvbRR/DuVm6MVvWbefb5Knuf+Cufj6OQGb4Vzx2xGV3XEoOO38Fdfc/8Fb/ABTa6PA0vwX1m3mlQYkd5PKY+qkrkisbVP8AgrP44l1Sw+x/By+TfhpIJnlJkX/YwtWPiV/wVB+LL2US6Z8EdV0CTy1fzL9J2BHqBsHFcQv/AAVE+OZsb77R8MAfNUBZ44LhPKb1+6etelaT/wAFGfj9e+CfOX9nHU74iEP/AGnEboRkdN+0RHj8a6Twj/wUG+N3i+ws7Bv2bfEch1G3lthe2BmB87aQjrvjChcnJLEY9TXhX7LP7Qf7Qf7LF7410bxP8JvGfjDT76687ypYLhmsLkFtxRthBVwwzz/CpFem6R/wU9+LaX2r6bqPwH1mfUthMUNtHOkkK9i6mPNavg7/AIKAfGyz8Iag0H7OHirU3jLTvfO1wVVSe+Ys4HtVnQP+Cgnx8vtZtbl/2XvEE2myFTI0X2oNtyAzKWhCk4zgHA+la/7QP7bH7QHhy5006B+z3r9hpd9EXikvlkmmP+zIkKsI3HXBbNcV8Kv2x/2ntT8Q26/8M86xq8SxSea8sVzBgBSciSRQgPHCn7x4HJrPk/bE/ay1HwV4htrP4DavDc2t0S+pPY3JeBcnchQqN5AxyOgqsn7ZH7W8nhPTrtPgNfm3txue+GmXOyYDuVxxVDWP29/2mtSe4vIPgjqFvYwxmOfdYXT7W7ndsGPpiq/w6/4KCftH31xDbQ/BW88TSy5EC29ndK2B7hTnHrXl37YX7Tnx3+NPw0vPCfjz4VX3hbRbK+j1KW4axuE8gplVDOygbf3nfuRXyL4Zg8R6h4Z1Kw0HRb27hnkQ3l1ZwvIcKcqhKjAGefevvD4Mftj/ALSvgb4caX4d034S6vrWnaBYrALp7S43bB90sdh4xgV3dz+3z+0iLnSrpPgJqpikUS+W1tclZh3K4TisLxB+35+0n/wmEZHwZ1KxZSCumvaXJJz0/gFWfEX7f/7TOi3um3d98EbzTraSUBYriyuf9IPoG2DB+laGs/ty/tO3muT/AGT4C6paK6qBataXLFSR1+53rH+IX/BQb9ozw5pUEWq/Bu+8Ouy7GmuILgBj7ZTjiuD8J/8ABQf49m9MS+AbrV9ziRYUt58r9MKa7Txx/wAFBv2iLLXbJ5vhBfaPtiA+zS29w3mZ7g7e/FM8If8ABRH9oLWvFzWUXwjvNWuIlxLYW1vceai+v3eDXodp+2z+1Xc2MsEf7O+pzTCcGOU2s4wvZW+Wszxb+29+1Ro+i6kNS+Amo6U8aeYbpbWfECk4BPy+pryKw/bf/adGpWFyfh9fXXmcJGdLuMTk/hXX6X+3N+03f69Jp8Pwb1C6vs/LbCyuA8Z787K2td/ao/bGVY5H+Cd/axS5RB/ZkznPtxxXM237Uv7YGgW8sN38KtRm82TcrTaTNlc9BXr2h/tM/tl201q0v7PguIGjwYnieLJ9ST936VQ1n9pf9tQXdtLH8CDaiKT7sFo7h89ASD+tee+Kv2wf2wLfUr63m+E15YNHjzIV0iZwh9c45zTrX9qf9sfWvDnl2vwh1FjA243iaRMG57YIq74r+N37cuox2Vh/wqy9tZHRXie20tpCp4yWIOAfUHpWnpfx4/bksdFuNNm+EE93KB8t2+lsrL9OcGszwz8bP26bbV7d3+F93eEBg8d3pTIrr6Ek8YqLQvi7+3h/wm8rj4d3Uzxtva2utL2QbT0G8sB+talz8V/269Rs/F1mPhnLA7oJBMlkFeBvW3O796fZc1yem/Fj9uhdNt1/4Vvq10HXb5suiNvb3PpXpvjX4j/t3S+BNBMfw1sba4Ykm405UlusdhJCHzH/AFri7b4kft7G8tVPw/uGkVwFeTTFCjP947sAe5p3jTxR+33rV09r/wAIdNYKgxu061iKnHo+4g1k6LqX/BQCyEqw6BqRWUbCLm1iwPfk/rXqmg6//wAFBbTwTKp8O6FO7OVRrowLeRj2XeOPevK7fxl+33Yw3bzeF9QkiVixNzp8eEx/d5HFbHhv4i/t+yWwkj8GSzxzHg3enxp+OCw4rXuPGH/BQeUySHwpbAxrg7LeDLD2+fk1gWuqf8FBprOWQaJdKEk4EsMCuCeTtBbke9eseHvFP/BQISC4n8JeF7iCa1O21vJIIzGwHBOJPv8AfBrkPEniT/goLdaYtq3hixR93y3NikBlX8d9Y9ja/wDBQa+1qznFglq64AaY26xfVhuqTx54N/4KBat4ie8kW1O6IRmPSbm2W3OB127vve9c9Z+A/wBvxNNktY7WaOFuu+4tQ3/oVdX4B+Gn/BQKxvYpk1WysVjjIxqd5bOjjsGUZJNZ+v8Awr/4KC3+pyiTXSQXLB7TUbZYvwx0FU9G+EH7fx11Lk67NFKxMXmXWoQGMD1x6V6j8Lfgz+3SNW1eLVviTo+hWojIil1ALeRyvjI8tUUlfcn8jXi/jbTf2s/Cfxv0fwLr/wAatLsPFGvqZdNgkvgsNwmWAKjZ8uSjAA45GKl+IH7Lf7c2pXYF34ll1mOOM4lstWjVWB7Y4JP4VteGfgX+39oeiQw2fiQQwoo8uK41W3aRPz6Vz1l+z1+3jc+OJpH1q9huGO576bVYfszZ7cHn6YqDWv2fP28tCvp8avqOrCT5i1tq0MifgCRj6V4H+1D+zH+0ZoFhp/jj4q6Ze6stxtshfLOl1JD1KJIEyVzzjP0r1f4I/s3ftoaD4NsIPBqXfhzQ5IhcQW1xdQQ8Pzna/OT15r37wZ8CP29bTSLxZPiTpem5iby7W8uYpWdjjgMsZ2njgk45rkbX4Bft/affLcR+Lh5jP0/tW2KZ9SMcCqXi/wAA/t/3F2yTs92Lb5jJY3NttmPp1+aqF94S/wCCgcttanyr5AACqwTWwZfZua6rTk/4KGReRH9mt5REQ2+5Fr82OcHnmuu+K2rft9ReG9J+z6B4bkeT/Xnw6iSThj/z0VmwAPbIryHUfh7+37qWvWN3Jb3aSLhlWK4tFgHs4z/OvR9L8Jf8FBLvRJbA/wBhWir8wnnuLYTOf7obdTfC+j/8FCo7TUbM2+iwokR2SahLZsznsIyG6+54qJdJ/wCCg2r+DEgNrpVjPZzlkujLapeuMD5QNxBUdelV7jwx/wAFDbW2tLptQtZ2nGDbpNaM0f8AvAdM1p2Wnf8ABQh/C+qrImjO6cCGd7f7RL7xncBx7mvJj4A/b8sr1ZJLbVbqSYmXBntXRO2Dg4H0pmtfAv8Abx8Yyw/apLuCYLxDHqtpCwX1ID9Kitv2fv28dF1Oyhim1IyNwsw1S2kjX/fbdgfjV8/smft03OsvfHW5YLmRtxZddtwgPqFBwPyrvrr9mz9vG61BQ3xDskjFsIfNTUYwh45yuzO73x2rX8Kfswftz2n2eGT4w6fp8CSqd89357KueekRyPbvV/xb+yV+2l4j8Xi5b426UlsvK3NnNJBHwOMxeXnJ/EVz2kfsc/tqR+JJbx/i1YWnmMS0r3zSRN7bBGePwrd8QfsYftheJ9Nia++OmmCaAkJbwPLGSPXcIwK88/4Yf/bRh8WpdR/EeIuqhRqY1ghcDts25/Sum1z9hz9sbVLZY5vjZa3ivy8a30sYU/hGKo6d+wJ+13Y3UflfGa3t1AH70alOdvrxs5xUmo/8E/8A9ra61mJ3+Ndvcr3u1v51C46fLsB/StTxD/wT3/an1W3Dz/Hu1v5RHsMYmuI8+2dgz9TTvBn7AH7VGk6dND/wvqLRwWG2JZ5pt3vu2nFc94j/AOCcX7UEvjOwuYPjFFqMc2Dcaqb+eIwHPPyYy34Cnaz/AME1v2mm1OZrf40wXkW4FJ3vrlGb6jHFcz4l/wCCZn7UE88YT4j22roQSXOrTR7T9GFc9o//AATV/autppIl8RW9jFICryNrxYEfQZNVv+HXv7UVtO08Ov2hlyfmXXnBOe9bHhv/AIJo/tT6XbX8cXi7T7CO9XbcwS6s0yzD/aGCDWbqX/BIj473MEznXPDcr3AHmxR3BTd3wTsAxXlHxY/4JlfGv4P+AdV8XarplhfabpoD3EemXQnmWLvJtA+6Op9BzXcfssfsC/Fj4x+BNF8Z+DfiHbaDoN6XiJW5mSSBlJDqUX/PNe7+F/8Aglv8ddD1KW4h+Oh05t5KywT3LlvQ4NZnxL/4Jb/tAeIriC8Hxkh8S3K/Lm8uriFkHt2rkn/4JT/tGNNCp+IOnsh4Mh1S4+T9Mmr+sf8ABLD9otLyyS3+JtnfwbdrTHUbhPJHpgjn8Kr3f/BJL48FQy/EjTp2LZIN9cg/XpW1oP8AwSi+PEQRJvi9bafG+fMEV5dPtx0rXP8AwSe+NAuUnHxwQyK2N/m3WQvek8R/8EmvjJriXFvN8botQsyvypeSXXzn0YcjFZ/gj/gj78UdHc3M3xdttEugdoOmG4Y7frlfyrR8Q/8ABI74savepO3xuW+Yf8tLxroOMdMYJqDT/wDgkL8VV8xLj40pDE3/ADxe6bd9QSKrr/wRw+I7rIsvxgtirNnAFyQ3ueetcd4l/wCCPnxptbpxpnjbSdXgX7jyXc0TH8GHFbfhf/gkZ8aoGhkn+J9no7SR/vvIurhyp/u8da72f/gk18S5dKt0/wCF9ag14AVlRmuPJC9gvz5/OufT/gj38S7lnN58Z42wcKV+0tke+SKl1X/gjt8QNVtUhuPjOt5HEMRR3Mc7Kv8A48cVzdx/wRi+JUL5t/ibpMgAwCRcKfp0qvH/AMEYPidcp/pPxF0UHOSD57D27VzXxV/4JX638J/C9zqfij4z+GdNtTExgi1CaWEXcyjKxIG6kngfUVxnwf8A+CUvxj+Kfh19YvEsfCtu+DbR6m533CkZDgLn5T2PevavD3/BGj4iLaxJefFGy04IeIbUTsFHfHQVu3v/AARk8T7N1p8YGabrmeCUDP1DGqs//BGLxhc2yeb8XIpbj+LzIZimPbnNC/8ABFrxNBHGtv8AFiKPeMTgW8oB+mDz+NNuv+CLHia6hdZPixDOVGIlltpSo+vP8qXQ/wDgix4hWxZNR+KcdvJn5Y7O3kKY98kVd8Pf8EXdZtPEUUuo/FVhpi5Jexhdbj2wScCtnVv+CLsN9bTIPi3qs7gkwi6tdyr9Rv8A5Vy9p/wRI1XI+1fFCDHfyrF/6mu2u/8Agi7od34WtbN/idrT6lDkbpIQ9uB6KhPy1zKf8ETJ0jYL8VZVbPy7bE4x7/NV/Tf+CKsUQkF38U71gR8nkWuMH3y1a+if8EX9FtL2KW++Jusyxo27FtEI3B9Qc8GrWof8EV/BF1fyzRfEHXljcZxLCjvu9S2eawz/AMES9ETVIpY/iPfraAfMv2RRJn2Oav23/BFPwqly0svxA1Vwem2BQ351Hf8A/BFDw1PCy2/xF1WNiDxJbK4z2PWsjS/+CIunoZf7Q+JE8gJ+QwWQGB75PNavhz/gib4Vtor5da8eajeyPxavawLH5fuwOd1VV/4Ij6B9sLN8Rb422eEFmu7H1zW1B/wRP8BLOWm8d620WMBFgjBz65zXRaX/AMEa/hbaWbwXXizxRck5IMc6RKD2O3B6V84fHT/gmn8IfgHqNiPF/wAdJPD1vqrlNPgutL8yZz0OdhOFBIBY4FeheH/+CLnh3WtItbyP4mXNwk6LKssFopR0YZBHPcV3tt/wRZ+Fy6ZHFP4s8QyXoIL3CeWFYem3HH51Hrf/AARV+Gd1DjS/GPiCwk/vTLHMPywKxNN/4IkeEIp3N98Q9WniJ+VYrONSB6Hmn6r/AMESPBk6H+z/AIiaxat/01s45AP/AB4VTtf+CInhqO6hM/xJ1Ka3B/eKtgisR7fMa6f/AIcrfC7y0H/CX+It4ILNiLBHpjHFXm/4IwfCAxkL4i8Sq+eGM0ZwPptqS5/4Ix/B2SwEUOu+JYbrH/HwZ42Gf93b/WqWo/8ABFr4V3GkGCz8VeIbO/wMXjeXIB/wDAH61peHf+CNXwb0y2Capq3iDWJuMy+esI/IA1tXf/BID4Czuhij1+AKpBA1DO4+v3ar3P8AwR3+BU0MapJ4ihkVcF1vx8x9SNtaMX/BIn4ADTrW2lstdkmhB3XK6kVeX/e+XH5VBc/8Ef8A4AyhfKg8RQkEE/8AEz3ZHp92tKL/AIJK/s8xqgOi6w+3u2qPlvrxV6y/4JUfs8WZJPhm+uMnOJtRkOPbjFLrP/BK39nvU9Oe3g8L3VhNsYJcQX0m4MQcE5JBwefwr80v2Nf2P9F+O3xn8aeGdfN6ul+H5Hi8yA7SD5rINx+g6V+gEH/BHn4HoFMk2vSnbg/6YACfXpW3Zf8ABJP9n62tFil0rWLmTvM+osCfyFW7P/glB+zzanLeH9SuOMfvdRc/yAqC7/4JMfs+3EgZNG1WAZyVTUWwfzFVrv8A4JH/AACuNYtr2Ow1iCCIDfZrfkxy49eM11cH/BMf9neED/ih1kwMfPdSHP61Ruf+CWX7O9zMZP8AhErmLP8ADFfyBR+GaRv+CWP7O7Z/4pO6XIA4v5OK6Oz/AOCc/wCz3Z+H10g/DqwuIg5k+0zO7XGT/wBNM5x7VoeGf2APgB4VtrmG3+GmkXYuCC7X6GdhjoAWJwPpSar/AME/f2fNXH7z4X6LAeebZGj6/Q1jRf8ABNb9niKIJ/wr+2fAxueZyfzzWL4p/wCCWn7PviSJFh8LT6M6EHfp90ybgOxBz1p4/wCCWn7PHkwofCVwTGoXf9uky/u3qaWf/glr+zxPbCEeEZ4sNnzI76QN9M+lRJ/wSv8A2d0AH/CKXbYIPzahJWjrX/BMf9njWhED4HFj5abM2V1JHu9zzyfeuT8Tf8EkPgLrWlC1sLDVtFuQQRdwXpdvxDDFXNB/4JQfAPSLaGO50a/1ORE2vLcXbZc+uB0Najf8Et/2emZj/wAInMFP8IvH4/GrMX/BMP8AZ5im8z/hC942hdj3Llfr9a1pP+Ccv7Pkk0Ep+HtkDCMAB3AP1Geao2f/AATQ/Z7stfOrL4HR3zn7LJcO1uD7Jmp9Q/4Js/s86i7u3w/toWZtx8iaROfz6Umk/wDBNn9nvSL03MXgOCZipXZcTu6fkT1rooP2D/gJbxoi/DPRSEQoN0bE4/PrTLb9gz4CWsjMvw10dsjGHRiB+tT2P7DHwIsIwifDXRXUNuxJEW/rWZqP/BPf9n/U9VOoS/DjTEnJ3FYtypn/AHQcVqx/sN/AiK4gnHwz0MyQjC7oSR+IzzW3afsl/Buxsbqzh+GvhxLe6/1yGxU7vxPI/CsS6/Ya+BF3KsjfDPQ0Kx+WBHCVGPpnr71np+wD8BY4DEvw803aTnJBJ/PNZWtf8E3/ANn7XDmbwJbwNjANtK0ePyq14X/4J5fATwpaG3t/AlpdqX8wvesZWJ+p7Vs3v7DPwLvrq3uH+HGjpJAQU8uLaOPUZ5q7a/sYfBK01O5v0+G+hG5uBiQvb7gfwPApLn9i34H3cpkf4Z6AGIwdttgfkDWM/wCwF8BHvYLr/hXOlrLC+9QoYKT7jODXU2X7Jnwe0+KSOD4d6CqSHLZtFP8AOufv/wBhL4EahOJpPhxo6OGL/uoyoJPtmtD/AIYu+CBtEtj8NdBMaMHBNsN2R71PdfsdfBW7uluX+G2gCZcYZbQDGPbpV2X9lP4PykFvhz4eGDn5bFBz+VR6X+yZ8INGvZbq0+H2hxzSfeJtFI/IiszVP2Kvgjq8zyzfDnRUdyS/lW4Tdn6VmWv7BXwJswRH8PtMwTkhlz/OtPTP2KPghpNq1vD8ONEeNmL4ltw5z9TzW9pX7L/wl0RbpbP4eeHo0uRiVGsI3DD6EGsa9/Yw+CF9HIknwy8PqJDuYx2oU5/Co7X9ij4G2mnTWKfDPQTbSkF1e3yTj3zkVctP2P8A4L2MqvF8N/D4KrsAazVgB+NdAn7Pnwzj0GXRR4D8P/2VKSzWp0+MpkjBI44OO45rgj+wd8CQ0DL8OtKRoM+WVjPGTyPf8a0rL9i34IWFxHNF8NtD8yM7lLW+efoavat+yL8GNbsRaXvw18PTW4bcFFmqkH6rg1n6V+xR8C9Gvhe2fwx0GGfaVybcsMEc/KxIqzB+xv8ABK3nklT4ZeHg8nXNoCPwHQVna3+w18B9fhaG7+GehhHbeRDEY+fXKkGuc1L/AIJu/s7ajJbsPhzZWnkkfLbTSqH/AN75jmult/2GvgLb2UFqPhb4fkih+55lvub8STk1U/4YL+AqeIrXWovhrosN1brtWJYj5Le7R5wTR42/YL+BHj22MV/8OtKtXJz52nR/ZpB+K4qnoH/BPb4BeHURYPh7p9wEII+1lpCceuTVm5/YD+AF3PeSv8M9HD3QxJtVgB/ujPH4Vmab/wAE5P2etNOV+HVjP/13kd/61s2H7BvwB05w8Xwv0NmHTzYmf9Ca0dO/Yr+BmlRyJb/DDw9tdy58y1D8n0znA9q27f8AZd+EVqytF8OPDSFRtB/s6M8flT7/APZk+E2p6fFY3Pw78OS2sUnmpH/Z8YCtnOcgZqO4/Zc+Ed1YSWUvw58OvayMHeM2CckdDnGaR/2WvhDIuG+HHhsjGMf2fH0/KoL79k34N6lcw3Fx8NfDkksJBRhYIuMewwD+NSn9lb4Pl2b/AIVt4by3X/iXx/4Vz3ij9iD4J+J9I1Syb4faLZSX9pJa/abW2CPFuHDpjoynBB9q+Vf2S/2MLb4b6T8Q/BXxm8F6dq/hzT9VD6LqtxCN98h/ijb7xGMZHYkivqDQf2O/2f8AUY47ix+G2gsYsY3QEkemcmt/UP2QfgtqagXHw08OtgbcrZKpx+GKuWH7K/wg0y3EFt8N/DccQGMHT42P5kE1bg/Zs+FVtEI4/h54bVAcgf2bEefyrQtfgX8ObJZFg8C+Ho1k+8BpkOD9flrmLr9j/wCCt5fyXk3wz8ONcSDa5+xKAfwHH6Vo6F+zD8JvDOow3+l/Dzw9ZXkJzHNHYJuU+3Fbc3wW8A3Fhf2MngzQntL9t91CdPi2zN6sNvX3rM0b9nD4W+HreSDT/AHh+3ikVlZRYRtkHqOQetcd4h/Zf+BegGC4uvhbobqzEbodPDKmepIFZEX7Cn7O3iKGea2+HWjlJjlvJVl2n2GeKXRv+CeH7P8Aoj3bRfDvT5/tKGNxcs0gUf7OTwazV/4Jp/s8K0pHgGD94CCDPJhfpzxWW/8AwS3/AGeWuIZR4SnXyznYL19rf7w71t2f/BOD9n2ynhlTwDauYxgLJK7A/UZ5rs7v9jf4J3t7bXUvw10AzW67EItAARjGCBwfxrl7v/gnn8AbvWP7SPw9sI5s58uMsI/++c4roLn9ib4G3cSJJ8NNCwi7AVt8HH4GsDRf+CenwA0HWH1G3+HenvK3/LOctJGPopOKg1n/AIJ0fs+63qLXs3w9sopWJLLbu8aEn/ZBp91/wTt/Z/u9JGnt8PbFYh0kRmWQf8Czms7w1/wTS/Z98L61HqcHglbuWPO2G9uHmi5/2ScVa1P/AIJwfs96pqkl9J8PrSJ3+9FBK6R59dueKqQf8Ezv2eIHLf8ACBxSZ7PcSED9aH/4Jofs8urD/hBIlyc/LcP/AI1Tv/8Agl9+zzfls+Dnt8jH7i7dce4960dO/wCCbP7P2nWKWo8DQzqv/LSeZmc/U1kS/wDBLX9niWdpP+ESuE3HOxL1wo+gp/8Aw66/Z58+CX/hEJh5X8H2x9r/AO8O9XdW/wCCZn7POrRwqfAyWnl/xWty8Zb6881yun/8ElfgFY38k76Zqt1ExOIJr4lVB+gro7H/AIJhfs9WF5b3C+DXlMIwI5rt2R/94d6t2n/BNP8AZ5s7z7SngOF23bgklxIyD2wTXaeHP2Lfgt4X0ybT7P4f6TJZyzi5MNzF5oEgGMjPTiuU8e/8E5fgH8QJnnufA9vpdw/Jl0pzbkn6DisXw9/wTA+Anh++W4HhiS+UAZhvJy6E+vSu0sP2DfgTprFovh3pRYsGzJHuxj61P8Qv2G/gj8TprSbW/AOmm4tUEcc1opgYoOitsxkfWuKuP+CYP7PE7EjwWYsjGI7twP510+kfsA/ATRLi2nt/h1pbTQKEV5UL59yDwTWk37EXwQN3JOPh1oq7wQyC3G38PStHT/2PfgrpvkmH4Z+HC0WSrSWKP165yOfxqxefsm/Bu+itopfht4cKW5LRBbBF2n8Bz+NSeIf2VPhB4o06Ox1H4c+HZbaP7ix2CRFfxUA1zuu/sLfAjxDHbrc/DXRYjBjY9tD5bYHY4PP402H9hT4EwW80CfDjRxHMNrgxEk/jnj8Kwtb/AOCcnwA164SafwJbROgCr9nkaMADoMCse6/4Je/s73Ugc+DHiOcnyr2RQfwzVvTv+CZn7PGn3QnHgSO54x5dxcyOh/DNW/8Ah2/+z0Le8hHw9tFW56kSybo/9w5+WvMPi5/wSQ+EXi7wE+meCoJvB/iGOXzYNVeV7gP2Mcik8qfUcivPfhl8SvgP421eL4bQeHNF8Xaj4WtBZXep6hZKo1AodjtCzYZuQa+ktB/YC/Z21C0i1KP4Y6WyXcYkMUpkYLkZxjdxWXrX/BMH9njWYpEHgo6fvbdusruRCvsMk8VHYf8ABL39nmx0iWw/4Q6S58w5+1T3jtOvsG7flW3pn/BOb9n3TIkjX4f2c+1Qu64dnY47nnrTdY/4Jyfs/wCs6jY3kngO2t3tMbYraRo43/31B+b8aTxf/wAE4v2f/GeoSXt14Et7KeTG46fK0CnAxnAOKx7X/gl5+zxbQNF/whskuTnfLeSMw/HNdL4e/wCCev7PvhtR5Xw30u7baV3Xu6Y8/U1mSf8ABNf9nmSSV/8AhALZfMYsVWZ8L7DngVj3H/BLL9ne4uPO/wCETuYuc+XHfyBfyrtfD37A/wABfDnh6XR4vhxpN3aysWeS9QyzE/75OR+Fcvr3/BMf9nnXgf8Aiiv7POc5sbp4z9O9VLb/AIJcfs9W10k3/CJzybV2+XJeMyH3I9at+Hf+CZP7Pvh3VpL5PBxvtzbvs99cNLEvsF9PbNbHiP8A4J2/s/eJrgTTfDvT7RgoXFiWhH5A1Z0z/gn18ANL0O60qP4b6XNBc/flnDPMP91ycj8Kox/8E5P2fYbzT7lPh/aJLZY2YlfD4OQXGfmNXNa/4J7fs+647NL8NdKt2bqbUNH/ACNVNS/4Jyfs96lp1jZn4d2Nuto+9Zbd3SST2ds/MPY1hXf/AAS6/Z5urwXI8ITQMHDiOK8cR59NvTHtWj4r/wCCa/7PvjG8hup/AsemSRAKV02d4Fkxx8wBwaxrr/glv+zvNPEv/CKXUTDkeXeyANjsa+Sv+CgXwR+DvwOi8J/DPwV8LZW8SeJJo7xvEELO720AkMZRTzuY4JIwAAM55r2r4K/8EkPg7b+G1v8AxJd6v4pmvY1dPNY2gg4yQAOSfc16T4e/4JXfs+aDe3dwfDd3qcdwhQQX960iRg91wAQffNMh/wCCVH7PEU2//hG7+TEm/Y+oOV/3fpViP/gll+zxHfm6/wCEUumBz+4a/kMf5f8A16rz/wDBKf8AZ4nuVl/4Rq/jC/8ALNNRkCmqd7/wSY/Z8u42WPR9Wt2LZ3R6k3HtyOlb1n/wTA/Z4szbkeC2maHbzNeSNvx/eGcHPerPjb/gmj+z942m86TwWukTEAF9KnaDdjuRyKxh/wAEqv2eRJG3/CM3xCLt2/2g+G9z71Np/wDwSz/Z7sLW5gbwtcXQmyN894xeP/dPasGP/gkZ8AEeItY624Ry+06ifmH90/L0reH/AASy/Z4+XPhO5YqCOb6QZ9ziqEP/AASd/Z6huJJToOqSqxyIn1Jyq/TjNQ6n/wAElv2fb+2aOLSNXsnPSWDUmyPzBqldf8EiPgJNDAsVrrcDxkbnF+Tv+oxWtD/wSi/Z8hvhcf2BqMi+UYzA9+xQn+90yDWb/wAOjvgINeF+LHWPsoGDYG/JjP44zV2T/gk5+z5JDKn9iaopdtwddRYFB6DirGj/APBKf9nzSX3N4evr4FSpF3fM4578Ac1na7/wSR+AGroot9O1jTGXvbageR75BrRg/wCCU37PcemC0fw7fyvt2m5N+4kJ9c9BXM+Hf+CPvwO0bVprq8fXNXtWBCWdzdhVTPuoBOK6qx/4JV/s82UF1EfDN7c+f0ee/dmi/wBwjGKz5P8Agkr+z08Tx/2RrKFju3rqbblHoOOlW4P+CVP7O66e9qPDl/KWGPtDai5lX3BHH6V4nJ+yV+zdf/GaT4SaZ4D1W6isoC994hW+bzIZicBASPmHrx2NepH/AIJDfAU7D9n1wEdf+Jhwf/Ha6nTP+CXf7PenWEds/hGS7ZDnz7i7cu31PpWr4s/4Ju/ALxbpsNrN4KisHhVVW5sJDFKQOxI6/lXKSf8ABJz9nqW4E39iaqvT5F1Jgh/DFdNpn/BNP9n7SruK5j8EpLJGAB507Op9yOhrG8Q/8ErP2evEGom8Phq+05i24xWF+8UZ/wCA81fl/wCCYn7O5s1hbwUQEGPMF3IHP1IPNZ6/8EtP2dGgeMeFbvMnRjqEm4fTmsE/8Ehf2fEd5GtPERXOdv8AapwPb7ldZaf8EwP2d7fTFtP+EMacAD9/LeSGU/8AAgay9U/4JTfs8XrRyDw7qFkI85FvqLgN9Qc1YX/gll+zw8Nuq+Frr91zv+3PmT/e9a9D0f8AYc+B+i+DLzwtD8PtLk0i7YPMk6F3ZwOG3n5gR9a82tP+CVX7PVtcTufDt9OJTkRy37EJz/DxVZ/+CTX7PbasL4aLqyIBzajUW8k++MZ/Wt2z/wCCY37PMC5Hg0zKTkeZdO1dz8L/ANin4P8AwgTWI/D3hK3EGrRGC8gvT9ojljP8JD549q59/wDgnR+z42tHU1+HdjFMX8zykd/KBznhM4/Ctfxh+wh8CPHEsU2pfDnSFnjUIJbSMwMQBgZ2EA/lWhpH7FnwN0XS1063+GXh826EN++tRI5PqWPNRJ+xl8DX1iO/i+GmhxXMJyrpbYQn6dDXT65+zX8K/EdvHDqPgDw/cJGcqfsEasD/ALwAJ/Gnaf8As4fC3SbS0t7XwD4ehjtJftEB/s6Jmjf+8CVJ7d6q3X7LfwjvfEzeIZvh34ek1hiGa5NinJHfbjb+lGsfst/CLX9Vk1K/+HHhy4vZAA0p0+MEj6AAVWH7JXwbWGOJPht4dRY23oVsUBU+oNenaPo1j4e02DT9NtYrKygXbHBCu1VHoBVwdOaWvF/2j/2UPBP7TkXhx/FMMyX3h+7+1WN3bkBhkqXjcH7yNsXI9hXsVrbJaWsNvGAI4kCKAMAADArxz9qn9mHR/wBqb4bReFNS1fUNBNrdC9tLvT3xtlCsoDr0dcMePXB7V8M6v/wRLmvbqSWL4pvMSuA93YlnJxxk7ulP+Fn/AARm1rwj490jW9X+JFqbPT7pLkLpdtIs77WBAy2AM4r1X9sT/gmVqf7RHi9vEXh74i3mnGVg0mj63LJPZQsFVd0IXOzOCSMdT1rwnS/+CIfiBpof7R+JWmJFkeb9lspGbHfbux+tfavwF/Y1u/gF4v07UNN+JOv6voNtYCy/sDUCDbrgffTng5/SvpiiiiiiiiiiiiiiiikzzS0UhGQQelCqEUKOAOBS0UUUUUUV49+1X+zlY/tS/CW48EX2t3ugI9zFdpd2XPzJn5XQ8OpDHg9wD2r4utf+CI3heN3834m60UZQMRWUSnPfJycj2rN8V/8ABEexlhs4/DfxQvYEVszpqlgsqn/aTYy4P1z9ay0/4IkahY+ILCSz+LATThk3Ey6WY7hf9zEuPxNbd7/wRMs5tQmuIfi7qKiX7zTaYHlb/eYSjP5VkW//AARDl+3FpviwfIzw0elHzCPxlrTsv+CJ0dpf+cvxev4kXlHh0wLID9fN4qOf/giRBd3U80/xcvJWZsxvJpQZ8f7RMvJp17/wRTl1G/hN18Yr26s40wvn6aXkRv8AZzLgCrtj/wAEVLOK7glufi/q0gQ5JgsAj/8AAWMhx+tWdT/4Ix2+oSRK3xk16W3ViWS5tRIfwPmAA++DWBr/APwRH88xHTPixMeTv+36Zv47Y2yCo/DH/BE6+tLe8TU/i5JCZBiNdM00op933S8/QVNpf/BESGLTpGu/itcLqhJ2SWulhYh6ZBkyfzFaNt/wRM0w2rpdfFnVJZWOcx6eqp75Bc5/OrWu/wDBE3w1daBbwaZ8Tdah1OIHdLe2sc1uT7RqVK/99Gsnw9/wQ/0uIynXPild3OUxGNP0tYdrY6ku75HsMfWp5P8Agh/oRsIFj+KOoi9BPnSNpkZjYdtq78j8WNLP/wAEQNAIHk/FDUlOBnfpsbc/g4q5ef8ABErwqPszwfE3W4/LQLKZLOJyT/sYxtHsc1pQf8ESvh3kG5+IHiiU45MaW65P4xmtC3/4InfCVYSJ/GvjR5c8NHNaKv5G3P8AOpF/4In/AAfGN3jLxuee1zZjj/wGqnff8ES/he8rGz8deLoY8fKs7WshB9yIVz+VdLov/BG34JWXho6fqGo+J9R1JuW1MXyROp/2YwmwD6gn3rMg/wCCK/wdTUJpZfFPjGS1b/VwC5tgU/4F5HNd/wCBf+CUPwC8FaoL6bSdW8RSCJ4hHq2os0Y3KVLbYwnOCcenXqAa5S6/4I0/Ay41WS7j1LxdbW7SbxYx6hCYkH9wFoS+PqxPvWdq3/BFz4OX+vNdWviTxbpumsBmwguoH2n/AGXeFmx9c9+asJ/wRf8AgirZOveNGHob+2/+R66HSf8AgkL8ANO027tZ7TXtSlnUKt3damRJCR3TYqrn6g1QP/BHP4DFWHneKAT0P9pLkf8AkOq9/wD8EavgXdpEIdR8W2JT7zQ6jETJ9d8Lfpir+k/8Ee/gHpwk88eJNSLoUBudTA2n+8NiLz9ePao4v+CO3wFjt5Y2fxNK7n5ZW1NdyfTEYH5g0yz/AOCOfwGtkxLN4ouzkndLqSg/T5YxWtF/wSN/Z8jlZzpetOCR8jao+BTpf+CSH7Pkl4J10nWY0Ax5C6m+w+/PP61p6L/wSp/Z30i7WaTwreakAc+Vd6lMUP12sKuz/wDBLr9nOa/luR4HeNXGBbpqNx5a+4G/P61h33/BJX9nq8uXlXRNWtg3/LOHVJQo+mc1dtf+CU37O9rf2FyfC97MtryYJdTmMc//AF0G7J/Aitu4/wCCZX7OVxeS3B+H0ce8AeVHf3KovuB5nFVNQ/4Jd/s6X2/b4Ie13AD9xqNwNvuMua57/h0h+z35u/8AsjWcf3P7UkxXSzf8Ewf2cphbf8UHs8lNp2ajcjzPdv3nJqBf+CW37OS78+CZW3HPOp3PH0+elf8A4Jb/ALOTOG/4QiVcADA1O5wff/WVun/gnH+zo1jBat8M7ApCuxXFzcBz7swkyx9zS2//AATj/ZztgNvwy09sHP7y5uG/nJVqP/gnt+zxHnHwu0g5/vNKf5vT1/4J9fs9LZyWw+F2j+W/Ukyl/wAG35H4GoI/+Cd37O0dnFbD4YaWY4zkM0sxcn3bfk/iasR/8E/P2eorhJl+F2jb06BvMK/ipfBo0z/gn7+z3pLzNB8LtHYynLef5kwH0Dudv4Yq6P2E/gELyG5Hws8PiWFty/6Odufdc4P4iuk8N/sr/CDwjdT3Gk/DbwzazToY5G/s2J8qeo+YGudl/YY+AkyyK3wt8PkSSGVsW+PmP48D26VJrX7D/wACPEFvBBefC/w+UgXYnk23ksB7lCCfxqI/sK/AM6UNO/4Vb4f+zBt3/Hud+f8Afzu/Wtey/ZA+CmnG0MHwv8LqbX/VFtNjYj65Bz+Oa6fTvgV8N9IuWuLLwD4ZtZ2GDJFpECn89leA/tneEPCfwJ+BWveOfCHwX8IeI9btJ45JIrjRYXjijZv3kzqqgso7gEdfau9/Z88HfDP4sfBzwr43j+FnhfRpNfsI7yazOi248t+hAynTIJHsRXos/wAEvh3c3SXM3gPw1LcIAFkfSLcsAOnOyqZ/Z6+F51NtQPw78Lm8YYMp0e3JP/jlaVx8HfAV3s8/wR4cm2HK+ZpNu2PplKz9U/Z++GOtTGW++Hnhe6lK7S8mj25bHpnZUn/Chvhr9nsYD8P/AAw0NiSbZG0i3IiJ67fk4q3L8HPAM8Qjk8D+HJIxyEbSbcgfhsqsnwJ+GyJEq/D/AMMBYiSg/se3wuev8FX4PhR4ItjmHwd4fiPqmlwD+S1b1n4f+F/EVpBa6r4b0jU7W3GIYLyximSMeiqykD8Kii+GvhG3eN4vCuiRvGNqMmnQgqPQfLxT/wDhXfhXyxH/AMIzo/lg5CfYIsA+uNtRzfDTwhcujzeFNElZPus+nQkr9MrxU8HgHwxbFzD4c0mIuMMUsYl3fXC0wfDrwos/njwxown6+YNPi3fntzVz/hE9D3u/9jafvddjN9lTLL6Hjke1Fv4U0S0VBBo9hAE+6I7VF2/TAq+9nBKoV4I3A6BkBxUjRq6hWUMo7EcUbF3Bto3AYBxyKdRRRXyJ8O/CnxZ8C/t2+L73xF41s734c+J7B5NL0e71IedujEe3ybcjgofMBK9VOTnt9d0UUUUUUUV8hf8ABQ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</file>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Ce diagramme explique en grande partie la théorie de l’évolution de Charles Darwin. Il représente, en abscisse, la diversification des caractères et, en ordonnée, le temps (de bas en haut). Il met en évidence deux grands processus complémentaires : la diversification des lignées et leur extinction. Le processus de diversification, développé dans le schéma pour le caractère A, montre qu’à partir d’une lignée ancestrale, on arrive aujourd’hui à 8 lignées ayant les caractères a14, q14, p14, b14, f14, o14, e14 et m14. Cela se déroule sur le temps long, avec de multiples points de diversification, à partir desquels plusieurs lignées se différencient. Ce processus est suivi, pour certaines de ces lignées, d’extinctions. Certaines lignées (comme F sur le schéma), se diversifient moins que d’autres (exemple de A). Ainsi, la biodiversité se forme et se détruit constamment.&nbsp;</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur la théorie de l'évolution :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><a href="https://www.mnhn.fr/fr/l-evolution-du-vivant" style="font-weight: normal;">Muséum national d’Histoire
naturelle, 2014. L’évolution du vivant</a></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4964" target="_blank">La logique du vivant</a></li>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=4977" target="_blank">Biosphère, biodiversité et crises</a></li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’ordonnée, numérotée de I à XIV, correspond au temps.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’abscisse correspond à des territoires géographiques.&nbsp;&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les lignées ayant les caractères b14 et m14 se sont éteintes.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, 8 lignées ont des caractères qui dérivent de « A ».</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La lignée ayant le caractère « F » a peu évolué dans son histoire.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les lignées ayant les caractères « u » et « w » sont issues de la lignée ayant le caractère « m ».</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
    </tags>
  </question>

<!-- question: 8811  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le droit à l’alimentation est un droit humain fondamental. Mais quelles relations entretient-il avec les évolutions actuelles de la biodiversité et du climat ? Identifiez les 3 idées scientifiquement admises.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Les caractéristiques écologiques des territoires agricoles ont une influence forte sur leur capacité à nourrir des populations humaines. L’évolution actuelle du climat peut avoir des conséquences parfois favorables, comme dans les régions agricoles des hautes latitudes, mais le plus souvent défavorables en raison des hivers moins froids, des évènements météorologiques extrêmes, voire même de l’effet CO<sub>2</sub> qui se traduit par une dilution (et donc une diminution) des nutriments dans les plantes. Au final, le changement climatique conduit à une plus grande variabilité spatiale et temporelle dans la production agricole. L’érosion de la biodiversité, dans la plupart des cas, affecte la production agricole, comme en témoigne le déclin des pollinisateurs ou encore la perte de biodiversité des sols agricoles. Il y a donc de multiples liens entre le changement climatique, l’érosion de la biodiversité, et l’insécurité alimentaire.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les différents impacts du changement climatique sur les cultures :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.ipcc.ch/report/ar6/wg2/downloads/report/IPCC_AR6_WGII_Chapter05.pdf" style="font-weight: normal;">GIEC,
2022. Groupe de travail sur les impacts, la vulnérabilité et l’adaptation,
chapitre 5, figure 5.8 (p. 738)</a></p></li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur l’évolution du service de pollinisation par les insectes et ses conséquences :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://files.ipbes.net/ipbes-web-prod-public-files/downloads/2016_spm_pollination-fr.pdf" style="font-weight: normal;">IPBES,
2016. Rapport d’évaluation sur les pollinisateurs, la pollinisation et la
production alimentaire. Principaux messages, p.5-7</a></p></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4994" target="_blank">Pourquoi se fixe-t-on l’objectif de maintenir le réchauffement sous 1,5 ou 2°C&nbsp;</a>?
                        </li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul><br></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Moins d’insectes pollinisateurs, c’est plus de sécurité alimentaire.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Plus de CO<sub>2</sub> dans l’air, c’est une moindre teneur en micronutriments dans les végétaux.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Dans les hautes latitudes, un climat de moins en moins froid conduit à des rendements de moins en moins élevés.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Moins d’organismes vivants dans les sols, ce sont des rendements agricoles plus stables.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Un climat mondial de plus en plus chaud, ce sont des rendements agricoles de plus en plus variables.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Des hivers de moins en moins froids, ce sont des cultures de plus en plus exposées à des parasites et à des maladies.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
      <tag><text>Climat</text>
</tag>
      <tag><text>Ressources</text>
</tag>
    </tags>
  </question>

<!-- question: 8812  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le droit à la santé est un droit humain fondamental. Mais quelles relations entretient-il avec les évolutions actuelles de la biodiversité et du climat ? Identifiez les 3 idées scientifiquement admises.&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Les caractéristiques écologiques des territoires où vivent les populations humaines ont une incidence sur leur santé. Quand on parle du climat, on peut tout d’abord penser à la température. L’évolution à la hausse des extrêmes de chaleur devrait conduire à la hausse de la mortalité liée à la température. Si on parvient à atténuer nos émissions de gaz à effet de serre, ce sera avec de multiples co-bénéfices pour notre santé : réduction des émissions de polluants associés à la combustion de combustibles fossiles (NOx, CO, particules…), et adoption de comportements plus bénéfiques pour la santé (ex : mobilités actives, baisse de la consommation de viande). Si on s’intéresse à la biodiversité, la perte de biodiversité accroît notre vulnérabilité à certains risques infectieux. Et dans un même temps, l’intensification de l’élevage accroît le risque de transmission de maladies des animaux sauvages vers les humains. Il y a donc de multiples risques, pour notre santé, en lien avec le changement climatique et l’érosion de la biodiversité.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les impacts sanitaires liés à l’élévation de la température moyenne :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.ipcc.ch/report/ar6/wg2/downloads/report/IPCC_AR6_WGII_Chapter07.pdf" style="font-weight: normal;">GIEC,
2022. Groupe de travail 2 sur les impacts, la vulnérabilité et l’adaptation.
Chapitre 7, fig. 7.8 (p.1089)</a></p></li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur l’approche « Une seule santé » :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.who.int/fr/news-room/fact-sheets/detail/one-health" style="font-weight: normal;">OMS
(Organisation mondiale de la santé), 2023. Une seule santé</a></p></li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur la relation entre émissions de méthane et santé globale :&nbsp;&nbsp;</span>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://www.ccacoalition.org/fr/news/methanes-links-respiratory-diseases-strengthens-case-its-rapid-reduction" style="font-weight: normal;">Climate
&amp; clean air coalition, 2021. Les liens du méthane avec les maladies
respiratoires renforcent les arguments en faveur de sa réduction rapide</a></p></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;"><p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span></p><ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4994" target="_blank">Pourquoi se fixe-t-on l’objectif de maintenir le réchauffement sous 1,5 ou 2°C&nbsp;</a>?</li></ul><p>Les relations Humains-Nature(s) en anthropocène :&nbsp;</p><ul><li><a href="https://moodle.uved.fr/mod/book/view.php?id=5065" target="_blank">L'exemple de One Health</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En Europe, quel que soit le réchauffement climatique à venir, on s’attend à ce que la mortalité globale due aux températures chaudes extrêmes diminue.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La plupart de nos comportements émetteurs de gaz à effet (ex : transport, alimentation) n’ont aucune incidence directe sur notre santé.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Plus la biodiversité des écosystèmes est importante, plus cela protège les humains des maladies à transmission vectorielle (ex : maladie de Lyme).&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Dans les zones tempérées, les risques infectieux et allergiques augmentent avec le réchauffement climatique.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Plus il y a d’animaux domestiques, moins il y a de risque de transmission de pathogènes des animaux sauvages aux humains.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le méthane, puissant gaz à effet de serre, est un précurseur clé d’un polluant nocif pour la santé humaine : l’ozone.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Biodiversité</text>
</tag>
      <tag><text>Climat</text>
</tag>
    </tags>
  </question>

<!-- question: 8813  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q15</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Travaillant au sein du pôle RSE de son entreprise, N. doit faire une présentation sur le thème de la production française d'électricité, en en montrant les points forts et les points faibles. Il a fait de premières recherches mais les notes qu’il a prises contiennent trois erreurs. Veuillez les identifier.&nbsp;&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">La production d’électricité en France repose sur différentes infrastructures et sur différentes ressources. Elle est dominée par le nucléaire (environ 67% en 2024), qui est une filière peu carbonée, mais qui repose sur une ressource non renouvelable. Viennent ensuite les énergies renouvelables (environ 28% en 2024), qui ont une faible empreinte carbone. La production d’origine fossile, inférieure à 5%, est marginale. Du fait de ces caractéristiques, le mix électrique français est l’un des moins carbonés au monde. Pour autant, il a des points de vulnérabilité, en lien notamment avec le changement climatique et ses projections en matière de cycle de l’eau. Les sécheresses pourraient en effet sévèrement affecter le fonctionnement des centrales nucléaires et celui des centrales hydroélectriques. Enfin, il est indispensable d’avoir en tête que l’électricité ne représente, en 2023, que 27% de la consommation finale à usage énergétique.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur la production d’électricité en France :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.statistiques.developpement-durable.gouv.fr/edition-numerique/chiffres-cles-energie/15-electricite" style="font-weight: normal;">Ministère
de la transition écologique, 2024. Chiffres clés de l’énergie&nbsp;:
électricité</a></p></li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur la production d’électricité dans le monde :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://ember-energy.org/latest-insights/global-electricity-review-2025/global-electricity-source-trends/" style="font-weight: normal;"><span lang="EN-US">Ember, 2025. Global Electricity
Review 2025&nbsp;: global electricity source trends</span></a></p></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4993" target="_blank">Décarbonation, transition énergétique et bouclage matière</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le mix électrique de la France est vulnérable aux fortes sécheresses que nous risquons de connaître à l’avenir.&nbsp;&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, environ un tiers de l’électricité produite en France vient de centrales nucléaires.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, en France, la production d’électricité à partir d’énergies fossiles est équivalente à la production d’électricité à partir d’énergies renouvelables.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’énergie nucléaire est non renouvelable.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les ressources énergétiques non renouvelables ont systématiquement une forte empreinte carbone.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Actuellement, le mix électrique français est moins carboné que le mix électrique mondial.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Ressources</text>
</tag>
    </tags>
  </question>

<!-- question: 8814  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Notre journaliste d'investigation, Madame O., est une spécialiste du fact-checking. Elle vérifie les affirmations des candidats à l'élection présidentielle française qui débattent sur le thème de l'eau et détecte trois inexactitudes. Saurez-vous les retrouver ?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">L’eau est un bien commun et cette ressource n’est pas infinie ! En France, les 30 milliards de m<sup>3</sup> prélevés annuellement le sont essentiellement dans les eaux de surface (82%). Une partie sera restituée aux milieux aquatiques (ex : eau pour refroidir les centrales électriques, équivalent à 48% des prélèvements totaux), et une autre ne le sera pas : on dit qu’elle sera consommée. Cette eau consommée pourra être utilisée telle quelle, pour satisfaire par exemple les besoins agricoles, ou elle pourra être traitée pour être potable, afin de satisfaire par exemple les usages domestiques (en moyenne 150 litres / personnes / jour).&nbsp;</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur la consommation d’eau en France :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://www.statistiques.developpement-durable.gouv.fr/leau-en-france-ressource-et-utilisation-synthese-des-connaissances-en-2022" style="font-weight: normal;">Ministère
de la transition écologique, 2023.&nbsp;L’eau en France&nbsp;: ressource et
utilisation</a></p><br></li>
                    </ul><ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span><span>Le système Terre à l’anthropocène :&nbsp;</span></span></p><ul><li style="text-align: left;"><span><span><a href="https://moodle.uved.fr/mod/book/view.php?id=4962" target="_blank">Les sphères terrestres</a></span></span></li></ul></td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Avoir une approche réflexive</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">90% de l'eau prélevée en France provient des nappes d'eau souterraines. Il faut arrêter cela car elles vont s'épuiser !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Baisser les prélèvements d'eau, je veux bien, mais une grande partie de cette eau est indispensable à la production d’électricité. Ca va donc poser problème…</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Si on arrivait enfin à produire de l'eau potable à partir d'eaux de surface (ex : rivières, lacs), cela résoudrait une partie du problème !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Un peu de rigueur avec les termes employés : « consommer » de l'eau, cela signifie qu'on ne la restitue pas aux milieux aquatiques. C'est différent de la « prélever » !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Réalisez que chacun d'entre nous utilise en moyenne 150 litres d'eau par jour, c'est énorme ! Il faut de la sobriété.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">N'oublions pas l'agriculture qui utilise près de 75% de l'eau potable produite. C'est le domaine sur lequel j'agirai en priorité !</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Ressources</text>
</tag>
    </tags>
  </question>

<!-- question: 8815  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q17</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Remue-méninges sur les ressources ! Parmi ces idées, lesquelles sont vraies ? (3 réponses attendues)</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Les ressources désignent, pour une matière, les quantités que l’on pense exister et pouvoir être découvertes un jour. Les réserves constituent la partie des ressources qui est susceptible d’être exploitée dans les conditions techniques et économiques du moment. Ce sont deux notions différentes. Les ressources non renouvelables sont en quantité finie sur Terre, et même s’il en reste énormément (ex : énergies fossiles, cuivre), leur exploitation demande toujours plus d’énergie car les gisements peuvent être plus profonds ou moins concentrés. Ils peuvent aussi occasionner de très importants dégâts sur la biodiversité, comme par exemple le ferait l’exploitation des métaux des grands fonds marins (en 2025, cette exploitation n’existe pas ; seule l’exploration existe). Le problème de nos sociétés est d’avoir des taux de croissance des consommations de ressources importants, rendant cette croissance exponentielle, multipliant les tensions sur les ressources et les pressions sur les écosystèmes.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
               
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4988" target="_blank">Existence d'autres limites&nbsp;</a>(que les limites planétaires)
                        </li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche réflexive</li><li></li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il est possible, pour une matière donnée, d'avoir à la fois de grandes réserves et de petites ressources.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Si on utilise chaque année 2% de métaux de plus que l'année précédente pour subvenir à nos besoins, alors notre consommation croît de manière exponentielle.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il y a encore énormément d'énergies fossiles dans la croûte terrestre.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">On a besoin de cuivre pour la transition énergétique mais le risque est qu'il n'y en ait plus du tout dans la croûte terrestre.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il faut toujours plus de pétrole pour extraire du pétrole.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les ressources minérales des grands fonds marins sont exploitées, à défaut d’avoir été explorées.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Ressources</text>
</tag>
    </tags>
  </question>

<!-- question: 8816  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Nul n'est censé ignorer la loi ... du 17 août 2015 relative à la transition énergétique pour la croissance verte ! Mais quelles priorités nous donne-t-elle pour une utilisation durable des ressources naturelles ? Sélectionnez les 3 propositions qui sont justes.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Cette loi de 2015 précise les comportements et les ressources à privilégier quand on parle de ressources naturelles. L’objectif est de tendre vers des systèmes de production de biens et de services plus durables et plus circulaires. La priorité en matière d’usage est d’en avoir le moins possible, par le biais de la sobriété. Puis elle est, par ordre de priorité, d’utiliser des ressources issues du recyclage, d’utiliser des ressources renouvelables, d’utiliser des ressources recyclables, d’utiliser à défaut les autres ressources (non recyclables, non renouvelables).</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur l'article de loi :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://www.legifrance.gouv.fr/codes/article_lc/LEGIARTI000041598653" style="font-weight: normal;">Code
de l’environnement, Article L.110-1-2</a><strong></strong></p><br></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4993" target="_blank">Décarbonation, transition énergétique et bouclage matière</a></li></ul><p>Les relations Humains-Nature(s) en anthropocène :&nbsp;</p><ul><li><a href="https://moodle.uved.fr/mod/book/view.php?id=5067" target="_blank">Exemples d'économie circulaires et d'économies de fonctionnalité</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li><li>Envisager des avenirs durables</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il vaut mieux utiliser des ressources non recyclables que des ressources renouvelables.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il vaut mieux utiliser les ressources de manière sobre et responsable qu’utiliser des ressources renouvelables.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il vaut mieux utiliser des ressources issues du recyclage qu’utiliser les ressources de manière sobre et responsable.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il vaut mieux utiliser des ressources recyclables que des ressources non recyclables.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il vaut mieux utiliser des ressources recyclables que des ressources issues du recyclage.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Il vaut mieux utiliser des ressources issues du recyclage que des ressources non recyclables.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Ressources</text>
</tag>
    </tags>
  </question>

<!-- question: 8819  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q19</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Vous intégrez une entreprise investie dans la transition énergétique. Votre objectif est de sécuriser ses filières d'approvisionnement en métaux. Voici les phrases qui composent votre lettre de mission. Mais trois d’entre elles contiennent une erreur... Lesquelles ?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">L’un des objectifs de la transition énergétique est d’accroître la part des énergies renouvelables dans le mix énergétique tout en développant les solutions de stockage de l’énergie. Cette transition, si elle conduit à une baisse des émissions de gaz à effet de serre, est gourmande en métaux qui sont, le plus souvent, très inégalement répartis sur Terre. C’est le cas des terres rares (ex : néodyme), dont la grande partie des réserves se trouve en Chine. Le lithium, qui est un métal stratégique – car essentiel à la transition de la France – est mieux réparti, même si l’Amérique du sud contient les plus grands gisements aujourd’hui connus. Concernant le cuivre, dont les besoins continuent d’augmenter du fait de l’électrification de nos systèmes énergétiques, le problème est plutôt lié à la baisse de sa concentration dans le sol. Aujourd’hui, certains industriels et certains États s’intéressent aux ressources des grands fonds marins. Mais l’exploitation n’a pas commencé, certains États comme la France y étant opposés.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les ressources et les réserves de lithium :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://pubs.usgs.gov/periodicals/mcs2025/mcs2025-lithium.pdf" style="font-weight: normal;"><span lang="EN-US">US Geological Survey, 2025. Lithium.
p.2</span></a></p></li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les ressources et les réserves de terres rares :&nbsp;&nbsp;<br></span>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://pubs.usgs.gov/periodicals/mcs2025/mcs2025-rare-earths.pdf" style="font-weight: normal;"><span lang="EN-US">US Geological Survey, 2025. Rare
earths. p.2</span></a></p></li>
                    </ul>
                    <ul>
                    </ul><span style="font-weight: normal;">Sur les ressources et les réserves de cuivre :&nbsp;&nbsp;</span>
                    <ul>
                        <li><p><!--[if !supportLists]--><!--[endif]--><a href="https://pubs.usgs.gov/periodicals/mcs2025/mcs2025-copper.pdf" style="font-weight: normal;"><span lang="EN-US">US Geological Survey, 2025. Copper.
p.2</span></a></p></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4993" target="_blank">Décarbonation, transition énergétique et bouclage matière</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Analyse une problématique</li><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li><li>Envisager des avenirs durables</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Pour construire nos batteries, vous devrez assurer notre ravitaillement en lithium, qui est un métal qualifié de stratégique à l’échelle de la France.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Vous serez pour cela amené à voyager régulièrement en Amérique du sud où se trouvent actuellement les plus grands gisements connus.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Pour le fonctionnement de nos éoliennes, vous devrez également assurer nos approvisionnements en terres rares (ex : néodyme).&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L'essentiel de la production de ces terres rares se trouve actuellement en Afrique.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La question du cuivre, sensible il y a quelques années encore, ne se pose plus car les nouvelles infrastructures énergétiques en demandent moins.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En parallèle, vous assurerez une veille sur l'exploitation des ressources en métaux dans les grands fonds océaniques, qui a commencé.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Ressources</text>
</tag>
    </tags>
  </question>

<!-- question: 8817  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q20</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Madame A., qui vit dans la métropole de Nantes, est sensible aux questions écologiques. Depuis 2016, elle s’est exprimée et s’est engagée à plusieurs reprises sur ces sujets, comme vous pouvez le voir ci-dessous. Dans cette liste d’actions, veuillez identifier les trois qui relèvent d’une démocratie participative.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">La démocratie « participative » désigne l’ensemble des démarches qui visent à associer les citoyens au processus de décision politique. Elle se distingue de la démocratie « représentative », dans laquelle les citoyens élisent des représentants qui vont prendre les décisions politiques. Plusieurs démarches s’inscrivent dans la démocratie participative : les référendums d’initiative citoyenne ou populaire, les conventions citoyennes, les conseils de quartier ou encore les budgets participatifs. A noter qu’en France ce droit à la participation est constitutionnel, puisque mentionné dans la Charte de l’environnement de 2004.</p><p></p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur la démocratie participative :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li>
                            <p>
                                <!--[if !supportLists]--><a href="https://www.vie-publique.fr/parole-dexpert/279196-la-democratie-participative-par-loic-blondiaux" style="font-weight: normal;">Vie
                                    publique, 2021. La démocratie participative&nbsp;: une réalité mouvante et un
                                    mouvement résistible</a>
                            </p><br>
                        </li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Les modes d'action en anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=5089" target="_blank">Quelles actions possibles pour les citoyen(ne)s ?</a>
                        </li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Se positionner dans un débat</li><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Agir individuellement et collectivement</li><li>Envisager des avenirs durables</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <idnumber></idnumber>
    <single>false</single>
    <shuffleanswers>false</shuffleanswers>
    <answernumbering>none</answernumbering>
    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
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    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En 2016, elle a participé au référendum local organisé sur le projet de transfert de l’aéroport de Nantes Atlantique sur la commune de Notre-Dame-des-Landes.</p>]]></text>
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    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En 2021, juste après la crise du Covid, elle a été tirée au sort avec 79 autres citoyens nantais pour réfléchir au "monde d'après". Le rapport a ensuite été transmis aux élus.</p>]]></text>
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      <text><![CDATA[<p dir="ltr" style="text-align: left;">En 2022, dans le cadre de l'association Arbres de la métropole nantaise dont elle est membre, elle a voté pour en élire le président.&nbsp;</p>]]></text>
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    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En 2023, elle a proposé à Nantes Métropole une "initiative collective d'intérêt général local". Son projet a été retenu et elle a bénéficié d'un appui pour le réaliser.</p>]]></text>
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    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En 2024, elle a voté pour ses représentants syndicaux aux élections TPE, avec une attention toute particulière à la question de l'inclusion dans l'emploi.</p>]]></text>
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      <text><![CDATA[<p dir="ltr" style="text-align: left;">En 2026, elle prévoit de participer aux élections municipales. Elle souhaite devenir conseillère municipale pour défendre l'enjeu de l'adaptation au changement climatique, insuffisamment pris en compte d'après elle.&nbsp;</p>]]></text>
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    <tags>
      <tag><text>Transitions</text>
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    </tags>
  </question>

<!-- question: 8818  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q21</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L'agence de la transition écologique (Ademe), a conduit entre 2019 et 2021 des travaux de prospective pour identifier quatre chemins (ou scénarios) qui pourraient permettre à la France d'atteindre ses objectifs climatiques. Voici l'un des graphiques issu du rapport de synthèse. Regardez-le attentivement et cochez, parmi les propositions suivantes, celles qui sont justes.&nbsp;</p><p dir="ltr" style="text-align: center;"><img src="@@PLUGINFILE@@/Graphique_ADEME.png" alt="Graphique du bilan des émissions et des puits de CO2 en 2015 et 2050 " width="500" height="473" class="img-fluid atto_image_button_text-bottom"></p><p dir="ltr" style="text-align: center;"><em>(source : <a href="https://www.ademe.fr/les-futurs-en-transition/les-scenarios/" target="_blank">ADEME</a>)</em></p>]]></text>
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</file>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Le rapport « Transition(s) 2050 » propose 4 scénarios pour atteindre l’objectif du « zéro émissions nettes de CO<sub>2</sub> ». Dans le scénario 1 <em>Génération frugale</em>, la transition est conduite principalement par la contrainte et par la sobriété. Dans le scénario 2 <em>Coopérations territoriales</em>, la société se transforme dans le cadre d’une gouvernance partagée et de coopérations territoriales. Dans le scénario 3 <em>Technologies vertes</em>, le développement technologique permet de répondre aux défis environnementaux. Dans le scénario 4 <em>Pari réparateur</em>, la société place sa confiance dans la capacité à gérer, voire à réparer, les systèmes sociaux et écologiques avec plus de ressources matérielles et financières pour conserver un monde vivable. La figure montre, pour chacun de ces scénarios, les contributions respectives de différents leviers pour réduire les émissions nettes de CO<sub>2 </sub>: réduction des émissions, développement des puits technologiques, renforcement des puits biologiques.&nbsp;</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source scientifique des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur le travail de prospective de l’Ademe Transition(s) 2050 :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><a href="https://www.ademe.fr/les-futurs-en-transition/les-scenarios/" style="font-weight: normal;">Ademe.
Transition(s) 2050&nbsp;: les scénarios</a></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span>
                    </p>

                    <ul><li><a href="https://moodle.uved.fr/mod/book/view.php?id=4996" target="_blank">Combien de gaz à effet de serre peut-on encore émettre pour ne pas dépasser 1,5 ou 2°C de réchauffement global ?</a></li><li><a href="https://moodle.uved.fr/mod/book/view.php?id=4993" target="_blank">Décarbonation, transition énergétique et bouclage matière</a></li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><ul><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<br><ul><li>Envisager des avenirs durables</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’objectif climatique visé, à l’horizon 2050, est celui du « zéro émissions nettes de CO<sub>2</sub> ».</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le scénario 4 propose le meilleur bilan en termes de CO<sub>2</sub>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le scénario 2 est celui qui permet de réduire le plus les émissions de CO<sub>2</sub>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le scénario 3 est celui qui s’appuie le plus sur un « optimisme » technologique.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le scénario 1 est celui qui fait le plus le pari d'un partenariat avec la nature pour améliorer notre bilan CO<sub>2</sub>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le scénario 4 n’induirait vraisemblablement qu’un minimum de changements pour nous.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Transitions</text>
</tag>
    </tags>
  </question>

<!-- question: 8820  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q22</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Voici six initiatives ou projets visant à atténuer le changement climatique. Quelles sont les trois qui sont les plus risquées en termes de justice sociale ?&nbsp;</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Certaines mesures d’atténuation du changement climatique sont susceptibles d’accroître les inégalités sociales et économiques. Par exemple, si la taxe carbone associée à une redistribution est intéressante, le fait de flécher cette redistribution vers l’achat de véhicules électriques peut poser problème, ces véhicules étant difficiles d’accès pour de nombreux ménages. Un autre exemple est lié au déploiement d’une carte carbone attribuant des quotas d’émissions de CO<sub>2 </sub>échangeables entre particuliers. L’allocation initiale de ces quotas pose un certain nombre de problème de justice sociale, si elle ne tient pas compte de paramètres comme la composition familiale ou encore le territoire de vie. Enfin, on peut évoquer la restriction de l’accès au domaine routier à tous les véhicules les plus polluants. Cela pose problème aux personnes qui ont besoin de leur voiture mais qui n’ont pas les moyens pour la remplacer (problème soulevé dans le cadre de la mise en place des Zones à Faibles Émissions).&nbsp;</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
             
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Lien avec le Socle Commun de Connaissances et Compétences transversales sur l'anthropocène</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Les relations Humains-Nature(s) en anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=5039" target="_blank">Inégalités économiques et environnementales</a>
                        </li>
                    </ul>
                    <p>Les modes d'action en anthropocène :&nbsp;</p>
                    <ul>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=5072" target="_blank">Les inégalités socio-environnementales : cadrage et notions</a></li>
                    </ul>
                    <p>Les controverses et les récits en anthropocène :&nbsp;</p>
                    <ul>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=5119" target="_blank">Les controverses actuelles</a></li>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Se positionner dans un débat</li><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<br><ul><li>Envisager des avenirs durables</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
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    <showstandardinstruction>0</showstandardinstruction>
    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le gouvernement envisage d'appliquer une TVA réduite pour des produits bas carbone.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Une collectivité locale expérimente la tarification progressive de l'eau : plus on en consomme, plus le prix du m<sub>3</sub> augmente.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Un gouvernement souhaite appliquer une taxe carbone pour les carburants et utiliser cet argent pour subventionner l'achat de véhicules électriques.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Des influenceurs s'intéressent à la carte carbone, qui donnerait à chaque citoyen un même quota d'émission de CO<sub>2</sub>.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Une métropole met en place une restriction d'accès à son domaine routier pour les véhicules les plus polluants.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Une Région s'engage financièrement pour maintenir le transport ferroviaire sur son territoire.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Transitions</text>
</tag>
    </tags>
  </question>

<!-- question: 8821  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q23</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Plusieurs modèles désignent la prise en compte des enjeux socio-écologiques par nos sociétés. Veuillez cocher les définitions qui sont justes. (3 réponses attendues)</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">La définition du développement durable, proposée en 1987, inclut la notion de solidarité intergénérationnelle, en mentionnant «<em> la satisfaction des besoins des générations futures</em> ». D’autres notions gravitent autour de l’idée d’un changement de société. Il y a l’économie verte, qui s’appuie sur l’idée d’un découplage entre croissance économique et impacts environnementaux. A l’inverse, la sobriété ne fait pas le pari d’un découplage et prône l’éviction des demandes en énergie et en matériaux, tout en conservant l’idée d’améliorer le bien-être des personnes. Il existe aussi des approches basées sur la circularité de nos économies, qui se construiraient autour de plusieurs « R » comme réduire, réutiliser et recycler. Et il existe d’autres approches qui mettent en avant la notion de transition : la transition énergétique, qui poursuit le double objectif de réduire la demande en énergie et de verdir le mix énergétique, et la transition écologique, concept assez mal défini qui globalement poursuit l’objectif de transformer le modèle économique.et social dans le but de réduire l’empreinte écologique de la société tout en répondant aux exigences du développement durable (ex : justice sociale). Toutes les approches ne sont pas mentionnées dans cette question. Citons par exemple la doctrine ERC, comme Éviter, Réduire, Compenser, qui est une déclinaison technique et opérationnelle des engagements pris par la France en matière de préservation des milieux naturels.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
             
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Lien avec le Socle Commun de Connaissances et Compétences transversales sur l'anthropocène</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
               
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Les relations Humains-Nature(s) en anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=5015" target="_blank">Le développement durable à l'épreuve des idéologies</a>
                        </li>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=5023" target="_blank">La croissance verte, une solution ?</a></li>
                    </ul>
                    <p>Les modes d'action en anthropocène :&nbsp;</p>
                    <ul>
                        <li><a href="https://moodle.uved.fr/mod/book/view.php?id=5431" target="_blank">Les modèles alternatifs d'organisation en débat</a></li>
                    </ul>
                    <ul>
                    </ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Se positionner dans un débat</li><li>Se projeter dans l'avenir</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Incarner les valeurs de la durabilité</li><li>Envisager des avenirs durables</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
    </generalfeedback>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Votre réponse est incorrecte.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’économie verte postule qu’il est possible de conjuguer croissance économique et baisse des émissions de CO2.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’unique objectif de la transition énergétique est de remplacer, dans notre mix énergétique, les énergies fossiles par des énergies renouvelables.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La transition écologique repose sur l’idée que les écosystèmes doivent être transformés afin de répondre en priorité aux besoins des populations humaines actuelles et futures.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Le développement durable inclut la notion de solidarité entre les générations.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La sobriété désigne les mesures permettant d’éviter des demandes (en énergie, en matériaux, en eau...) tout en assurant le bien-être des personnes.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Les 3 « R » de l’économie circulaire signifient : relocaliser, réguler, régénérer.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Transitions</text>
</tag>
    </tags>
  </question>

<!-- question: 8822  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q24</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">« L'Affaire du siècle » est une action en justice, collective, qui s'est déroulée en France entre 2018 et 2023. A ce sujet, quelles sont les trois affirmations qui sont justes ?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">L’Affaire du siècle est une campagne de justice climatique initiée en 2018 par 4 associations (Fondation pour la nature et l’homme, Greenpeace France, Notre affaire à tous et Oxfam France). Elle a visé à poursuivre&nbsp;<span>l’État</span> français pour inaction en matière de lutte contre le réchauffement climatique. Une pétition associée à réuni deux millions de signatures en un mois. En février 2021, l’État a été reconnu coupable par le tribunal administratif qui ordonne au Premier ministre, quelques mois plus tard, de prendre d’ici au 31 décembre 2022 toutes les mesures utiles pour réparer le préjudice. D’autres actions similaires ont été conduites dans d’autres pays du monde.</p>
<div style="max-width:750px;margin:auto;align:center;">
    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Source des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><ul>
                    </ul>
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</div><span style="font-weight: normal;">Sur l'Affaire du Siècle :&nbsp;&nbsp;<br><br></span><ul><li><span style="font-weight: normal;"><a href="https://laffairedusiecle.net/action-des-sinistre%c2%b7es/" target="_blank">L'action des sinistrés climatiques</a>&nbsp;</span></li></ul></th>
                <td style="text-align: top;border: 1px solid #216282;">
                    <p style="text-align: left;"><span>Les modes d'action en anthropocène :&nbsp;</span>
                    </p>

                    <ul>
                        <li style="text-align: left;"><ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=5087" target="_blank">Quelles initiatives de la part de la société civile ?</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Analyser une problématique</li><li>Se positionner dans un débat</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Agir individuellement ou collectivement pour la durabilité</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Votre réponse est partiellement correcte.</text>
    </partiallycorrectfeedback>
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      <text>Votre réponse est incorrecte.</text>
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    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’Affaire du siècle n'a pas d'équivalent dans les autres pays du monde.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Un groupe industriel producteur de pesticides est poursuivi pour responsabilité avérée dans le déclin alarmant des populations d'insectes pollinisateurs en France.&nbsp;</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L'organisation poursuivie est reconnue coupable.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L'action est impulsée par un groupe de collectivités territoriales particulièrement engagées dans la transition écologique.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Une pétition lancée au tout début de cette "Affaire du siècle" recueille deux millions de signatures en un mois.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’État français est poursuivi en justice en raison de son inaction climatique.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <tags>
      <tag><text>Transitions</text>
</tag>
    </tags>
  </question>

<!-- question: 8823  -->
  <question type="multichoice">
    <name>
      <text>Test_final_socle_Q25</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">La commune littorale de L., en Nouvelle Aquitaine, réfléchit à sa stratégie à l’horizon 2050 pour faire face aux risques climatiques. Quelles affirmations peuvent être retenues ?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;"><u>Explications :&nbsp;</u></p>
<p dir="ltr" style="text-align: left;">Dans un contexte de changement climatique, les territoires littoraux font face à un double risque d’érosion et de submersion. Comme tous les territoires, leurs stratégies de développement à court et à moyen termes doit viser à la fois l’atténuation des émissions de gaz à effet de serre et l’adaptation aux risques. Parmi les mesures d’adaptation, il y a l’évolution des règles d’urbanisme qui pourra aller jusqu’au repli stratégique et à la destruction de bâtiments trop exposés aux risques. Il y a aussi le recours aux solutions fondées sur la nature, par exemple pour stabiliser les dunes. Le risque des mesures d’adaptation est qu’elles se répercutent négativement sur d’autres personnes ou sur d’autres territoires. C’est le cas par exemple de l’enrochement qui vise à protéger une partie du littoral. On parle alors de mal-adaptation.&nbsp;</p>
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    <table width="100%" cellspacing="0" cellpadding="10" style="margin-top:2em;margin-bottom:2em;">
        <tbody>
            <tr style="color:#216282;background-color:#eff4f6;">
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Sources scientifiques des informations</th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Ressources pédagogiques associées : exemple du S3C<br></th>
                <th style="text-align: center;border: 1px solid #216282;" width="33%">Compétences associées</th>
            </tr>
            <tr>
                <th style="border: 1px solid #216282;">
                    <ul>
                    </ul><span style="font-weight: normal;">Sur l’adaptation des zones littorales :&nbsp;&nbsp;</span><br>
                    <ul>
                        <li><p><!--[if !supportLists]--><a href="https://www.ipcc.ch/site/assets/uploads/sites/3/2022/03/06_SROCC_Ch04_FINAL.pdf" style="font-weight: normal;">GIEC,
2019. Changement climatique, l’océan et la cryosphère. Chap.4, 326-329</a></p></li><li><a href="https://www.ipcc.ch/report/ar6/wg2/downloads/report/IPCC_AR6_WGII_Chapter15.pdf" style="font-weight: normal;">GIEC,
2022. Groupe de travail sur l’adaptation et la vulnérabilité. Chap. 15, fig.
15.7 (p. 2078)</a><br></li>
                    </ul>
                    <ul>
                    </ul>
                </th>
                <td style="text-align: top;border: 1px solid #216282;"><p style="text-align: left;"><span>Le système Terre à l’anthropocène :&nbsp;</span></p><ul>
                        <li style="text-align: left;">
                            <ul>
                            </ul><a href="https://moodle.uved.fr/mod/book/view.php?id=4994" target="_blank">Pourquoi se fixe-t-on l’objectif de maintenir le réchauffement sous 1,5 ou 2°C&nbsp;</a>?</li></ul><p>Les modes d'action en anthropocène :&nbsp;</p><ul><li><a href="https://moodle.uved.fr/mod/book/view.php?id=5074" target="_blank">Sémantique de l'action</a></li><li><a href="https://moodle.uved.fr/mod/book/view.php?id=5072" target="_blank">Les inégalités socio-environnementales : cadrage et notions</a></li><li><a href="https://moodle.uved.fr/mod/book/view.php?id=5091" target="_blank">Les plans Climat-Air-Energie des collectivités territoriales</a></li></ul>
                </td>
                <td style="text-align: top;border: 1px solid #216282;"><span>Exemple du référentiel S3C :&nbsp;&nbsp;</span><br><ul><li>Avoir une approche systémique</li><li>Analyser une problématique</li></ul>Exemple du référentiel Greencomp :&nbsp;<ul><li>Pensée systémique et critique</li></ul></td>
            </tr>
        </tbody>
    </table>
</div>]]></text>
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    <correctfeedback format="html">
      <text>Votre réponse est correcte.</text>
    </correctfeedback>
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      <text>Votre réponse est partiellement correcte.</text>
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    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">De manière générale, le changement climatique fait peser deux risques pour les communes littorales : l’érosion et la submersion.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Mettre en place une stratégie bas carbone s’inscrit dans un projet d’adaptation aux risques climatiques.</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Compte tenu de sa faible empreinte carbone, la commune n’a pas à mettre en place de mesures visant à réduire ses émissions de gaz à effet de serre.</p>]]></text>
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    </answer>
    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">Végétaliser les dunes est un exemple de solution d’adaptation fondée sur la nature.</p>]]></text>
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    <answer fraction="33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">L’enrochement d’une partie du littoral de la commune, si elle peut réduire son exposition aux risques, peut aussi modifier les flux sédimentaires et se répercuter négativement pour les communes littorales voisines.</p>]]></text>
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    <answer fraction="-33.33333" format="html">
      <text><![CDATA[<p dir="ltr" style="text-align: left;">En matière d’urbanisme, la priorité doit être donnée à la surélévation du bâti existant, notamment dans les zones les plus exposées aux risques climatiques.</p>]]></text>
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    <tags>
      <tag><text>Biodiversité</text>
</tag>
      <tag><text>Climat</text>
</tag>
      <tag><text>Transitions</text>
</tag>
    </tags>
  </question>

</quiz>