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</div><h2>HL Paper 2</h2><div class="specification">
<p>The food web below shows some of the feeding relationships found between the organisms living in or near a river in England.</p>
<p><img src="data:image/png;base64,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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify an organism in the food web that is an autotroph.&nbsp;</p>
<div class="marks">[1]</div>
<div class="question_part_label">a (i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify an organism in the food web that is both a secondary and tertiary consumer.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a (ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how the flow of energy in the food web differs from the movement of nutrients.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss reasons why the levels of a pyramid of energy differ in size.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>diatoms / (other) algae</p>
<div class="question_part_label">a (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>trout</p>
<div class="question_part_label">a (ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>nutrients are recycled in a food web <span style="text-decoration: underline;">and</span> energy enters and leaves/is not recycled;<br>nutrients are recycled by saprotrophs/returned to environment and reused;<br>while energy (enters as light and) is dispersed as heat;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(the shape of pyramid) shows energy lost from base to top of pyramid/80 to 90 % lost at each trophic level;<br>(because) energy is used/released through cell respiration/heat/metabolism/ movement (at each trophic level);<br>not all tissues are eaten<em> i.e.</em> bone/hair/cellulose/excretion/undigested/die (so energy is not available for next trophic level);</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>&nbsp;Virtually all candidates were able to identify the diatoms/algae as autotrophs in (i)</p>
<div class="question_part_label">a (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many identified the trout as both a secondary and tertiary consumer in (ii), although some seemed to think this part of the question asked for two different organisms here, not a single one with two different positions within the food web.&nbsp;</p>
<div class="question_part_label">a (ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates explained the decrease in energy along a food chain, most referring to the loss of energy due to respiration or heat, but many did not refer to the fact that it cannot be recycled. Many left out reference to nutrients and the fact that they are recycled.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In (c) most displayed a general knowledge of the shape of an energy pyramid, but unfortunately, as many had described energy loss in part (b), they did not refer to it again in part (c). However, most mentioned the loss of energy due to respiration, etc. or the fact that some material is not digestion.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The table provides some information about organisms found in an Arctic environment.</p>
<p><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Label the diagram to complete the food web for the organisms in the table above.&nbsp;</p>
<p><em><img 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" alt></em></p>
<p>(ii)&nbsp;&nbsp; Deduce the trophic level of Artic cod.&nbsp;&nbsp;</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Distinguish between the movement of energy and nutrients in an ecosystem.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img 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" alt></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p align="LEFT">energy moves through/enters and leaves ecosystems / need a constant source of energy;</p>
<p>nutrients cycled between biotic and abiotic environment/in cycles such as C/N;</p>
<p>&nbsp;</p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>In (a) most were able to gain both marks for the food web, but only about half were able to deduce that the arctic cod was a secondary consumer. In part (b) most knew about the 10% passing to the next trophic level in a food chain, but did not apply this to the ecosystem &ndash; i.e. that it has to be continually replaced. The concept of &lsquo;nutrients&rsquo; was poorly understood by many.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In (a) most were able to gain both marks for the food web, but only about half were able to deduce that the arctic cod was a secondary consumer. In part (b) most knew about the 10% passing to the next trophic level in a food chain, but did not apply this to the ecosystem &ndash; i.e. that it has to be continually replaced. The concept of &lsquo;nutrients&rsquo; was poorly understood by many.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br>