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</div><h2>SL Paper 3</h2><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>two</strong> functions of proteins, giving a <strong>named</strong> example of each.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the significance of polar and non-polar amino acids.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>enzymes/biological catalyst &ndash; amylase/protease/lipase/catalase;<br>defence/immunity &ndash; immunoglobin/antibody;<br>structure &ndash; collagen;<br>movement &ndash; actin/myosin;<br>transport &ndash; hemoglobin;<br>synthesis &ndash; ligase/DNA polymerase;<br>hormonal communication &ndash; insulin/luteinizing hormone; <em>MUST be proteinaceous</em><br>food stores &ndash; casein in milk;<br>pigments &ndash; opsin; <br><em>Accept any other valid responses.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>polar amino acids have hydrophilic R groups, non-polar have hydrophobic R groups;<br>non-polar amino acids in centre of water-soluble proteins stabilise their structure;<br>non-polar amino acids cause proteins to remain embedded in membrane;<br>polar amino acids on surface of proteins make them water-soluble;<br>polar amino acids create hydrophilic channels/protein pores in membranes;<br>enzyme active site specificity depends on amino acids present/polar and nonpolar amino acids can play a role in substrate interactions at the active site;</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>This was answered well by the majority of candidates, and they could give suitable named examples.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many candidates gave vague responses, and many appeared to not understand the concept of hydrophilic and hydrophobic. Few could discuss the roles of the amino acids in proteins.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the names and functions of the antagonistic muscles of the human elbow joint.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the role of ATP in muscle contraction.</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>a. biceps flexes/bends the arm;<br>b. triceps extends/straightens the arm;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. ATP binds to myosin heads;<br>b. ATP used to break cross bridges;<br>c. energy released when ATP forms ADP and phosphate;<br>d. myosin head reset;<br>e. actin slides over myosin;</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>Most candidates knew the functions of the biceps and triceps muscles. &nbsp;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>There was much confusion over the exact role of ATP in muscle contraction.&nbsp;</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question">
<p>Outline the variation in the structure of fatty acids.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>cis (isomers) <span style="text-decoration: underline;">or</span> trans (isomers);</p>
<p>saturated <span style="text-decoration: underline;">or</span> unsaturated;</p>
<p>monounsaturated <span style="text-decoration: underline;">or</span> polyunsaturated;</p>
<p>location of the double bond;</p>
<p>can be short chain <span style="text-decoration: underline;">or</span> long chain;</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Most candidates scored full marks on this question.</p>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Other than acting as catalysts state <strong>three </strong>functions of proteins, giving an example of each.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The diagram shows chemiosmosis in the mitochondrion. Label I, II and III.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-14_om_06.17.16.png" alt="N13/4/BIOLO/SP3/ENG/TZ0/08.b_1"></p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-14_om_06.19.01.png" alt="N13/4/BIOLO/SP3/ENG/TZ0/08.b_2"></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">structural &ndash; collagen / membrane proteins;</p>
<p class="p1">transport &ndash; hemoglobin / protein channels;</p>
<p class="p1">movement &ndash; actin / myosin;</p>
<p class="p1">hormones &ndash; insulin / vasopressin / growth hormone;</p>
<p class="p1">defense &ndash; antibodies / immunoglobins;</p>
<p class="p1"><em>Award any other valid function and example.</em></p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">I. <span class="Apple-converted-space">&nbsp; &nbsp; </span>ATPsynthase; (<em>accept ATPsynthetase</em>)</p>
<p class="p1">II. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({{\text{H}}^ + }\) / protons;</p>
<p class="p1">III. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({{\text{O}}_{\text{2}}}\)/oxygen;</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 class="p1">This was an easy question on proteins with most candidates getting full marks for both (i) and (ii)</p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This question was very discriminating as only a few got this correct; it appeared that candidates either scored all 3 marks for correctly labelling what was happening in chemiosmosis, or none. There were some comments on the G2 forms that this diagram was a little unclear. It was felt that this was a very clear diagram, however, it was a bit tricky to decide what substances the arrows were referring to. The use of the word &lsquo;molecules&rsquo; in the stem seemed to have confused some as label II was for protons \({\text{(}}{{\text{H}}^ + }{\text{)}}\).</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline primary and quaternary protein structures.</p>
<p>Primary protein structure:</p>
<p>&nbsp;</p>
<p>Quaternary protein structure:</p>
<p>&nbsp;</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>List <strong>three</strong> limiting factors of photosynthesis.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>a. (primary structure) is sequence of amino acids;<br>b. (quaternary structure) is the linking of two or more polypeptides to form one protein;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. temperature;<br>b. pH;<br>c. light;<br>d. CO<sub>2</sub>;</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>Only the better candidates could give a satisfactory outline of both the primary and secondary structure of protein.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>N/A</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>List <strong>three</strong> functions of proteins, giving a <strong>named</strong> example of each.</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>Explain the significance of polar amino acids and non-polar amino acids in membranes.</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>catalysts/digestion &ndash; amylase/protease/lipase/catalase;<br>defense &ndash; immunoglobin / fibrinogen;<br>structure &ndash; collagen;<br>movement &ndash; actin/myosin;<br>transport &ndash; hemoglobin;<br>synthesis &ndash; ligase/DNA polymerase;<br>hormonal communication &ndash; insulin/luteinizing hormone;<br>light detection &ndash; rhodopsin / plant phytochromes;<br>storage &ndash; ferritin/gluten/casein; <br><em>Accept any other valid responses.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>non-polar amino acids for hydrophobic part of the bilipid layer;<br>polar amino acids for hydrophilic environment;<br>polar amino acids allow hydrophilic channels;<br>integral proteins are held in place by polar amino acids; <br><em>To award <strong>[2 max]</strong> both polar and non-polar should be addressed.<br>Accept answers in the form of a diagram.</em></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>Here some candidates did not read the entire question and only listed the functions without a named example.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>C3 (b) seemed to be very difficult and very few got this question right. Some candidates did mention the polarity and hydrophobicity of the amino acids, but did not mention the significance of them to membranes. This is clearly an area that needs reinforcing.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>In an experiment measuring oxygen consumption, a laboratory mouse was placed in a respirometer for a short time. Soda lime solution absorbed any carbon dioxide produced during the experiment.</p>
<p style="text-align: center;"><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest the purpose of the wire mesh.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how the apparatus measures the oxygen consumption of the mouse</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss whether the apparatus would be suitable for measuring the oxygen consumption of a small green plant during respiration.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>a. allow gases to pass between mouse and soda lime</p>
<p>b. prevent mouse getting in contact with soda lime</p>
<p>c. prevent mouse from being in contact with faeces/urine/droppings</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. more oxygen in inhaled air than in exhaled air<br><em><strong>OR</strong></em><br>mouse uses oxygen in respiration</p>
<p>b.carbon dioxide exhaled / produced by mouse is absorbed by the soda lime</p>
<p>Source/mouse must be mentioned for marking point b &ndash; not just &ldquo;soda-lime absorbs C0<sub>2</sub>&rdquo;.</p>
<p>c. difference in volume is oxygen used by mouse<br><em><strong>OR</strong></em><br>the volume/concentration/pressure of oxygen in the jar falls</p>
<p>d. &laquo;this&raquo; sucks the coloured liquid up the tube</p>
<p>e. volume of oxygen consumed equals the increase in volume of coloured water in the tube</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. oxygen released during photosynthesis&nbsp;</p>
<p>b. plants use carbon dioxide (released by respiration)</p>
<p>c. if carbon dioxide is too low in concentration then photosynthesis will be eliminated/reduced</p>
<p>d. results in an inaccurate/low measure of the oxygen that is consumed</p>
<p>e. perform experiment in dark to prevent photosynthesis<br><em><strong>OR</strong></em><br>cover bell jar to exclude light to prevent photosynthesis</p>
<p><em>Do not accept plants convert carbon dioxide to oxygen.</em></p>
<p>&nbsp;</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the location of high proton concentration caused by electron transport in the mitochondrion.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the role of oxygen in cellular respiration.</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>Explain how any <strong>two</strong> structural features of the mitochondrion are related to its function.</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>inter-membrane space / outside inner membrane / between outer and inner membrane</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>in the electron transport chain;</p>
<p>final electron/hydrogen acceptor;</p>
<p>combines with H<sup>+</sup> (and electrons) to produce water;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>cristae for increasing surface area;</p>
<p>small inter-membrane space for rapid build-up of concentration gradient;</p>
<p>matrix with chemical concentration to support unique chemical reactions;</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>Most candidates answered this question correctly.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Candidates failed to understand the role of oxygen in respiration. They explained how oxygen is necessary for aerobic respiration, but did not understand why.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The presence of cristae to increase surface area was among the most common correct answers regarding the features of mitochondria relating to their structure. Other features were hardly mentioned.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Transport is the function of the protein known as hemoglobin. State the name and function of another protein.&nbsp;Do not use enzymes or membrane proteins for your answer.</p>
<p>Name:&nbsp; .............................................................<br>Function:&nbsp; .............................................................</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the role of enzymes in metabolic pathways.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how the link reaction and the Krebs cycle are related.</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>name of protein;<br>function of protein;<br>(<em>both needed</em>)</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. enzymes speed up/catalyse metabolic reactions;<br>b. by reducing the activation energy;<br>c. each reaction (in the pathway) has a different enzyme;<br>d. metabolic pathways can be controlled by controlling which enzymes are produced;<br>e. end-products of a metabolic pathway act as inhibitors;<br>f. end-product inhibitors bind to/inhibit an enzyme at the start of the pathway;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. the link reaction produces acetyl CoA/acetyl group/CH<sub>3</sub>CO;<br>b. acetyl group/CH<sub>3</sub>CO joins with 4 carbon compound/OAA from cycle;<br>c. both occur in the (mitochondrial) matrix;</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>In&nbsp;(a) naming a protein and its use should have been an easy mark. Unfortunately it was very poorly answered.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In b most knew the function of enzymes and their reduction of the activation energy. However, only the better candidates gained the other marks by correctly putting them into the context of pathways.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>&nbsp;In c the production of Acetyl CoA from the link reaction was well understood. Unfortunately its destiny was less well known.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline the molecular structure of different types of fatty acids.</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 class="p1">Evaluate the benefit of reducing cholesterol in the diet.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">fatty acids share a common structure but differ in the total number of carbon atoms in the chain;</p>
<p class="p1">saturated fatty acids have no double bonds between carbon atoms;</p>
<p class="p1">unsaturated have double bond(s);</p>
<p class="p1">monounsaturated have one double bond / polyunsaturated have more than one double bond;</p>
<p class="p1"><em>cis </em>fatty acids have adjacent hydrogen atoms on same side of double bond <span style="text-decoration: underline;">and</span>&nbsp;<em>trans </em>have them on opposite side;</p>
<p class="p1"><em>(accept annotated diagrams)</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">cholesterol is a steroid found mainly in animal products;</p>
<p class="p1">it builds up in the walls of arteries / causes clogging/narrowing/blockage of artery / atherosclerosis;</p>
<p class="p1">lowering its ingestion may lower the probability/ risk of coronary heart disease/CHD;</p>
<p class="p1">cholesterol can be synthesized by the liver;</p>
<p class="p1">factors other than diet can affect levels of cholesterol / genetic factor more important than diet;</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 class="p1">Although candidates did not note that fatty acids share a common structure but differ in the total number of carbon atoms in the chain, many were still able to get the full 3 marks for this question. Candidates showed a good understanding of saturated and unsaturated fatty acids as well as what cis and trans referred to. Some candidates were carelessly referring to hydrogen bonds and thus losing marks.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many candidates received 2 but seldom 3 marks for evaluating the benefit of reducing cholesterol in the diet. Most did not seem aware that cholesterol can be synthesized by the liver or that factors other than diet can affect levels of cholesterol.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Within a cross-sectional study &ldquo;Fit for Life&rdquo; in Germany, the body mass index (BMI) of volunteers aged between 16 and 25 years was investigated. Volunteers were also interviewed about their daily exercise habits. The graphs below show the percentage of men and women who were overweight, and the percentage who exercised daily.</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>Measure the difference between the percentage of overweight men and the percentage of overweight women at age 20.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the range of the body mass index (BMI) that corresponds to overweight status.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare the percentage of men and women who exercised daily.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Evaluate the hypothesis that being overweight is due to lack of exercise.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>10 (%) (<em>allow responses in the range of 9 to 11 %</em>)</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>25.0 &minus;29.9 / above 25 and below 30 <br><em>Do not accept 30 as this is classed as obese.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>more women exercise than men;<br>both show an increase (between ages 16 to 25);<br>similar trend lines over time / slightly greater increase in women;<br>women have greater increases and decreases/greater variability while men gradually increase/stays level; <em><br>Award any one of the above marking points if shown as a valid numerical comparison.</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>(</em>hypothesis is supported) as the greater percentage of men are overweight and they exercise less than women /<em> vice versa</em>;<br>(hypothesis is supported) lowest percentages of overweight ages (18 and 20) correspond with peaks of exercise;<br>(hypothesis is not supported) as even though both men and women exercise more over time the percentage overweight also increases;<br>(hypothesis is not supported) other named factor which influences being overweight; (<em>e.g. availability of cheap high energy foods / large portion sizes / increasing use of vehicles for transport / changes from active to sedentary occupations / genetics</em>)</p>
<p>BMI does not consider muscle mass/bone structure/bone density;<br>only narrow range of ages considered;</p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Almost all candidates read the graphs correctly to obtain the correct difference between overweight men and women.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many did not give the correct range for the BMI corresponding to overweight status, giving incorrect upper limits.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many candidates were able to get one mark for indicating that more women exercise than men but only some were able to get a second mark.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Candidates struggled with this question, primarily as they did not use the data to evaluate the hypothesis given. Instead of looking at how the data either supports or does not support the hypothesis, they talked in general about factors that could influence being overweight. One comment on the G2 forms indicated that it was hard to find 3 points for an answer to this when in fact the mark scheme provided 6 ways of getting the points.</p>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline factors that can lead to an individual becoming obese.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Amino acid polarity is an important factor in determining the functions of proteins. Explain the importance of polar and non-polar amino acids in membrane proteins.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>diet rich in carbohydrate/fat;<br>too much food intake / unbalanced diet / food cheap and readily available;<br>sedentary lifestyle / lack of training/exercise;<br>genetic disposition/disorder;<br>malfunction of hunger centre;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>polar amino acids are soluble/have stable interactions in water/extracellular fluid/cytoplasm;<br>non-polar amino acids are soluble/have stable interactions in the lipid bilayer;<br>polar amino acids strongly hydrophilic and non-polar amino acids are repelled by water/are hydrophobic;<br>(help to) retain protein in position in the membrane;<br>polar amino acids form hydrophilic channels/protein pores in membranes;<br>transmembrane proteins have polar amino acids on either side of the membrane;</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>There were some good answers by the majority of students, with many gaining three marks. Interestingly, few suggested a malfunction of the hunger centre, which was an acceptable alternative.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The understanding of many candidates was insufficient to answer this question, and it proved to be a good discriminator. Often students were writing about proteins rather than amino acids.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>List <strong>two</strong> possible variants in the molecular structure of unsaturated fatty acids.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>one</strong> reason to include fibre in the diet.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the health consequences of a diet rich in proteins.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="text-decoration: underline;">number</span> of carbons (in the chain/length of chain);<br>number of double bonds (in the chain) / may be monounsaturated/ polyunsaturated;<br><em>cis</em>/<em>trans</em> structure in unsaturated fatty acids / <em>OWTTE</em>;<br>location of double bonds;<br>counting inwards from opposite end of COOH group/omega 3/omega 7;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(bulk) may help regulate digestive process/peristalsis/prevent constipation;<br>may lower risk of <em>colon</em>/<em>intestinal</em> cancer/appendicitis/diabetes/cardiovascular disease;<br>may decrease hunger (helping with control of food intake);</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>quick drop in weight (through loss of body fluids);<br>important for children/pregnant/breastfeeding women;<br>loss of calcium ions in urine / possible risk of osteoporosis;<br>unbalanced diet / lack of essential nutrients;<br>e.g. essential vitamins/minerals/fibre;<br>possible rise in blood pressure;<br>release of ketones into bloodstream/ketosis (causing loss of appetite);<br>possible risk of kidney/liver disorders/stones/reduced functioning;<br>gout;</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>A2 (a) was well answered by most. Most candidates mentioned monounsaturated and polyunsaturated and some cis and trans.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The majority of candidates explained the importance of fibre in the diet with in-depth explanation, although some candidates gave answers without biological jargon, such as "fibres clean the guts".</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many candidates gave very long answers talking about the dangers of the fats associated to proteins (for example in beef) but did not make reference to the dangers of a protein-rich diet.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Thin-layer chromatography was carried out on red and brown algae to discover what photosynthetic pigments they contained. The results were compared with the known pigments found in spinach leaves.</p>
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tVqlzf2u7aCcBTz2dVRds3dXUVzxoSjdJBdg7+zs3Pi2PFO3VIrGJ6FNP0oNFRKpnJghUolk81iIYTY3t5WB1ZtAITiQ8or9KdmrgnJgeZF8eN0mYsXRunPZkehMSPFRRSKhYL6QHKUZgeizhsqQr1ep3tr7kij3Zpvz9LAUYTYOzXvNdraPTTfIRzFfHZ1FCt+eOAoHQRZiNh1PgoN0CidBDS3VL2RvpAKtDIto1qt0ogVDX3SEizNjqKxGZrP26w4Ozs76sObHeWzTz4lF1Em9NBGVjHYP0C7kaPs6nzKZ4O6ZAb7BzSnunXjJnUXtTgoZhXgKELwSs1wFPPBcz1AP5yCb7ijiB/HaKgBVsZElO3xw0fixzGXXafIKNTr9WdPnmpmpCrTbJXd6E/NnC16cVdrVP9Ts6M0T7PVbHQglYvKokbtKDQstc/WfLilgaMIgewA9AFHAfrhFHz9jtI8tVzdfu/Vj0KjQvt3JJDH0IPBlXKZOmb2GuvRHHvkfpS9Bon2KaMataNoxpXYA0cRAtkB6AOOAvTDKfj6HaW5Oaf5qs1TOpr3efbkqeb1WDR668ZNryQpE0s1fSE0L+RARyG/2Ws+ilLkveajvHzxpeZAmnOjvOmtOIriQ83P5dGDV90/OHgo4ChCIDsAfcBRgH44BV+/ozTPyaCuiP3HcZS5GprJ4DTUQk9u0+COpoGn+SIHOoqyTv+u96a4EZmQOgLKdTU3RqNOyglbcRTlT820m7dbW/T4T5dP1T8scBQhkB2APuAoQD+cgq/fUajJV0Z8qPEeGRo+8GcFqdVX1i+plMskENevXqvX67VajRryMZtNWRxFvbSa8rDMro5Sr9dpWszd23eou6JWqykLnyjH1mo1UiWvJCm/fky3oSzcUq1WyXj6VAv/t+gopGJKKer1eiqZpHGo61evHTbgXQ4cRQhkB6APOArQD6fg63cUryQpP3dM/zMyNNw8EaSZvZZzVUZAvJKk+dfTJ08FZZk8QNGFXR1F7LHOrFpQCFIZ9aCMYjPqbbB/QN0z1KKjCCFSyWTzOrPXr14zf2W/dgNHEQLZAegDjgL0wyn4Rq3hRr+J8/jhI2VB1RahSbW0Zn/zryV/9+bNyxdfKv+qLNWq/pkImoq71/nph3Ju3bhJE2+bd9jZ2aHfA1I6bJRL09POtHytZu4I3XbzYA2dSrPzzs4O/ZbQrRs3v/j8ObMhHgU4ihDIDkAfcBSgH07Bb8ezx+CnCRxFCGQHoA84CtAPp+DDUYBRwFGEQHYA+oCjAP1wCj4cBRgFHEUIZAegDzgK0A+n4MNRgFHAUYRAdgD6gKMA/XAKPrIQMAo4ihDIDkAfcBSgH07BRxYCRgFHEQLZAegDjgL0wyn4yELAKOAoQiA7AH3AUYB+OAUfWQgYBRxFCGQHoA84CtAPp+AjCwGjgKMIgewA9AFHAfrhFHxkIWAUcBQhkB2APuAoQD+cgo8sBIwCjiIEsgPQBxwF6IdT8JGFgFHAUYRAdgD6gKMA/XAKPrIQMAo4ihDIDkAfcBSgH07BRxYCRgFHEQLZAegDjgL0wyn4yELAKOAoQiA7AH3AUYB+OAUfWQgYBRxFCGQHoA84CtAPp+AjCwGjgKMIgewA9AFHAfrhFHxkIWAUcBQhkB2APuAoQD+cgm9UFtre3h6z2T775NNbN24+e/J00m6v1Wqafd5ubY3ZbKlkcv9TBWV5zGZ7u7Wl/66MhW6sWq3qPE+lXB6z2ZTPj+ZP6wJHEQLZAegDjgL0wyn4+rNQrVa7e/tOX0+vZhvsH3j54kv1nkFZ7uvpffzw0YG31NfTG5RlPXfVDujG9L/vYzZbX0/vmM2265/WBY4iBLID0AccBeiHU/B1ZqHt7e0Tx4739fSODA0HZblSLtP2+OEjMhW1kcBRCDgKZ5AdgB7gKEA/nIKvJwvV6/WLF0b7enrv3r5Tr9c1/0pG0tfTqwzuwFEIOApnkB2AHuAoQD+cgq8nC03a7X09vadPnmoWFIJ6Ux7cu09/ahylVqvtOulkH0epVqvfvXlz4I3tetp6vV4pl3d2dg48fHt7e3t7e68bU9737e3t5jk3raDTUd5ubbUSBPOBowiB7AD0AUcB+uEUfD1Z6Mqly/s3rtvb27FoVGnIFUeplMsjQ8PUy3Li2PEvPn+uuaVmR5m02wf7B5TJLndv39FoBJ1we3v79MlTZE6xaJT+6bs3b6i/hzYallIfS5YQlOWgLNPhdAbNboqjTNrtNMLV19N78cKoejc6vNkhYtFoX0/vZ598Ko7qKN+9eXP96jX1jJ+LF0a7SlbgKEIgOwB9wFGAfjgF/8hZqFaraYZyDoQchWRiZGj42ZOnSqP77MlT9S1pHIXm5J44dvzxw0djNhsdNdg/oFiI+NFR1K04vUEkB309vbdu3Byz2R4/fESuo/TuiB8tgZTr7u07YzbbsydPaTd16ejGSHeuXLr8xefPFdNS7uTliy81xVEXoVgoiCM5CoVusH/g2ZOn9PyUIknd8wAUHEUIZAegDzgK0A+n4B85C73d2qI2svVncZUZKtSdQHz35g21vupbUjsKHXXxwqh6YOVrh4O6OpQXSRcG+weozab/1mo16thQq4bS16Jcgiyhr6dX/SASvcsnjh1XOmzoxjT+9MXnz9XGU61Wm8e/yOdOnzylvtyhHIXESPORe3Dvfl9Pr6YXqoPAUYRAdgD6gKMA/XAK/pGzULFQoAa79UPINk4cO66Zv0IdGBoVUDygWTLURylNOzmKpsGmXg11lwlBiqMUnCyheWINScDXDof6xtSCJX6UkosXRpVXaDf1DdPEHUWADusotVptzGZrdpEW5yCbBhxFiK7PDv/8299+++tvf/jhh1Z2hqOYTzc7yr/+/vff/vrb3/zmN63s3OUVgTddHnxzshD1f/T19LY+b5Ta1OtXrzXfgzqeakfZ2dnZy4TIMxT/IEfxSpJ6H5KMZr9RTktTaMkSDpQAurFJu12zm+YO6Si1ylAviCJh+p/roYk+VDo4SnfRenb419///v/7n7bbH//y0d/+7XIs1u4bKxYKVz66dG74/YsXRs+9f5bGHfcHjmI+rTtKOpn66wd/dfvjX9pfTXz//fdtvavvv//+2ZOnZ06998G586NnR/7b33z27t27/Q/p8maSN1bJQq1c8chZiPoPlDkWrbDX9/59HIVMaNc7TCWTNC+E/iRH0cwhJTnYdcYGzeegfyJLUPpLFOiNVi7R3EFCaBylXq8P9g8M9g+QANGgmNrMjuYolXL5wb371Huk3uAo3UWL2eH777+/8tGl0XPnz5x678yp90bPnb/y0aV0MtWOW/r+++8f3Lt//v2zdC3aPjh3/sBmBo5iPi06yj+9fDk6co7eyvPDZ4dPn/nH5//wr7//fTtuyelwnB0aHj59RvnwnBt+f97n3/8oOEoHsUoWOjf8/oG9KXqyEGlBc9OuUKvVHty7/7XDQa21CY6imRxjiKMoGWOv9VGae3rooWvq1KEJK+oOniM4irIm3umTp2jybyqZxFhPN9JidnA6HOeH31dX1zOn3rtwduS//uWDFrtAW8Tjco0Mv69uYGj78MLogV8v4Cjm04qjvHv37uzQsOYNPT/8/sXzo8Z+Ff6X3/3u4xs3zzV9UM+ceu8v/uzP9z8WjtJBrJKFRs+dXwyF9j9WTxZ69uTprrM9FJSZrTTP4wiOcuBYz93bd+jPXR3lwLEeGqjaf6xHeb11R1HLzemTp5Q+FeKwjkI2duLYcU0vER3YPYPXcBQhWs4Ot/7Tzea8f+bUe8Onz4yeHXE6HAd2chzIP//2tx/fuDl69tyuF/rw/AWPy3XATcJRTKcVR0knUxfOjuz6tp5//+yDe/f/5Xe/03kb7969m5qc3OsqZ069d+mDD/c/Axylg3RVFvo//uLWPllodnr6gJvUkYW2t7fpAV31M8AK1WqVprsqre8RHEX8KB8tzpnVOAq14nvNmVUmuirPHmt2I8VR7qR1R1Huh2YWa6bZHtZRqCem+Xlmuj04SnfRYnb4kz+6slf2py7QP/r5R0fudP3n3/724a/+24V/262q/QZz9tyB37nhKObTiqPM+/znz+735p4dGn754sXRvgq/e/du3ue/eGF0ZFjbVaPerv3JL/Y/Dxylg3RPFmru8NNkoQMHDXVmIeWp3Um7Xf1QzHdv3pBDXLl0WelCOJqjeCWJfELtHyQZg/0Dyou7OkqtVqMxHbVFKc8eKy8qpVAP91DvxcjQsDIp+FCOQuekwSZNn/phHWVXhaIIwFG6jhazw6f/9a/3qbq0Xbww+ufXri/HYq1/m6G8cObUe2eHhvY/+YfnLxz4gAYcxXxacZTy69f79HDQNjI8fPH8hX98/g+t96mQnfx89INzw++fPujD+d/+5rP9zwZH6SDdkoV+dnAWMmHEmb7lK1Mlbt24qSykNjI0rJaGozmK8oqyhpuyTknzGm7Ni7Uoi7Ioa7iRtajPTxJArz+4d3/MZqMuihPHjqvnshzKUZQ17pRlUTSXa91RlP6qixdGX774UokA3aT6sefOAkcRouXskE6mLozs3v/ZnCPOvX/2H5//wz5K8f333y+GQn/5n//LB+fOn9v366+yXfrw4oFlgaOYT4vzUS5eGG3lXR4ZHj47NPyX//m/pJOpvbpV3r17VywUnv/d33/0wYcfffBhi5/JA5sWOEoHaV8W+vbX3+51NnUWOju0yxymXU57ftScmfvFQoHaS2U7cez4mM2mWW7kyI4ihJi025VV6mmNWs3kjL0cRfzbVeQH+wce3LuvGTlSLOFrh4OucuLY8c8++VTzFh/KUcSPa8uq14XTXG7XP3elUi6rn+i5cukypQjlFwD2OdY04ChCtJwdWm9mzpx6j77U/vzCB2dOvff+mZ/d/viXn/7Xv/5fY+O3P/7l7Y9/eenizy+8f3b/zv/m1HBgF6uAo3SCFp/r8bhcu05l3Ws7f/Ys9br/+bXrtz/+5T+9fPmrv/mb2x//kmYktP5RpO3nox/g2eNuxvwsdPnnHx02C31w7vw/vXx5YFmMzUL1er2tvyBTr9dbX9a2mb3aco0l6LmEGhIjYwWie1a+bwaOIsRhUnOxUNh/sLZN2/Dpn92+9XErPbdwFPNp0VHevXt3/eq15gclDrsdOKazi+68f3afL9MKcJQO0nrwv/31t53KQn/6i6vIQi1yhFXUDoSWRVEeO/opAEcR4pCp+Z9evjy/78zWdmzn3j/b4pJfe/UQgvbResz/5Xe/e//Mz0z+8Jx//6xz79Um1MBROsihgj81OdmBLDT8foszpZCFhKGOsrOzUymXU8nkXo8jMQaO0uCwNerMe39o5naogiA7mMxhY961Hx5x+IoADARZiBMGOoqy/G5fN/3anznAURocoUZ1YWoQyA6d4Agx784Pj4CjdBRkIU5UyuUxm82oXslnT57S6rqaKcPsgaM0OFqN6qq8oBQE2cFkjhzz7vz8HOEoYAicPkX4IAFDgKM00FOjuiQvKAVBdjAZnTHvts/PkY8FOuH0KcIHCRgCHKWBITWqg0lBXRBkB5MxKuZd8vnRfxJwNDh9ivBBAoYAR2nQjhplWkZQg+xgPu2IeUc+PAKO0lGQhQDQAEdpwKZGITuYD6eYsymIFWETfE41AnQWOEoDNjUK2cF8OMWcTUGsCJvgc6oRoLPAURqwqVHIDubDKeZsCmJF2ASfU40AnQWO0oBNjUJ2MB9OMWdTECvCJvicagToLHCUBmxqFLKD+XCKOZuCWBE2wTeqRmxvb4/ZbJ998umtGzefPXk6abfXajXNPm+3tsZstgOXhw/K8pjN1oU/nkc3pv8XBzVLxrWygtyYzWbszwm1AzhKA2QHcGQ4xZxNQazIYX9RoX130nytQz0BpL9G1Gq1u7fvKAvAK9tg/8DLF1+q9wzKcl9P7+OHj/Y/4a0bN/t6eoOyrOeu2gHdmP7laDVL77eyEr8lEhccpUH3v1UtYomPHcft+4YAACAASURBVDM4xZxNQaxIi8E34RH0fa7VyuV01ojt7e0Tx4739fSODA0HZblSLtP2+OEjOrPaSOAoBByFOd3/VrWIJT52zOAUczYFsSJHdpQ2mcqRL6SnRtTr9YsXRvt6eu/evtP82zRkJH2q3/6FoxBwFOZ0/1vVIpb42DGDU8zZFMSKtBJ8c5Zi03kVPTVi0m7v6+k9ffLUXj+eR70pD+7dpz81jlKr1XaddLKPo1Sr1e/evDnwxnY9bb1er5TLOzs7Bx6+vb29vb29140pjrK9vd0856YVdDrKzs5OK0EwHzhKAzapmVN7aRU4xZxNQayIfkfRbyqGnF9Pjbhy6fL+jev29nYsGlUacsVRKuXyyNAwXfrEseNffP5cfVSzo9Tr9TGbbbB/QJnscvf2HY1G0Am3t7dPnzxF5hSLRumfioUC9ffQRsNS6mPJEoKyHJRlOpzOoNlNcZRJu51GuPp6ei9eGFXvRoc3O0QsGu3r6f3sk0+FDkep1Wp0D7Q9uHe/FeUyDThKAzapmVN7aRU4xZxNQayIUY5yNFMx8MxHrhG1Wk0zlHMg5CgkEyNDw8+ePL1+9Rqd5NmTp8puzY5Cr5w4dvzxw0djNhsdNdg/oFiI+NFRSJtoow4PZcjp1o2bYzbb44ePyHWU3h3xoyXQsXdv3xmz2Z49eUq7qUtHt0G6c+XS5S8+f66YlnInL198qSkOQdOKi4WC0OEop0+eOnHs+LMnT1+++FIJ49H6ctoBHKUBm9TMqb20CpxizqYgVkTnfJQjm8qhTthWR3m7tUXHtv4srqIL1J1AfPfmDb2odAloHMUrSWQG6sb4a4eD2mzlRWqzB/sHaKCH/lur1ajDQ60aSl+LcgmyhL6eXvWDSJVymcRI6bBR+jDU/vTF589JgOjParXaPP5FPnf65Cn15Y7mKMrN1Ot1uh9NL1QHgaM0YJOaObWXVoFTzNkUxIq0w1F2NQz9ZziwIEf7IBULhcMeS45y4thxzfwV6sBQ5nloHIV8orm3RjPSRI6iabCpV0PdZUKQ4owMDdOfZAnNE2se3Lvf19P7tcOhvjG1YAmVlCiv0G7qG6aJO4oAHdlR1P1G4kdNHOwf2Gs+kMnAURqwSc2c2kurwCnmbApiRVoPvk7JaKugCB01Qun/aH2sgRzl+tVrmtc1c1HVjrKzs7PXHZJnKP5BjuKVJPU+JBnNfqOcljpvyBKaOyQ0k3zpxibtds1umjuko9QqQ8NDShfIkR2lefYJlbpL1ruDozRgk5o5tZdWgVPM2RTEinS/o7RekKN9kKj/QJlj0Qp7PXu8j6OQCSkdHmpSySTNC6E/qbXWTFYlOdi1CacxIPonsgSlv0SBhnuUSzR3kBCaGNbr9cH+gcH+AVIKKoLazI7mKCeOHW9+fa9b6ghwlAZsUjOn9tIqcIo5m4JYkUMFv2sFReirEaQFzU27Qq1We3Dv/tcOB7XWJjiKZnKMIY6izDXZa32U5hjSQ9fUqfPsyVNNB8/RHEU9nKRAt9S6JrYVOEoDNqmZU3tpFTjFnE1BrMhhg9+dgiL01QhqfZtneygoM1tpwsQRHOXAsZ67t+/Qn7s6yoFjPTRQtf9Yj/J6646ilpvTJ08pfSqEgWu4KU9c73OsacBRGrBJzZzaS6vAKeZsCmJFjhb8bhMUoa9GbG9v0wO6mrmcRLVapemuSut7BEcRPzbDLc6Z1TgKNf97zZm9eGFUvZvSJaNAiqPcSeuOotwPzSzWTLM9sqNogkBzZnftX+kIcJQGbFIzp/bSKnCKOZuCWBE9we8SO1EKoqcsylO7k3a7+umS7968IYe4cumy0oVwNEehoy5eGFX7B0nGYP+A8uKujlKr1ciT1BalPHusvKiUQj3cQ2NJ6gVIDuUodE4abNKMxRzZUUaGhpUC7uzsUIT3GWszGThKAzapmVN7aRU4xZxNQayI/uB3Vk3UBdFZFloghL7Q37px89aNm8rKbOo2VRzVUcSPC6Apa7gp65Q0r+HWvFgLLfDap1rDjWaiqM9PlkCvP7h3f8xmox6UE8eOq+eyHMpRlDXumvs5jjxndmRo+PTJU8+ePFWWj7t+9VqXPHgs4CgKbFIzp/bSKnCKOZuCWBFjg2++migYUiOKhQI16sp24tjxMZtN03we2VGEEJN2u7JKPa1Rq3mEZy9HEUJ89+aNok2D/QMP7t3XDJoolvC1w0FXOXHs+GeffKrRkUM5ivhRrdTrwmkut+ufu0Kl3tnZoXOS+jSfubPAURqwSc2c2kurwCnmbApiRdgE39gaUa/X2/pzd/V6vfVlbZvZa26pxhL0XEINiVE7JrQadYfGAkdpgOwAjgynmLMpiBVhE3xONeLItNKTcVhoQqvy2NFPAThKAzY1CtnBfDjFnE1BrAib4HOqEUfGQEfZ2dmplMupZHKvx5EYA0dpwKZGITuYD6eYsymIFWETfE414sgY6CjK8rt93fRrf+YAR2nApkYhO5gPp5izKYgVYRN8TjXiyFTK5TGbrXky7NF49uQpra7bPU/cmAMcpQGbGoXsYD6cYs6mIFaETfA51QjQWeAoDdjUKGQH8+EUczYFsSJsgs+pRoDOAkdpwKZGITuYD6eYsymIFWETfE41AnQWOEoDNjUK2cF8OMWcTUGsCJvgc6oRoLPAURqwqVHIDubDKeZsCmJF2ASfU40AnQWO0oBNjUJ2MB9OMWdTECvCJvicagToLHCUBmxqFLKD+XCKOZuCWBE2wedUI0BngaM0YFOjkB3Mh1PM2RTEirAJPqcaAToLHKUBmxqF7GA+nGLOpiBWhE3wOdUI0FngKA3Y1ChkB/PhFHM2BbEibILPqUaAzgJHacCmRiE7mA+nmLMpiBVhE3xONQJ0FjhKAzY1CtnBfDjFnE1BrAib4HOqEaCzwFEasKlRyA7mwynmbApiRdgEn1ONAJ0FjtKATY1CdjAfTjFnUxArwib4nGoE6CxwlAZsahSyg/lwijmbglgRNsHnVCNAZ4GjNGBTo5AdzKfLY37mvT88894ftrhzNxeEPWyC3+U1AlgIOEoDNjUK2cF8Wo856cKhpOHIqK/V+hXx4ekgbIKPLASMotsd5e3W1pjN1rylksnv3rwx8EJsahSyg/m0GPNmaWifqex6rVYuhw9PB2ETfGQhYBTd7ihBWaaP+67byNBwUJYNuRCbGoXsYD56HMVwU9nnKnCULodN8JGFgFFYw1FGhoabu1JOnzzV19M72D9QKZf1X4hNjUJ2MJ9WYr6/OhhlKvovgQ9PB2ETfGQhYBTWcJRbN242/9POzs6tGzf7enqvX72m/0JsahSyg/no70fRrymtnByO0uWwCT6yEDAKCzuKECIWjVJXSr1e13khNjUK2cF8DHSUI8iKsafFh6eDsAk+shAwCms7SrVapcpQrVZ1XohNjUJ2MJ92OMqBVmHgqTRlOUTJgaGwCT6yEDAKazsK9aOcOHZc/4XY1ChkB/M52rPH5m8tlkVfMMDRYRN8ZCFgFBZ2lLdbWyNDw309vZ998qn+C7GpUcgO5mMJR2m9LDoiAXTBJvjIQsAorOEoJ44dv3Xjpnq7fvUaVYPTJ0/VajX9F2JTo5AdzOdQMe9mQRGMKoIVYRN8ZCFgFNZwlL22Z0+e7uzsGHIhNjUK2cF8DhvzrhUUwagiWBE2wUcWAkZhDUe5culypVxWb/of5NHApkYhO5jPEWLenYIiGFUEK8Im+MhCwCis4Sh7zZk1EDY1CtnBfI4c866yE6UsRzsQ6IdN8JGFgFHAURqwqVHIDuajM+ZdYidKWfQcDvTAJvjIQsAo4CgN2NQoZAfzMSrmHVQTBXx4Ogib4CMLAaNg6CiPHz46wg8NsqlRyA7m076Yt9tImsGHp4OwCT6yEDAKho5SrVYfP3x02J9EZlOjkB3Mh1PM2RTEirAJPqcaAToLQ0chDmsqbGoUsoP5cIo5m4JYETbB51QjQGfpdkfRSeumwqZGITuYD6eYsymIFWETfE41AnQW5o5CtGIqbGoUsoP5cIo5m4JYETbB51QjQGf5STgKoZhKKpls/lc2NQrZwXw4xZxNQawIm+BzqhGgs/yEHIWoVqsP7t2/cumyxlTY1ChkB/PhFHM2BbEibILPqUaAzvKTcxTi7daWxlTY1ChkB/PhFHM2BbEibIKvrhF/8B/+/R/8h3/f2fsB1uUn6iiE2lRYZgdgDpxizqYgVoRN8JtrBDQFHI2ftKMQZCp9Pb27zlOxHJzaS6vAKeZsCmJF2AR/1xoBTQFHAI7SoK+nd9d5KpaDU3tpFTjFnE1BrAib4MNRgFHAURpQjaI+lVs3blbK5U7f0RHh1F5aBU4xZ1MQK9Ji8J1SMJ4qun2LmfzrcCydzJYcc/KU05/Mltp9hy2yl6NAU8BhgaM0UNeoSrl868bNfUxlYnYuFE0uxbOOOTmZLdlnJZ8cdczJbt9iMluacvp9ciy2mo+t5jUHzrgXpIXIxIzHMSfbZ6V4qpgtVqTA0viUa9LhjaeKkZXstGs+k39dLG2Of+Vy+xZXM6VAOB5ZyTrm5FA0OeNeOLAgaGZM5lAxd/vD0655nxx1eUO5YsUfXM7kX49PuWbcC445eWLGUyhtLMWz2WKl+djFWGphMT4+5Zp2zUdWslJgafwrVzSRC0WTuWJFjiScUjCayM24F6acfvusFF5O59c2IitZpxRM5dbts1IrZTlc4YFxtBJ8t29RCiwFwvHYaj4UTbr94Uy+PB9aCcfSifTaSrIw5fQ7peD4lCuTfx0Ix4ulzchKljLMN+ubwcjqN+ubmXw5FE3m1zZiq/mFxXihtEGfmXAs7ZSCwcjqtGuezhNPFR1zssMTKJQ2AuH4+FeuSYe3lYLAUYAhwFEaNNeovUzFJ0c9/nBsNS9HEsXSplMKun2LwciqFFhy+xYD4bhTCq4kC8XS5viUK54qJtJr9llpYTGeX9vwydGJGU8qtz7jXpgPrSzGUtOu+VRuffwrVyK9lsyWXN7QxIxnKZ6dcvrd/rC0EMkVK9OuefusZJ+V3L5Fx5xcLG3uXxA0MybTesyX4tlMvpzMlrLFimNOTqTXxr9yLSzGc8WKY04e/8oViibjqeJqpkRvtNsfDkWThdJGbDUfjqUz+XIm/3rK6Y8mcm7f4mIslcm/ng+tTMzOTbvmQ9Gkxx9ezZTss9JKsuCTY+FYOrycdszJr6Y98VRxMZZK5dajidz+ZTEoKuDQHBh8aSHilIL2WcnlDbm8IfKShcV4PFWMJnITs3Nuf5g+Y0vxLKULKbC0kixMOrzJbCkYWR3/yhVbzbu8oWyxksqt++ToYizl8oa+Wd/MFSup3Hp4Oe32LdIHJprI+eSYtBDxyVH6XI1/5XL7w465g5ft3rUscBRwWOAoDfbKDhpTya9tvJr2rCQLUmDJPistxlKF0kYomnTMydQF4pSCPjmayZcdc3ImX56Yncvky+FYenzKlS1W5EgiEI6vJAtu3+L4lCuVWw9Fk6ncen5to1jaJNGZdHiX4tlCaWNhMS4Flui7slMKzrgXxqdc/uCyxx/e56sMHMV8Wo855fcpp9/hCSSzpVRu3SfHXk17pIWI2x/2+MPByCp1h/jkqFMKhpfTkw7vlNM/MTsXCMeX4tn82kYgHJcjCbdvcdo1HwjHqVtufMo1H1qZcS9IgSWXNxRPFYulTZ8cTWZLUmCpWNqkVm1hMT7l9O/TxuDD00EODL7bH17NlDz+sH1WmpidG//KRf1kU06/FFiKp4oLi/GleDaVW1/NlDL519JCxCfHcsWK27dI7/5KsjA+5aIvP0vxbDxVXEkWJmbnMvnXqdz6q2lPNJFLpNdeTXtiq/nFWIq+I9GnaMa9EE3kppz+/b8mCTgKMA44SoP9s4NiKv9zzE69qYuxlMcfJs/I5F+HosnxKVcmX7bPSsHIaq5YmQ+tUINEgzjU0tC3ZKr8lFAmZuekhUgyW4qnirliJVes+OQofb8hR5l2zY9/5Zp2zcuRxEqyQJcrlDakhcheBUEzYzItxtw+K006vIFwfMrplxYihdLGxOxcPFUMhOP0VdUpBV9Ne9y+xUmH1+MPTzn9mfzrZLZE0w5WMyXqUKFPVHg5Pe2aL5Y2qR9lYTHulIL0rTqRXnN4AvFU8dW0R44kJmY8tIPDE3DMyTPuhX0GffDh6SAHBt8+K+WKlRn3Qn5tY2LGQ11uHn84spKNJnLxVNHhCUw5/TPuBZ8cnQ+tZPKvJx1ex5y8GEsFI6uZ/OvYaj6/tmGflcKxtBRYiiZyuWLF5Q0l0mvZYoXGqWnop1jazK9tOObk8HLaH1xeSRboE7UYS824FxYW4/sXBI4CDAGO0qCV1Fwpl3/+4Ucfjl50uOfdvkW3P+z2LebXNhyewHxoJRCO++QYjf4ms6WVZMHjD9PoTyAcT2ZLkZVsIByntDI+5YqsZIOR1dhqfj60El5OT8zOZYsV2hxzshxJuLwhOsO0a54GjKTAkk+OzYdWVjOleKq4V0HQzJhMizEnXQgvp5PZEg0XBsLxXLGSyZepjy2RXhufclFPPrUi1Gn3atrj8obowzPl9OfXNlzeEM0bcMzJS/FsKJqUI4lCaWPK6Z+Y8dAY4kqyMB9aiaeKLm/I7Q/TNuX002dsn7IYGhtwCA4MfjSRCy+nF2Mpmiebyq1LgaXFWMrhCYRjafusFAjHJx3e/NqGHElMOf005BdN5AqljWBkNbycLpY2/cHlhcV4sbT5atpDvXqF0kY8VZyYnXPMydliJZktyZEEfY/yyTH6CCXSa5SFwstp0pr9CwJHAYYAR2nQYmqemJ374v/5f//xS1somvxmfXM+tELfUYqlzUmHN5VbzxUrK8lCeDldKG0UShs0FSBXrEw6vDSRRY4kxr9yhWNp6nSdD62QfOTXNoKRVZc3RAnI5Q1RU5RIr1HeyRUrr6Y90675GfcCTdfdqyBoZkymxZjPuBcmHd5wLD3tmp92zb+a9kw5/d+sb1J3CE0jCITjmfzr1UyJppKQnlLfSXg5PTHjcXlDxdIm9YiQdtDsbBr3cUrBSYc3mshRLz0Z8KtpD812Wopnp13zDk+geTa3uixGhgYchgODT99kQtFkbDW/FM+6vKGleNbjD2fy5SmnfzVTcvvDi7HUq2nPpMObLVYKpQ2ane2TozSjPxCOL8ZSciQxPuUKx9L+4LJPjk3MeBLpNZr4Tz2736xvBsLxidk5f3A5GFn1+MM0bSWZLTmlINnP/gWBowBDgKM0aDE10yN/qdy6xx+WFiL+4HI8VRyfck3MeOgBn2yxspopubyhadf8pMNLw7r5tY1v1jd9cmzS4Z2YnXP7Fj3+cLG0mStW3P4wTYKTFiKrmdKU07+wGF+MpVaSBZ8cdXgCi7HU+Fcu+q5Dc2nHp1yBcDyVW9+rIGhmTKbFmNM8aJ8cc3gCqdx6obSRX9vIr21IgSUayglGVudDK5GVLD3XQyLyatpDY4g09EOzSQLheCiaDITjDk+AJjlRF/20a34pnrXPSv7gstsfpmmPHn+YJHjGveDyhqacfn9weZ+yGBobcAgODD49aEPCSj6xFM9GE7nIStblDWXyr2noUI4kaLCPfGX8K1extJnJvyZTcfsW6V+p4ySeKoZj6Uz+NX26CqWN8HI6HEvHU8VM/rXLGxr/ykVTXpxSkLp4M/nyXv24SkHgKMAQ4CgNWncUmti4FM/6g8s0DY3m1UdWsvSEHs0+kwJLmfzrlWRBjiTCsfR8aGUlWVjNlGiavWNOJgVx+8PjX7loYIg6ZhdjqVA0Sd+e6QENminpmJNpo8kooejua83BUcynxZh7/OFoIkddYh5/eD60kl/boEYlkV4rlDZWMyV6+CuTL3+zvkmzX/3BZTmSoMeS6YkeGvFxeAL0rZq6YWhKbDJbiiZyq5kSnTCykvXJUXqslFw5GFldSRamXfP7lMXQ2IBDcGDwXd4QPaMeiiYnZjwOT0BaiAQjq4Fw/NW0xykF6V2WAkurmVJkJRuKJsldwrH0lNPvk6M+OUqvTzn986EVmgO7GEtRrzBNYApFk9JChGbmFkubU04/HRtPFd3+MD0ucGBB4CjAEOAoDVpMza+mPf7gstu3SDMQi6VNnxz7Zn2TppJNu+ap2XBKQerSd0rB+dBK9se1K6SFyMJi3DEnu7yh8SlXfm3DH1ymp5dpGgpNF1hJFmgKC01eC4TjlCDoOaBv1jcdnsA+BUEzYzItxpz6yeixYRqOoW6zYGSVHreJrGQz+fKMe8EnxzL58qTD6/KGXk17luLZQDguBZYKpY1ssUI702iRFFgKL6dprR1SmRn3QjJbWoylqOefGqRJh5c6+XLFSrZYyeT3XKIQH54OcmDwaQJsrlgJRlYnZjyx1TzNpPYHl31y9NW0h7rowsvpTL5Mq+PMuBdSuXW3P0yPklHnCq20FE8V46kizfenQeRUbj2ZLVF/Gy3+RA/GZ/KvfXJsKZ6ddHgz+fJenbjqgsBRgCHAURq0npqp25NmyNPgbjCymi1WIivZYmmTMgi1EBOzc9QUpXLrtMZJJv/a4w/T2krKDvZZKZktke64vCGfHLPPSpl8OZFeW82UaGA4vJyWIwkpsDQxOzfl9O9fEDQzJtN6zBtznxcimXzZKQVpyJ8mw7r9YVrfolDacPvDciThk2OOOZmGDvNrG9Q+JbMlmvO4sBj3ydHYap4WTUmk18LLaZ8co1kv9PwXPTJKWkzTaemQ/ctiTFDA4Wkl+JRMgpFVpxSUIwmSTlJYZTjGMSf7g8tL8Sw9XUx9IRMzHlr3j4YLab0DMptMvuyTYxOzc7RqrRxJSAuRQDhOzy1Srwx9AaPVelopCBwFGAIcpUHrqTlXrNAjo5l8OZMv59c26FFS6lydD63kipV4qvjN+qYcSXyzvkntBHW5O6XgN+uboWiSRo7Dy+lX05750IrLG6IBZpr7FlnJ0sw46qGNJnK0bAad+cCCoJkxmUPFXFqI0JdR6q4PRlapuz4YWbXPSrQAYCiapOGbSYeXZiYFwnEa7vHJschKlkRk2jVPX6NJbcOxtLQQocEg6syfcvpp+jZNYPLJsVbKoi8Y4Oi0GPxv1jcXY6loIhdbzcdTRSmwtNeeifQaPXhIgpLJl/d/Hsco4CjAKOAoDdikZjiK+XCKOZuCWBE2wYejAKOAozRgnx1A++AUczYFsSJsgg9HAUYBR2nAPjuA9sEp5mwKYkXYBB+OAowCjtKAfXYA7YNTzNkUxIqwCT4cBRgFHKUB++wA2genmLMpiBVhE3w4CjAKOEoD9tkBtA9OMWdTECvCJvhwFGAUcJQG7LMDaB+cYs6mIFaETfDhKMAo4CgN2GcH0D44xZxNQawIm+DDUYBRwFEasM8OoH1wijmbglgRNsGHowCjgKM0YJ8dQPvgFHM2BbEibIIPRwFGAUdpwD47gPbBKeZsCmJF2AQfjgKMAo7SgH12AO2DU8zZFMSKsAk+HAUYBRylAfvsANoHp5izKYgVYRN8OAowCjhKA/bZAbQPTjFnUxArwib4cBRgFHCUBuyzA2gfnGLOpiBWhE3w4SjAKOAoDdhnB9A+OMWcTUGsCJvgw1GAUcBRGrDPDqB9cIo5m4JYkRaD75SC8VTR7VvM5F+HY+lktuSYk6ec/mS21O47bBE4CjAKOEoDNqmZU3tpFTjFnE1BrEgrwXf7FqXAUiAcj63mQ9Gk2x/O5MvzoZVwLJ1Ir60kC1NOv1MKjk+5MvnXgXC8WNqMrGTHp1yTDu8365vByOo365uZfDkUTebXNmKr+YXFeKG0MeNemHL6w7G0UwoGI6vTrnk6TzxVdMzJDk+gUNoIhOPjX7kmHd5WCgJHAYYAR2nAJjVzai+tAqeYsymIFTkw+NJCxCkF7bOSyxtyeUPkJQuL8XiqGE3kJmbn3P7wUjybyZeX4lm3b9ExJ0uBpZVkYdLhTWZLwcjq+Feu2Gre5Q1li5VUbt0nRxdjKZc39M36Zq5YSeXWw8tpt2/x1bSHzumTY9JCxCdHVzMl+6w0/pXL7Q875uQDCwJHAYYAR2nAJjVzai+tAqeYsymIFTkw+G5/eDVT8vjD9llpYnZu/CtXfm0jspKdcvqlwFI8VVxYjC/Fs6nc+mqmlMm/lhYiPjmWK1bcvkWXN7SwGF9JFsanXNJCJFesLMWz8VRxJVmYmJ3L5F+ncuuvpj3RRC6RXns17Ymt5hdjqVyxMu2aT2ZLUmBpxr0QTeSmnP5iafPAgsBRgCHAURqwSc2c2kurwCnmbApiRQ4Mvn1WyhUrM+6F/NrGxIwnniqSskRWstFELp4qOjyBKad/xr3gk6PzoZVM/vWkw+uYkxdjqWBkNZN/HVvN59c27LNSOJaWAkvRRC5XrLi8oUR6LVusTDn9PjlGQz/F0mZ+bcMxJ4eX0/7g8kqyEE8VX017FmOpGffCwmJ8/4LAUYAhwFEasEnNnNpLq8Ap5mwKYkUODH40kQsvpxdjKZonm8qtS4GlxVjK4QmEY2n7rBQIxycd3vzahhxJTDn9K8mCT45FE7lCaSMYWQ0vp4ulTX9weWExXixtvpr20GTbQmkjnipOzM455uRssZLMluRIYjGWiqeKPjkWTxVJYhLpNfusFF5Ok9bsXxA4CjAEOEoDNqmZU3tpFTjFnE1BrMiBwZ+YncsWK6FoMraaX4pnXd7QUjzr8Ycz+fKU07+aKbn94cVY6tW0Z9LhzRYrhdKGT466vCGfHHX7FpPZUiAcX4yl5EhifMoVjqX9wWWfHJuY8STSaz456piTJ2bnpIXIN+ubgXB8YnbOH1wORlY9/jBNW0lmS04pSPazf0HgKMAQ4CgN2KRmTu2lVeAUczYFsSIHBp8etJl0eMPLafKJpXg2mshFVrIubyiTfx1PFQPhuBxJODyBeKpIvjL+latY2szkX5OpuH2L9K/UcRJPFcOxdCb/OpN/pIrNHwAAIABJREFUTX0q4eV0OJaOp4qZ/GuXNzT+lYumvDiloGNOliOJTL4cTxX3LwgcBRgCHKUBm9TMqb20CpxizqYgVuTA4Lu8oRn3gmNODkWTEzMehycgLUSCkdVAOP5q2uOUgjTdRAosrWZKkZVsKJokdwnH0lNOv0+O+uQovT7l9M+HVmgO7GIs9c365nxo5dW0R44kQtGktBChmbnF0uaU00/HxlNFtz8sBZbss9KBBYGjAEOAozRgk5o5tZdWgVPM2RTEihwYfJoAmytWgpHViRlPbDW/mikVShv+4LJPjr6a9jg8AXp+OJMvh5fT+bWNGfdCKrfu9ocdnkAyW6LOlVA0OeNeiKeK8VQxFE2OT7mmXfO0ZzJbmnEvuLwhx5yczJYWFuO5YiWTf+2TY0vx7KTDm8mXU7n1AwsCRwGGAEdpwCY1c2ovrQKnmLMpiBVpJfip3Pq0az4YWXVKQTmSyBUr2WIlEI5LgSVlOMYxJ/uDy0vxLD1dTH0hEzOeyEqWdnPMyfm1jWJpk8wmky/75NjE7BytWitHEtJCJBCOj0+5aFruaqY07ZqfmJ0LRZOF0kYrBYGjAEOAozRgk5o5tZdWgVPM2RTEirQY/G/WNxdjqWgiF1vNx1NFKbC0156J9Fp+bcPhCZCgZPLl/Z/HMQo4CjAKOEoDNqmZU3tpFTjFnE1BrAib4MNRgFHAURqwzw6gfXCKOZuCWBE2wYejAKOAozRgnx1A++AUczYFsSJsgg9HAUYBR2nAPjuA9sEp5mwKYkXYBB+OAowCjtKAfXYA7YNTzNkUxIqwCT4cBRgFHKUB++wA2genmLMpiBVhE3w4CjAKOEoD9tkBtA9OMWdTECvCJvhwFGAUcJQG7LMDaB+cYs6mIFaETfDhKMAo4CgN2GcH0D44xZxNQawIm+DDUYBRwFEasM8OoH1wijmbglgRNsGHowCjgKM0YJ8dQPvgFHM2BbEibIIPRwFGAUdpwD47gPbBKeZsCmJF2AT/yI7ydmtrzGYbs9lqtdquO1SrVdqhXq8bcKMHEZTlMZutWq2acC0ilUyO2Wxvt7Z0nocimUomd/3TQsBRGrDPDqB9cIo5m4JYETbBP7Kj1Ov1ixdG+3p6796+s+u/Xr96ra+nd8xmM+Q+NdRqtc8++bRSLiuv3Lpxs6+nV/1Ku3n88FFfT29QlnWeJyjLfT29jx8+2vVPCwFHacA+O4D2wSnmbApiRdgEX89Yz/b29mD/QF9Pr1eSNP/0xefP+3p6b924acxdNtFsJHCUjgNHacA+O4D2wSnmbApiRdgEX+d8lK8djr6e3sH+ge3tbeXFVDLZ19N7+uSpvYaB9ANH6ULgKA3YZwfQPjjFnE1BrAib4OufM0tycP3qNZp3Uq1WTxw73tfTWywU9jqkVqtVyuWdnZ0DT/7dmze7is6BjvJ2a+vA81fK5VYsqlqt7qo+GkepVqtHmw3ToqPU6/VKuWzmhJvDAkdpwD47gPbBKeZsCmJF2AR/H0dpUVNqtRpJCU2PpWkoX3z+fNc9P/vkUxoeom2wf2DSblfvMzI0PDI0XK/XHz98pOx5+uQpxRIq5bJyOG30T+QoxULh5YsvlQOvXLrcrErfvXlDN6mcXHMPZAljNluxUBgZGqbdThw7rtlNcRSvJJ0+eYp2GxkaVu9GF2oeC/vuzRsSO9GCo3z35g2VTgnasydPWzE8k4GjNGCfHUD74BRzNgWxImyCv0+NaF1TaHBnsH/gs08+VfepqFH6V+7evjNms33x+XOl+f/a4VB2GxkaPn3y1N3bdwb7Bx7cu//F589pZm5fTy89QUOPC9Gxjx8+Up7loVb89MlTg/0Dd2/f+eLz5+QNg/0D6l4QRXGuXLo8ZrM9e/KUdlPfM1nClUuX6XW6W7p59a2SoyiHv3zxpXKriqZ4JWnXeTnPnjxV3GV/RyEFHOwfoMI+fviIyn7l0uVW3hozgaM0+ClkB9AmOMWcTUGsCJvgH1gjWjQVarCpv2HX8QiaRavpX6H2+OKFUeUVaoDVc1mUvhl118JeYz2D/QPfvXmjvEgq8ODefeVUdH51V0etViO3UB5Borvq6+n97JNPld2q1SoJkHJRpchqcaEJOiNDw8oVqVNHHZN6vU7aQX0h+zsKnVAdt1qtRmKkLmk3AEdp8NPJDsBwOMWcTUGsCJvgG+Uo29vbdKq9nuXxStLjh4808z92dnZILJRXmh1C7NYbsZejvHzxpfpAGlJRjEHpINHc29utLboN6kqh3Qb7BzR3q9EFchQar1FDcVB6ZWg3dYli0ahagPZ3lF3dbnt7u8XJNGYCR2nw08kOwHA4xZxNQawIm+AbMtajdHXQ1sqjLjRt9uWLLzU3QI6imaNaLBRadBTNpavVqtpR6HK7LtlC16XhJLKEZtkilVFeJ/l49uTprqdSOk5odEndV3T39p0+1Zzi/R1FGZy6fvXapN2uf8m49gFHafBTyA6gTXCKOZuCWBE2wd+rRiwvx1p/tIe+61+5dJkkQPMoskK1Wn388JF6+qeyKftoGniC2ulWHEUjNxpHeXDv/l4KRYfT6q57PVlDZztx7Dj9SY6iHujZqwj0CsWkVqvRYJbyrwfOmaVuJGUbGRr+4vPn3daJIuAoCuyzA2gfnGLOpiBWhE3w96oRrQuKMmH27daW0qHSPG22WCjQzIzB/oFbN26+fPGlV5JoLMZajqKcba/1UZqLMGazKeNQk3a7ZkyqlWePa7Xa1w7Hg3v3lUeWThw7jvkoXQr77ADaB6eYsymIFWETfJ2Oojyto3QnKIvPqpthZeqoZqIJjZ6Y5igHjvVQq0+WoMy01dyG8nrrjqK+DXI4dT/TYddwSyWTNMm329Z5g6M0YJ8dQPvgFHM2BbEibIKv01HIDDRTN5SxCcUYqL9EPcBBKE/QKK+01VEONWf29MlTmq4gGtJSFKd1RxGq5Vv6mqbZ7u8oD+7dv3hhVDMNhWbddtvjx3CUBuyzA2gfnGLOpiBWhE3w9TgKDWGcOHa8eW4ETQsdGRqmx2uV/hJ1W/t2a4v6YPp6epUzHMpR1D8O3IqjKL+DqO5KqdVqtBSK8uyMYk7qp2m+e/NmsH/gxLHjShfIoRxFecq6r2lJt/0dha6i6dShDqFdF8rrIHCUBuyzA2gfnGLOpiBWhE3wj+woyvMmsWi0+V+VNTzoCVtlnsrpk6doLbIH9+6fOHb84oVR2k1p+Ft0FOrSoBfV68zu7yh0KhIjzRpu6nETsgTa7daNm2M2m7I8rnrV2kM5Cq2JQr01miVi93cUZTTtxLHjjx8+evbkKZ1/ZGh414nJHQSO0oB9dgDtg1PM2RTEirAJ/tEcRVGQ/adN9KkeRa7VajRlte/frkCvWT6kRUfZ2dlRzkbHtugo4scl+ZUunFs3bmqezVGePVZmfvT19N69fUfdbSMO6SjixwXl1OvCqS+3z3yU7e1tTege3LuP53q6F/bZAbQPTjFnUxArwib4esZ6jgY9/tOmkx+KvX6fT7M+Sq1WM+SG6YcC9vmpxQOp1WpdqCYKcJQG7LMDaB+cYs6mIFaETfDNd5TuZ6813PRQq9UG+weaZw1zAo7SgH12AO2DU8zZFMSKsAk+HKUZAx2lXq9XyuVioUDTcpsXfOMEHKUB++wA2genmLMpiBVhE3w4SjPG9qMo80ju3r5jyAm7FjhKA/bZAbQPTjFnUxArwib4cJRm3m5tjdlsrfzqUCvQQ0xeSeqSWTjtA47SgH12AO2DU8zZFMSKsAk+HAUYBRylAfvsANoHp5izKYgVYRN8OAowCjhKA/bZAbQPTjFnUxArwib4cBRgFHCUBuyzA2gfnGLOpiBWhE3w4SjAKOAoDdhnB9A+OMWcTUGsCJvgw1GAUcBRGrDPDqB9cIo5m4JYETbBh6MAo4CjNGCfHUD74BRzNgWxImyCD0cBRgFHacA+O4D2wSnmbApiRdgEH44CjAKO0oB9dgDtg1PM2RTEirAJPhwFGAUcpQH77ADaB6eYsymIFWETfDgKMAo4SgP22QG0D04xZ1MQK8Im+HAUYBRwlAbsswNoH5xizqYgVoRN8OEowCjgKA3YZwfQPjjFnE1BrAib4MNRgFHAURqwzw6gfXCKOZuCWBE2wYejAKOAowghRKVc7uvprZTLnb4RA7h14+bI0HCn7+KnxcjQ8K0bNzt9FwbAqSJYETgKABrgKELwSs1wFPOBowBDgKMAoAGOIgSv1AxHMR84CjAEOAoAGuAoQvBKzXAU84GjAEOAowCgAY4iBK/UDEcxHzgKMAQ4CgAa4ChC8ErNcBTzgaMAQ4CjAKABjiIEr9QMRzEfOAowBDgKABrgKELwSs1wFPOBowBDgKMAoAGOIgSv1AxHMR84CjAEOAoAGuAoQvBKzXAU84GjAEOAowCgAY4iBK/UDEcxHzgKMAQ4CgAa4ChC8ErNcBTzgaMAQ4CjAKABjiIEr9QMRzEfOAowBDgKABrgKELwSs1wFPOBowBDgKMAoAGOIgSv1AxHMR84CjAEOAoAGuAoQvBKzXAU84GjAEOAowCgAY4iBK/UDEcxHzgKMAQ4CgAa4ChC8ErNcBTzgaMAQ4CjAKABjiIEr9QMRzEfOAowhH0cxe0PT7vmfXLU5Q3lihV/cDmTfz0+5ZpxLzjm5IkZT6G0sRTPZouV5mMXY6mFxfj4lGvaNR9ZyUqBpfGvXNFELhRN5ooVOZJwSsFoIjfjXphy+u2zUng5nV/biKxknVIwlVu3z0pHKAgcBRgCHEUIXqkZjmI+cBRgCHs5ylI8m8mXk9lStlhxzMmJ9Nr4V66FxXiuWHHMyeNfuULRZDxVXM2UHHNysbTp9odD0WShtBFbzYdj6Uy+nMm/nnL6o4mc27e4GEtl8q/nQysTs3PTrvlQNOnxh1czJfustJIs+ORYOJYOL6cdc/KraU88VVyMpVK59Wgid6iCwFGAIcBRhOCVmuEo5gNHAYawl6O4/WHHnDzl9Ds8gWS2lMqt++TYq2mPtBBx+8MefzgYWaXuEJ8cdUrB8HJ60uGdcvonZucC4fhSPJtf2wiE43Ik4fYtTrvmA+H4xIzHMSePT7nmQysz7gUpsOTyhuKpYrG06ZOjyWxJCiwVS5sub8jlDS0sxqecfsec3HpB4CjAEOAoQvBKzXAU84GjAEPYtV23z0qTDm8gHJ9y+qWFSKG0MTE7F08VA+G4tBAhKXk17XH7FicdXo8/POX0Z/Kvk9lSJv86HEuvZkrUoTLp8MZTxfByeto1XyxtUj/KwmLcKQUT6bWFxXgivebwBOKp4qtpjxxJTMx4aAeHJ+CYk2fcC60P+sBRgFHAUYTglZrhKOYDRwGGsGu7TroQXk4nsyWPPxxbzQfC8VyxksmXs8WKHEkk0mvjUy77rOTyhuyzUjiWfjXtWUkWXk17XN5QIByPp4pTTn9+bcPlDTmlYDCy6piTl+LZUDQpRxKF0saU0z8x41mMpaZd8yvJwnxoJZ4qurwhtz9M25TTny1Wdp3ssldB4CjAEOAoQvBKzXAU84GjAEPYtV2fcS9MOrzhWHraNT/tmn817Zly+r9Z36TuEJqqEgjHM/nXq5kSTSWZds0n0mvUdxJeTk/MeFzeULG0ST0ipB2x1XxsNU/jPk4pOOnwRhO5xVgqV6zEVvPzoZVX055Eei2ZLS3Fs9OueYcnEFvNt14QOAowBDiKELxSMxzFfOAowBB2bdennH63P+yTYw5PIJVbL5Q28msb+bUNKbBEQznByOp8aCWykqXnekhEXk17MvmyfVaioR+aTRIIx0PRZCAcd3gCciQRCMd9cqxQ2ph2zS/Fs/ZZyR9cdvvD8VQxmsh5/GEpsJRf25hxL7i8oSmn3x9cbr0gcBRgCHAUIXilZjiK+cBRgCHs2q57/OFoIjfp8OaKFY8/PB9aya9t0HyURHqtUNpYzZTyaxs+OZrJl79Z36TZr/7gshxJ0GPJ9EQPjfg4PIGJ2blssULdMDQlNpktRRO51UyJThhZyfrkKD2KHFvN59c2gpHVlWRh2jXfekHgKMAQ4ChC8ErNcBTzgaMAQ9i1XV/NlJTHhmk4ZsrpX1iMByOr9LhNZCWbyZdn3As+OZbJlycdXpc39GrasxTPBsJxKbBUKG1kixXamUaLpMBSeDltn5XiqSKpzIx7IZktLcZSq5mS2x+OrGRD0eSkw2uflbLFSq5YyRYrmXyrHww4CjAKOIoQvFIzHMV84CjAEPZ69jiRXrPPStJCJJMvO6VgIBynh4rjqaLbH56YnXP7w4XShtsfliMJnxxzzMmrmZLLG8qvbUw6vI45OZkt+YPLC4vxhcW4T47GVvO0aEoivRZeTvvkGM16SeXW6ZkgKbC0sBinB54nZjx0yKEKAkcBhgBHEYJXaoajmA8cBRjCPuvMSguRSYc3ky+HosmJGU8wsiotRIKR1WBk1T4rOaXgSrIQiiZp+GbS4V1JFnxyNBCO03CPT45FVrIkItOueXog2eUN0Ypt0kKEBoNC0eSU0z/l9IeX04XSRiAcp7VYjlAQOAowBDiKELxSMxzFfOAowBDwez0AaICjCMErNcNRzAeOAgyBt6P8wX/493AUcFjgKELwSs1wFPOBowBDYO8oHbkZYGngKELwSs1wFPOBowBDgKMAoAGOIgSv1AxHMR84CjAExo4CQQFHA44iBK/UDEcxHzgKMASWjoJpKEAPcBQheKVmOIr5wFGAIbB0FAD0AEcRgldqhqOYDxwFGAKbdh2OAowCjiIEr9QMRzEfOAowBDbtOhwFGAUcRQheqRmOYj5wFGAIbNp1OAowCjiKELxSMxzFfOAowBDYtOtwFGAUcBQheKVmOIr5wFGAIbBp1+EowCjgKELwSs1wFPOBowBDYNOuw1GAUcBRhOCVmuEo5gNHAYbApl2HowCjgKMIwSs1w1HMB44CDIFNuw5HAUYBRxGCV2qGo5gPHAUYApt2HY4CjAKOIgSv1AxHMR84CjAENu06HAUYBRxFCF6pGY5iPnAUYAhs2nU4CjAKOIoQvFIzHMV84CjAENi063AUYBRwFCF4pWY4ivnAUYAhsGnX4SjAKOAoQvBKzXAU84GjAENg067DUYBRwFGE4JWa4SjmA0cBhsCmXYejAKOAowjBKzXDUcwHjgIMgU27DkcBRgFHEYJXaoajmA8cBRgCm3YdjgKMAo4iBK/UDEcxHzgKMAQ27TocBRgFHEUIXqkZjmI+cBRgCGzadTgKMAo4ihC8UjMcxXzgKMAQ2LTrcBRgFHAUIXilZjiK+cBRgCGwadfhKMAo4ChC8ErNcBTzgaMAQ2DTrsNRgFHAUYTglZrhKOYDRwGGwKZdh6MAo4CjCMErNcNRzAeOAgyBTbsORwFGAUcRgldqhqOYDxwFGAKbdh2OAowCjiIEr9QMRzGfLneU3/zmN99//30re3KqCFaETbsORwFGAUcRgldqhqOYT+uO8i+/+91fP/ir2x//cjEUevfuXVvv6ocffnjxP/7H8OkzF89fuHhh1O10HXgIp4pgRdi063AUYBRwFCF4pWY4ivm06CiJlfgf/fyjM6feO3PqvfPDZ0dHzs1OTbXpliLh8EcffDh8+md0uTOn3vvg3PliobD/UZwqghVh067DUYBRwFGE4JWa4Sjm04qj/PDDDx+cO68YA20Xzo788eU/+vbX3xp4Mz/88MO9//M/f3j+guZap0+99xd/9uf7H8upIlgRNu06HAUYBRxFCF6pGY5iPq04SjqZGm1yFNouXhj921/96ocfftB/J9456aMPPtz1KmdOvXfpgw/3P5xTRbAibNp1OAowCjiKELxSMxzFfFpxlOVYbPTsub3s4cyp9z764EP7q1f/+vvfH+0eioXCn/7i6vmzZ/e5xB9f/qP9T8KpIlgRNu06HAUYBRxFCF6pGY5iPq04ym9+85uLTeMvmm1kePji+QuHNZXy69e3P/7lBwed/Myp957/3d/vfypOFcGKsGnX4SjAKOAoQvBKzXAU82lxzuyf/uLqgRpBpnJ2aPivH/zVciy2j6x8++tvn//d339w7vzF86OtnPbi+dHy69f73yGnimBF2LTrcBRgFHAUIXilZjiK+bToKAcO92i20bPnzg4Nnxt+//bHv7z98S//19g4Pbf8x5f/iGaxtH6qVibMCl4VwYqwadfhKMAo4ChC8ErNcBTzaX19lP/+fz0ePnOmdbcwart4YbSVZdw4VQQrwqZdh6MAo4CjCMErNcNRzKd1R3n37t3VP/6T0yYLyvnRxEq8ldvjVBGsCJt2HY4CjAKOIgSv1AxHMZ9DrYX//ffff3zzL84N7/cAjoHbRx98mM1kWrw3ThXBirBp1+EowCjgKELwSs1wFPM57O/1vHv37h//4R9anOuqU1D++be/bf3GOFUEK8KmXYejAKOAowjBKzXDUcznaL8pWH79+tIHH46eO9+OoZ/RsyNP//v/fdh14ThVBCvCpl2HowCjgKMIwSs1w1HMR8/vHqeTqb/4sz8/1EM6+2xnh4bITlr8oWMNnCqCFWHTrsNRgFHAUYTglZrhKOajx1GIb3/97csXL/70F1fPDg2rV2NrsYvl4oXRs0PDf/qLq/M+/9HshOBUEawIm3YdjgKMAo4iBK/UDEcxH/2OovCvv/99sVB4+eIFrYnyF3/253t5yaUPPrz98S//9le/mp2e/vbX3x55EX01nCqCFWHTrsNRgFHAUYTglZrhKOZjoKN0Fk4VwYqwadfhKMAo4ChC8ErNcBTzgaMAQ2DTrsNRgFHAUYTglZrhKOYDRwGGwKZdh6MAo4CjCMErNcNRzAeOAgyBTbsORwFGAUcRgldqhqOYDxwFGAKbdh2OAowCjiIEr9QMRzEfOAowBDbtOhwFGAUcRQheqRmOYj5wFGAIbNp1OAowCjiKELxSMxzFfOAowBDYtOtwFGAUcBQheKVmOIr5wFGAIbBp1+Eo/397Z+wSx/PG4T8lAUFBUBAUBAXBQECxSEihWCgWCSkSUigWSooEi4QUh81ZaWUqU53VWZ3VWZ2VVtttt912273f4sX5zW/27rw4k3Mdn4ct4uVud2929jPPzszuQShwFJG4ohlHGT44CgQhmnYdR4FQ4CgicUUzjjJ8cBQIQjTtOo4CocBRROKKZhxl+OAoEIRo2nUcBUKBo4jEFc04yvDBUSAI0bTrOAqEAkcRiSuacZThg6NAEKJp13EUCAWOIhJXNOMowwdHgSBE067jKBAKHEUkrmjGUYYPjgJBiKZdx1EgFDiKSFzRjKMMHxwFghBNu46jQChwFJG4ohlHGT44CgQhmnYdR4FQ4CgicUUzjjJ8cBQIQjTtOo4CocBRROKKZhxl+OAoEIRo2nUcBUKBo4jEFc04yvDBUSAI0bTrOAqEAkcRiSuacZThg6NAEKJp13EUCAWOIhJXNOMowwdHgSBE067jKBAKHEUkrmjGUYYPjgJBiKZdx1EgFDiKSFzRjKMMHxwFghBNu46jQChwFJG4ohlHGT44CgQhmnYdR4FQ4CgicUUzjjJ8cBTwJ6bCJ4UgFDiKCOkAfuAo4E9MhU8KQShwFBHSAfzAUcCfmAqfFIJQ4CgipAP4gaOAPzEVPikEocBRREgH8ANHAX9iKnxSCEKBo4iQDuAHjgL+xFT4pBCEAkcRIR3ADxwF/Imp8EkhCAWOIkI6gB84CvgTU+GHTaEsy67a7etOJ9QK4QmBo4iQDuAHjgL+xFT4QVIoSZKP7z/MTs/oE+F0+fLp8+Cyclirjbx4eVir/dV2d7d3Rl68/HN29ve7DOHBUURIB/ADRwF/Yip8/xQ6qtfHR8fUS9ZX1w6+fV9fXZuamNRXBtQOHCUCcBQR0gH8wFHAn5gK3zOFTo6P1UV+/fhZFIV5Pc/zo3p9cE1J0/Sq3U7T9K+2niTJVbudZdlf7zf8A3AUEdIB/MBRwJ+YCt8nhbIs0/6S36enXd/w+/RUNYUZKs8BHEWEdAA/cBTwJ6bC90mhg2/fR168XFla7vOerY1NnZuif+Z5flirXTSb+o8vnz6fNxpFUVy124e1mlOkWZYd1evrq2u72zu/T0/N20x3y0WzeVir3d7c2H+maZrn+e/T093tnY/vPxzWanS0DAccRYR0AD9wFPAnpsL3SaHXi6/unQ5y2WqNvHg5PjqmI0Fpmo68eLm7vbO+umZm1yZJUp6PkiSJmdSiy8rSsk5AMSXvzEcxf+qOmWV2esZ4DPw7cBSR+9JBRbtSS5Ikvb4LjjJ8+juKDm9Xaum1qzE1k08OUki/5iDjOOZtagnqKFMTk+OjY1/39n+fnh58+y6lObN5nqtn/PrxM8/zoij+nJ0ZZbnq6yjjo2Pv3rzV91x3OitLyyMvXm5tbD7gO8JfgaOI3JcOR/W6NkLVWcZHx3p9Fxxl+PRxFB1cf/QKYy8Lc/Mnx8dd9xZHeUSeXApNTUz2Gu94cArd3tyoMeR53v+dek/yZasld44y8uLlUb1uv8dxlF8/fo68eKn6YrhoNgd0FPvLmi0+4DvCX4GjiNyXDoe12t/evfav6XNu4CjDp4+jpGlatcPRpz7jKI/Ik0uhhbn5XrfMPDiFtBAGafvVUc4bDbGMwenacRxlfXWt/B65G13q7ygf339wPqW3Rv/tTUPwt+AoIk8wHXCUSoGjgD9PLoX+haOYfpT+M1LzPLc7P4yj2DcqS8lRdFjHeY+IfHz/4V5HcXpfRGRhbh5HGQI4isgTTAccpVLgKODPk0uhf+EoRj76z0dxVEYdZXZ6xnmb7ShZlvXqoRlkzmy58HGU4YCjiDzBdMBRKgWOAv48uRT6F44id/cV//rxs8979P7kd2/e6p/qKOUtOv0oOjpT7qHRLeIo1QRHERkgHXa3dx59Fr294CiVor+jzE7PPHqFsZfd7R0cpYI8uRSanZ75F46ik1jHR8d63TeUZZnahpkDmbWoAAAStklEQVT6PaCj6LyTi2bTfk9RFDq15QpHqSQ4ish96XDVbj/6FHpn2d3e6fVdcJTh08dRiqLQxzZUaun1XAcc5RF5iilUntuheKaQdmy8XnxVHvFJkkTv+zWdKDKwo+gj9leWlu3dNg/Xx1GqCY4iElc04yjDh2e4gT8xFb5nCuV5riKik1X/nJ1dtdt/zs4Ovn3XHpTXi69sORjQUYqi0K6UlaXlP2dnF82m+geOUmVwFBHSAfzAUcCfmArfP4WKovi6t29++thedrd3nKenDOgoIpLnuXbSmOWwVltfXcNRKguOIkI6gB84CvgTU+GHSqEsy06Oj1UjDmu1k+Pjrvck68/0lJ9MeNXt93pEJEmS80bjotlUw3Acpevv9ZRXojt277PmwBMcRYR0AD9wFPAnpsKvZgqdNxpH9bpjOUVR6HNT6BGpJjiKCOkAfuAo4E9MhV/NFNI7lp0nxjq3MUPVwFFESAfwA0cBf2Iq/GqmkPnR49eLrw6+ff+6t69TaPs86AUeHRxFhHQAP3AU8Cemwq9sCl13Ojr7RJfZ6ZmP7z8gKFUGRxEhHcAPHAX8ianwq59CV+02avIkwFFESAfwA0cBf2IqfFIIQoGjiJAO4AeOAv7EVPikEIQCRxEhHcAPHAX8ianwSSEIBY4iQjqAHzgK+BNT4ZNCEAocRYR0AD9wFPAnpsInhSAUOIoI6QB+4CjgT0yFTwpBKHAUEdIB/MBRwJ+YCp8UglDgKCKkA/iBo4A/MRU+KQShwFFESAfwA0cBf2IqfFIIQoGjiJAO4AeOAv7EVPikEIQCRxEhHcAPHAX8ianwSSEIBY4iQjqAHzgK+BNT4ZNCEAocRYR0AD9wFPAnpsInhSAUOIoI6QB+4CjgT0yFTwpBKHAUEdIB/MBRwJ+YCp8UglDgKCKkA/iBo4A/MRU+KQShwFFESAfwA0cBf2IqfFIIQoGjiJAO4AeOAv7EVPikEIQCRxEhHcAPHAX8ianwSSEIBY4iQjqAHzgK+BNT4ZNCEAocRYR0AD9wFPAnpsInhSAUOIoI6QB+4CjgT0yFTwpBKHAUEdIB/MBRwJ+YCp8UglDgKCKkA/iBo4A/MRU+KQShwFFESAfwA0cBf2IqfFIIQoGjiJAO4AeOAv7EVPikEIQCRxEhHcAPHAX8ianwSSEIBY4iQjqAHzgK+BNT4ZNCEAocRYR0AD9wFPAnpsInhSAUOIoI6QB+4CjgT0yFTwpBKHAUEdIB/MBRwJ+YCp8UglDgKCKkA/iBo4A/MRU+KQShwFFESAfwA0cBf2IqfFIIQoGjiJAO4AeOAv7EVPikEIQCRxEhHcAPHAX8ianwSSEIBY4iQjqAHzgK+BNT4ZNCEAocRYR0AD9wFPAnpsInhSAUOIrIXTrsbu8c1mpPfVmYmycdhoyW+aMfev9ld3snmmbyyUEKAZTBUUTu0iGahXQYMgtz849+0AMuOMqjQAoBlMFRRETyPL9qt6NZrjudxy7R58V1p/PoBz3gkuf5Y5foc4QUAiiDowAAAEAVwVEAAACgiuAoAAAAUEVwFAAAAKgiOAoAAABUERwFAAAAqgiOAgAAAFUERwEAAIAqgqMAAABAFXkWjnJ7c9P1SYhpmgbfVlEUoZ6xqE8vLYrCf1UwOFmWPdtHr6Zp+o/OCxiEq3b79+npyfGx54n/uNFBcEFAnoWjrK+u9fldideLr/6cnYXaVpqmoX6rQn8FhgZjyPw5O+tVVdZX125vbh57B/8hh7XayIuXh7XaY+/Is+Pg2/dyffv4/sPDWvrHjQ6CCwLyjBxlfXXN/mXOr3v766trs9MzGgdH9XqQbeEoTx11lKmJyfXVNXsZHx3T1y9brcfex38FjjJ8iqLQgJqamPy6t6/pdPDt+9TE5MiLlytLyw9IABwFouEZOUrX5C2K4sunzxoQQbaFozx11FHWV9ec1/M816ry7s3bR9mxIYCjDJ/zRkN7c50ukzzP3715q70pj7VvD4PggoA8d0cRkaIo9BL5KsRP0uMoT51ejiJ3B3fkxcssy4a/Y0MARxk+Kr6/T0/L/3XVbmt9G/5e+UBwQUBwFBERHfFxZqWkabq7vbO+uqbd/r9+/CyPDRdFcd5o7G7vLMzNr6+u/Tk7G9xRzhuNj+8/6CDC+ura1samM9O2fKoXRfHn7Mxs7uT4WL/dl0+f7Q9mWXbw7fv66trC3Ly+8+ve/jOZ9elPH0cpikJ74M1Bub250eN+1W6/e/P29eIru55cdzpbG5srS8vmeJn/SpJkfXVtd3vHXr++uL66Ztc0HQvQi+nLVks3l+f5rx8/dbBya2PzvNEY5KslSWKGOFeWltdX15whzq6Oct3p/Prxc2VpeWVp+evefpqmR/V6eWrO79PTrY3Nd2/e9qrP0BV1lINv37v+rw79mJNXSz7Lsotm8+P7Dwtz8x/ff/h9eupI85dPn/Vt9p8ictFsfvn0eWFu/t2bt1/39suqbUfH68VXvXIvTVOtSHqsD759t1dlguu80dja2JydntH1EEHwAHAUue509GLFjtSLZlNbI21d9N+vF18lSWJ/dnd7x8ym1DNza2PzXkfJ81zfpus0n3U8qewoH99/cDanr9ibu2y1zN7aE24W5uaZaT8IfRzlotnUKQLmFb3S/bq3r11x9rH49eOnfYjNv7UKGd2xw/3k+FjfZnfpXbZaIy9eqs3ovu1u76wsLeuemOPbq5GzV26m1Kyvruk4gvNNy46iX1n3XD8yOz2j/zA7aUYldM26b7pEPHcnFHpMx0fHBpm5r4GjVUujSSvAytKyfXY70aF/au2ampg0h352esaufueNhtZJNQ+70torv2y17Iqk/56dnnE2p9E0Pjr2evGVrmdlaRlNgb/lWTvKdafz5+xMT0s7qbMs0xPPTg3NBbt90nPentR23mjoB/s7in7w9eIrOyA0fez1O0FzVK8PsjltIezr4+tOR79j1/5kcNA2Y2Vp2b73WCdZa1Hbnmp641eWli+azctW66LZlDuxmJ2eMeKb57mmtqlpesTtOmbM1a6rul1drbnn6N2bt6YaaHUaHx3rMwJlqrSux9l50yPiOEqSJFMTk+OjY6afJk1ToyDGUcyJYFqyNE2jn7sTCjMlTlt97RdxroUM5qLIKGlRFPqi3Zna1VHsBMjzXF+016O6o72zSpIkTrXJskzDxCSMueIy82bM5syqbm9u1FQYRoS/5Rk5Sp/F7hcV62LFWY+eZuY811Pa6fHWewj7O8rXvf2FuXm7tRCrO8e8YgdNURROc9J1czr04FxUmW9076U2SN97j8sdA6aZdxoVPXbOITbNgK5EJ0ua4R6dF2XuQbNXNT46pgfUXHM7m9PV9plQddFsvnvztjz7Uqu08STHUboOQ9ze3DiOosMHzta1ZEJNRY+eo3pd236zzE7P/Prx0/HO8pWMWPXK1IqujuIMLP4+PbVr2nWno9Hh7Jj6h6kS6qNORVIDnpqY1Fqqm3N0RDe3tbH510UDz5tn5CjaNer4ysG37+XuaA3u8pMwtCdDT/Usy7QvxHlPkiT3OkpXyvPj7KDRhqF8VTrI5rIs02hzQgq6oh6wMDfv3KZuao49Qt+1Jc7zXNuY8sq1N071N89zTXZ7VSfHx9pRob3ietzNJbLuW7nW6b797aTvJEm0BerlKLon5Wt6Z6ynK2pgI09tvucjkuf5RbP5dW/fDI6MlO511xO53CGqnW2mu6uroziTlrS+dR3TNOicPLtKOBvqim6uq8333xxAmWfkKLbXp2mqL3Z9/ED/ThcVBR2nL18WaPs0iKNcNJuHtZrOqbTXb95gB42ZiOCsRPtXnM1lWXZUr2vLal+c4SiD0Gc+ynWnoxesppHQ5HWuPrVLrOswh15NGufQSqjjQeoHtzc32jemfTD6onEI3bdyrRvQUdI0PazVdCa4mUDTy1HM/W7l9Wj/irO5P2dnh7Xa+uqa3cTiKA8jTdOT42OtbPYonhpD+bJKL59Mj1dXR3GmMHeVhl7RYcJT9bT/bGjdnKO2OAo8jGfqKCJSFIVeRL5efGXP5NIOEj2dui7awOhlonNDjXKvo9iD+roDXz59NkMM5m120NhdOP039+fszDQ/Onbw68dPbVRwlEHo4yhy14obS+iavFo3uq7BWbkqi9bMlaVl7VNR/dX2Rm+TMfWzl6oO4ij2k0x1tuNRvd6nH8WcCOVVaUtpNpemqe0lWp+1xuIo93J7c9Nr9kme51qwZvKHU/IGrUhf9/b1z66O4lyMlavuUb1ejg6nH6WrfzgMuDmAQXi+jiIiWZbplYpzYaonav/zsNfgyyD9KJo7Wxubzq9a9HEUbbfKZ7hzq7MZMDo5Prb3X9seHGUQ+juKM7jTNXm1bpRHZKTkmnr41lfXtNqo8uq/V5aW1RLslT/YUXS7UxOTF82m3Xg483adsR7nRutemzN3tNk7YJ4l02uXQO7qT5+40MFBIx96vMpDLfo20733AEdRsdbbi8rR4fSjlDty7JXjKBCQZ+0ocnf/xcj/D/FqJ0c5CC5brcNazbyutzw4k9pUJvqEjma3fXGsmKmI5hX7VNd5J+XN6RQ2szm9VjaJZmA+yuAM0o9i3LRr8qpkdL3RRm/tsauiVjbdqHEFbQlULOya+WBH0TeU5zGYrdvfzmmQ7Bs9xLpFSDen9dbMlzQ80eePDR8VwV7HTju6TOb0mvyux9FMoXuAo/S6UcCpsfo257E6ZtKufgscBQLy3B1F7gbXpyYmTYuiHacLc/O2RqRp6tyQrGevIwQaFn0cRTPdacDMwNPI3WRJKZ3qujl7dClJEo0Gszmd0ebMujfPM8BRBqGPo1y121qSpi71Sl6tVE7d0Hkq46NjdnyrFjjHWl8sP0DlwY6i1dKxDTO8aF53HEWF2370hX2jrG7OfCl7P/M8N6OZvXYJFG31tYvL+S+VVPt6Rt/sVCHtArEfgPQAR9F4cezHRId5XT81Oz1jZ6OpJ4NvDmBAcJT/jfjYTbtRDX2E6GGtpieefVuvecbAl0+fr9rti2bTTDTrP9ajn3r35q2u/OT42Pyo2EjvGwiNkejDTL98+jw1MelsztxMofcrXbZav3781JtHRrjxbzB6/aageerDuzdvnft6yslrOhu2NjYvWy2tQuOjY+OjY04/ubnn3K4zphPCGUx8sKMY6Tms1a7a7fNGQ7vctGKYq+fyM9y06ZqamNzd3jn49l2HKe1L/zzPtVqa5+3qrUn6ZUfi/d2AUJgH52i8fHz/4bBW+/j+gxb1+OiY7S7m+SgLc/PnjcZVu62TSKYmJu0Bmgc4irmt/eDbd00zOzrsSyPd29eLr84bjctW6+vevr7HXLzhKBAQHEXEuqA0cVAUhXlOqFl2t3ecAZokSezZr1MTk9pN0t9Rbm9uTIM3cjc/N0kSpx+1fKpnWWbiTKWqvDltZswyPjp2WKvpzAbzmA3oQ5/no2gbb9eBPsmbJIl5oKdpV7o+d7X8+ApzT43Tqf5gR7H7P0buHr+hSjFiTZ3p+iz8w1rNflrxVbvtbM7c7mSWrY3NJEm0rg7y+FQop40eF+cJCGYGqx075Xr1sDmz9qxqre1H9bqOTdtjeeVsnJqYtLvocBQIyLNwlNubm6t2u/9vXOnjRJ1EyLJMr1T6fzzLMo17PY2v2u1Bfqnkqt3+fXp62WqZC6A0Ta/abfPndafjTKo1mPd0fT5KmqaXrdbJ8fFVu20aVF0bz6K+Fz3oztLr6Od5Xq42Nrc3NxfNpv6QU5/3lDfR9XjpvpVnc+sa7j24SZLozhi9KIpCv6D+qTWw665mWWbWX34+iq7n5Pi4T32G/mgZ/jk708DpeuLbc5xvb26c+a0GJzq6JknXqqvR8fv01H6/1hDn41oVNWScrrLBNwdwL8/CUSJAf1iuPFdO58x2vQUawBMddHBaQR3GKk/6hiFQ/v0EgLjBUZ4M5R9nLv+aBkBAtEt/a2PT7ud3fpwFhgmOAs8NHOXJYH6BVqdzmhkA5TuNAYJgZoXr7F0zB+L14qv+I6fwj8BR4LmBozwlrjudL58+m2d6bm1s0oMC/5Qsy/QJ92Z65lG9zijPY3FUr6+vrnWdeQ0QJTgKAAAAVBEcBQAAAKoIjgIAAABVBEcBAACAKoKjAAAAQBXBUQAAAKCK4CgAAABQRXAUAAAAqCI4CgAAAFQRHAUAAACqCI4CAAAAVQRHAQAAgCqCowAAAEAVwVEAAACgiuAoAAAAUEVwFAAAAKgiOAoAAABUERwFAAAAqgiOAgAAAFUERwEAAIAqgqMAAABAFcFRAAAAoIrgKAAAAFBFcBQAAACoIjgKAAAAVBEcBQAAAKoIjgIAAABVBEcBAACAKoKjAAAAQBXBUQAAAKCK4CgAAABQRf4DQAK8ln2Oz30AAAAASUVORK5CYIIA" width="417" height="291"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify pigment labelled P.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State a suitable solvent for extracting photosynthetic pigments from plant tissue.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how the pigments in the chromatogram of spinach are identified.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>xanthophyll</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>acetone</p>
<p><em><strong>OR</strong></em></p>
<p>alcohol</p>
<p><strong><em>OR</em></strong></p>
<p>ether</p>
<p><em>Accept other named organic solvent</em></p>
<p><em>If there is more than one answer accept only the first one. (Note: &ldquo;Water mixed with alcohol&rdquo; would be correct as would &ldquo;alcohol, water&rdquo; but &ldquo;water, alcohol&rdquo; would be incorrect)</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. they can be identified by their colour/analysis with spectrometer</p>
<p>b. measure the distance travelled by the solvent front</p>
<p>c. measure the distance travelled by the pigment</p>
<p>d. calculate the R<sub><em>f</em></sub> value</p>
<p>e. they can be identified by comparing R<sub><em>f</em></sub> values to known values</p>
<p><em><strong>[Max 3 Marks]</strong></em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The enzyme amylase was extracted from the digestive system of horses and added to whole cereal grains (seeds) in test tubes at 39&deg;C to determine which grain was digested quickest. Each test tube received equal quantities of the enzyme. The quantity of starch remaining in the grains after 15 minutes was measured.</p>
<p><img style="display: block; margin-left: auto; margin-right: auto;" 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest <strong>one</strong> reason for differences between the cereal grains, in the percentage of starch remaining after 15 minutes.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest <strong>one</strong> method that could have been used to keep the tubes at a constant temperature.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the importance of having equal quantities of the enzyme at the start of the experiment.</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>a. different types/amounts of starch</p>
<p>b. grains are different sizes/numbers<br><em><strong>OR</strong></em><br>time taken for amylase to penetrate differs between grains<br><em><strong>OR</strong></em><br>seed coat thickness varies<br><em><strong>OR</strong></em><br>different surface area to volume ratio</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>placed in the same waterbath<br><em><strong>OR</strong></em><br>use metal hot-blocks</p>
<p><em>Allow any viable suggestions.</em></p>
<p><em>Do not accept refrigeration (as enzyme need warmer temperatures) </em></p>
<p><em>Do not accept </em><em>monitored by a thermometer as this does not </em><em>keep constant temperature.</em></p>
<p><em>Do not accept &ldquo;keep in a temperature </em><em>controlled environment&rdquo; as too vague.</em></p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. there should only be one variable in the experiment<br><em><strong>OR</strong></em><br>the only difference between the tubes should be the type of grain<br><em><strong>OR</strong></em><br>experiment should be fair/reliable/consistent</p>
<p>b. experiments should have a control</p>
<p>c. less enzyme may make the reaction go slower<br><em><strong>OR</strong></em><br>more enzyme may make the reaction go faster<br><em><strong>OR</strong></em><br>changing the amount of enzyme could affect the rate of reaction</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Urease is an enzyme that breaks down urea into ammonia and carbon dioxide. The ammonia produced causes the pH of the solution to rise. This reaction can be followed using a pH indicator or a pH probe.</p>
<p>In an experiment conducted by a student the time taken for the pH indicator, thymol blue, to change from yellow to blue was recorded at different temperatures.</p>
<p style="text-align: center;"><img 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u5jS1i9Mch1nqs2HYfzvgmYQH0JyPsfz/CFwdzbq/2pYfpdloxkCdc064fu0DRrnr2QFUd8bm7uXP+QuCXxPucmfW7Z5+j509rW3gDUGgDWCWUJHgMMLRmKhOdtIoR93c/IIq4UOqbC4DkoI7htRxlp4HnEYOS5s7bsy+THYUzABEzABEzgrAjE/TofeJehRX/O7BxC33kumf1TuHHXEuflN/bUYZzqOTIydd+kzy37HD1vWtvaG4BanPnC6Vx9CgKrH2OOqV/W9WFsafpXU0vAjo0/xYFHkLBcn4YsLMyHtPGctAJP43mO0wRMwARMwASaQoD+mx+Cs0br9OnPcewgvCQiB4q28hxyXf23zpVZSxwizvhD/HopJU5POvPHMyd5btnnZCSx0lO1NwCL1v+JBFM/mibCGJTo+0EYYuMKIwAqIj+5oXXMViOErPizFrZmhfM5EzABEzABE+giAdb0MhMng0oMcNpwTQ4dzhNORiBbHCvxd0EVRnZA0VpiPSfd8jzdzzWWqtCXpzLpc8s+J31ulcfPHB8fHxdFyNw8xtVZCB48RgKAouBHFdy2vElERcoqwDLxMZrQNHJW+DCFfPrCSdZ1neNDkBiMZcPrvmlsz7JMp5Efx2kCJmAC4xKwPhyX3PD7zHY4o3FDVMG21m8By/CK1wmMAksjhYODw1FuGwgbG46kB4PwrAzigYT5wARMwARMwARMwATGJFBrA3DY+r9heeZlED7BgucN4y1dB4iHECPxwspK/19LDYuz6dcZNSDaNj0/Tr8JmIAJTEqgCm/KpGnw/SYwawK1NgDLrP8rAobBx/w9U8kYe8zrywjEMNQXv7kee/qK4mz6NbyXVnYnBnDXPbmuB64H6LOu14Ou57/pfZrTPz6B2hqAGGW8YHEp5+3fsllmoaY+BB2/HaT7WXgaL/jUeW1Jg17+4Ns9LErFoyhhEaqmmnXOWxMwARMwARMwAROoM4HaGoCTrv8TdAw8PhKLx09fFucaRhuvexd9YZxwfJtIaVGc8bYOL3XE6fG+CZiACZiACZiACQwjUFsDkDd/+VUl48ZX1dQwRqjFBEzABEzABEzABOpAoPbfAawDJKfBBEzABEzABEzABNpEwAZgm0rTeTEBEzABEzABEzCBEgRsAJaA5CDVEmA9Jm/eZb2UU+2T6hcbede/O4IB/1uaF566IrxUpX/ZRP5hobfxu8IgzicvlKk+dI2D8k09iH/xS3Yxq6bux3mj7qcSc+iiTkx5cCxm02gTMCZ+dPEogu7invj/AvN+gNI6Slx1CWsDsC4l0ZF00GCylGAXsk+++aFIJPyPyTeuvjbwZrmutXHLS1Wx4oUFCjU+18Z85+Xp06Q+5IVr23l95aFt+RqWn+2t7YEg6MNYHwxc9EGtCEh/1ypREybGBuCEAH17eQI0oK6OcDV6hBYvJPENwi+++jK8jc61tGMoT7U5Iens+CG8PQ8D/SP4h5ubzclIRSnF+E//yXxFUdc+mv29/ZBGyp96EP/S/wlb+8yMkEC8m7HH/+vdnRHudtAqCPBiJ/WtipdM+a6w6m4VaZt1HDYAZ028o8+Tlwflzse5uyZ81FzC54cQOCwuLYb9w8Mn35ZUuDZuZfDx+SXk8PTfNC4szLcxu7l5kuczN0DLL6i+j/tvPpuIR/+EQIMg8qD9PJ3IoFlTjHnTlgwi+F/zeeGYRtU1nvf7l1/pH9fB804alD7SJiZpGadpx5kgY5qt4kjvFxtYIllTwNyv84qHPkveWa5pOlo8eQ4/hY/Ti6Gflh3Hio+wiof707zNqlxsAMal5v2pEsDrw+dwZPRM9WE1izz2dOjD4SgDeULm5xdqluLqk0MHyIfUGTFjEKP4ULycL/oYe/UpOfsY1RnQJroo6qTx/KoDpcNt2/q/uGz516SIvH4n7X9vYCAYh8cYSg0B6g3rhiVw5DjlRrj0Xu6JjSaOCSfDRnHOcsvz+UlkiOlY25OlMk8MPs7LaOKek8H0iWNBfBVGbPiXr1lCObAMR3VSYeBCnRxVeB7/fCLlzzFlGhuBivusysUGoErA26kSoIOvwuU+1UTOOHLWw6EMMAjlEZtxEs7scbESxAiWIXxmCZrhg+lo6Fzwhne1TdBpI+qc2YcJHWdcN2ZYLFN/FEYKbZ3yJ48yvOQZjBPANRjpHxkwaNKSEYwhGSsPNx+E27SshHCaQpeXNY5XA1EG4gq3v382L6GlDL757tswONQsQZxu1soiWjpCPqUzZUDKwBNXwssYjA3EOF72CU9aCEO8cdzSS0wb63lsCZNVbsR3d3091GvKWtPNbDmmviu9cTrOqlxsAMal4H0TmBEBRnxS4hjHKIcuiZQoCh3lm+XFaCMP8iqvAv+msosCA+o7BkjcQcKCDjLuwNvG54XTf22KB1yGV9Y0uK7BQ1OYsfdIBrQ86swg4GFCr8RGdcpPnnbYy4ApCp/eX+UxxhV1AUEPSAcqjXoW6VMaMZ7kMVY9kR5FpxAHcWptrcJcunyy5ERxxlsZz6QBhrRP3ReHK7uvZ7PUR4zZyoDU9Tg+5XnW5VLb/wQSw/G+CbSFAMop/veCNPysEW9b8jssHyhfjYh5EabtHjH+HSWdGfnE49BFoZPG2xMLHSTtgM5Rxk98vS37KysXQx53d3fCMghYYBRyHIsMnvhcvC/vHrziKeE4TNa+jKysa2d5Lk5XvE+aDk7XCRelD14YT9QhjLft7a0QXIONIh2LMX1t7d2+kVn0nGHXSIeM2jQfWuaj63Fcadj42jT37QGcJl3HbQIJgdj4Y/SuUWESrJWHjK4ZvePJ6KrobW+xgIcEzwPenrYLRgv55vt3XRN5ADFSMAQ4zur8MWYQDGNNS8ZbBo7cL28yBo6mR+V1qjvbublz/STGRlG8T4D4BTF5jGMW7IvXhZWLIU48rDKqYZPFWA9nAIrhxoAMhgxO2I4jpEPPSvMho13Xx4m/6ntsAFZN1PGZQA4BFI2mKzD+ikalOVG04jQjbk2DYAhJmtJxKb3ejkdg/vSNbzpIlT/tQnVi+fRlifFir/dddP6x5zdr+pcc6HzMRYYzxjNt6PHRUd/bRHi8yoTXurV6k+gFo03GELpRBpOMWqUfo0oG3ufrd/rhGEjCIvaAokMIS1yaxpVRqPjSrTyM1EsYwvXR9uD3GuN7lM74XLwvIx9vv/Q92356Lma/jBLHMat9G4CzIu3ndJoAI0x1doBAaaG89EuVXhth4e2UIlf+Nf3blSlRFt+n3guVNV4drrddMIA0+KH8aQOsXUO41navuF5WIL95gx4YyFBUW5GhAzuuxYZRypG4hxkqAfgZ/sH40yexMJD0H1E0EIiT9v6pRy4Op3WQb51+Vkvh4/V+cMpjrPC6LgMbLzz6GsEYlMhYVTgZdLquLWklLPyp16rfHJOecb2Lir/KrQ3AKmk6LhPIIaCpv5zLnTiNUuRNxriD5xyGT52UYicK44wziQc8LXMGAdSPtosMDgw4GXlZeb63cf+pNbEwg52EF4niOLhOe0KYBq27EUiZK72kmbwwzZsKRi/5jvMKR8LG57gv1i+xsZ3GqWOYaUDCOfZVD+EnLx6GZfwsDWYVj7ac537yFgvHlKkMyfjaWe0/c3x8fFz0cKxXRqyW9hBwmZ78r8mu12vXA9cDtFrX60HX8z/Nns1sp0e3Crb2AE6vfByzCZiACZiACZiACdSSgA3AWhaLE2UCJmACJmACJmAC0yNgA3B6bB2zCZiACZiACZiACdSSgA3AWhaLE2UCJmACJmACJmAC0yNQ+BIIiwwtJmACJmACJmACJmAC9SIw6YuMhf8KjsireNOkXsicGpep33ykFbgemIHrgevANHtE65jp0YXtpOIp4EkJ+n4TMAETMAETMAETaBgBG4ANKzAn1wRMwARMwARMwAQmJWADcFKCvt8ETMAETMAETMAEGkbABmDDCszJNQETMAETMAETMIFJCdgAnJSg7zcBEzABEzABEzCBhhHolAH48MFm7zcvvhTefuQNmmtra0/9s+zDg4PeG1ev9sMQ7k+3bjWsWGeb3Lt31nvPP/vcUw8ty1L3w5ofx20Q/pE4dUz5ou492toeyBp18vcvvzIQpg3539/b6+dJ+Y+3cX1J6wntj/vbIqk+EYe4nNvOgPKMObBPnmOBh9jEW9pQVySPgXjELGKeus42rldd4VY2n6Pq292d3VAn26SPBlgdD5Gf//RnQ0I04/Lm3x8ck5f1v94JCf7xxx+Pf/fbl8MvzoHO7X3/fTi9/Y+t41/+4tnjDz/4IA7W6P0qyxSe8OGXShmWul+8ieP1V18NvzS+Ko+rZJCVLurXr3/14kC9oQ7x3J3/7IRbVCc//eSTfhTwiOtp/8IUdqbNICvJyh95R8Tp3Xfe6QenzcWc+hemsDMLBsP0R9sZUN/hHJc5bZz2Qd4l1AHOzVpmUQcmzRO8qEcHP/zQj2pYveoHPMOdOrEdVd/SJ8GYPMT90xniHHh0FWx7AzFmHFTxkIxoZ34KY4RGFIsqBB0OQuMiv1JUCkvHfRaKSc+veltFmaK44YnxguKmocRShiVxZCkxdRgqlzjeqvarYFCUFrikTAgf55c6mVWv1DkWxV/FtWkzSNOIEuWZ8WAKTpyLOzbugwF8pi3TZpDXDuJ8tZ1Blu5VG491LW0hrhsxo2nuT7sOTJr2dNBEfGXq1aTPreL+OrEdRd/SJtFBYt9WA7AzU8BffPVl797GxoD3Mz3A3YssLi0OXFpcXArTFa11Aw/kttzBRzdu9M7NzfXeu34984YyLL/e2Q1T8PCNRfz395s7Dbi9td27cHElzlbY/+a7b3sf37wZ9qmT//z3v54KA1emx5hCbpN8dOPD3lxSZ6gn8wsL4RfndXFpKUwDN52B2sHy+eU4ewP7bWZAPUZvXli5OJBnePCPBi5duRzOE45fqgsGburgAfX/8/X1Hu1BrMBQpl51EFdhlsvqW6bQ4fvn27cL42vDxc4YgGlhoZTunjYsddSHhydrUuiQYqHTQg4PDuPTnd6/dPlK77OCBlIFy4NkjVCTgD8+OurNzy+E9Than8Nav3QNYFae9vf2g0GkepcVpmnnyDdtjk5slHxhFDRZaAfklwHTqPVA+W4yg4NTnQmDeD1sugaQOo/s7u70ObFOtOvr2TD+MALfWl1VdQjbKurVQIQdPkj1LYMTjMVR9FRT8XXOAKQxoYjpjOmkL10+GYGWKcAmGyRl8jdKmCKPRpl4YClPX+rlwTPYZKHD1sj9692d4OnA23FhZSV0ghq9Z+WRRcrcP0q9zIqnbucebj4ICvXNpCOjDtAOUylilIat87FmDfCUUwf40ZljDCmPbWYg4xUDGO+eGODlfv3qa30vt3RrHIZO+OHmZqeNQPQB3j85KVTXy9QrhfU2n0CWvoV3V6RzBiBWvZQQnRGKqeujzLOq7Hha8Qih5KXQ6DA+vXWr0aMvGbR0cvGyg7feXg2evc/X72QihwFvnKPsCdsWoUwxdshXOqqWZ4N2KIGBDAeda+qW8mfaP+5U4EDdV57bzEBt4YXzywN1+v3r10MZ0wEj1PdgHEf1HkYMNNtUH0apx7CBX9ZgsEy9GuVZXQzbVn07Sll2zgCM4ahDxgApIwvJ1HCZexwmm4BYsh4OBadPoVxbe7f32e2/hJtSYyE7pvqd1RICeTjjFHJO013xeQwe8s71oqn1+J6m7LMeEllePv9UkmF1b+N+MAY0RUogeQqbWgeeymhygnKmzOng28xA7Txd20eeKdth63xZRoFktZkEaesOH21vBUap968oo3G9KgrX9Wtt1rejlO1PRgncxrAoIXkbpGw4novcwBrFzi/MtxHBVPI0CksM8djj1e8YT5X/VBI4xUipU/yypjZ5LJ7BWFgfh9dzYWF+wGMYh2nyPtPg8MjryPCOxZ5S8op3jHtkTDc5/3lpVz3helsZDNOZMCgjaZspc0/Tw2D0YtCVZaT8xvVK57x9QqDt+vZJTv+bx2YAACAASURBVIfvdcYDyILi+COaQqMROMda15aONhml0qjiaRzd7202gbIssxZ6i/9Kxlu02U+r31mmvMiHBg9KIefEhnMYOtRLFH1qBOmepm/JM/nLEpZfxB+FVhjuyTMYFaYJW/LGCw+pkD/qCNJmBuhMjPhH24MfQNcgT55BGGXVA1524P64zaQs23jM9CS644UMrzn5LVOv2shl0jx1Qd+OwqgzBiBTSrxcoLVmQELxooj0KRMUDQqLt4MVjtECv/gV/FEAdzVsWZZ08vEaQLjzwgBlQhxNFdY4IfF/kaG+4RWM13yxzgcGbZv2Vbmpo88rSxn5Wg/HfXCi81O7VFxN3KJ3WP+oFz7IA2VOPVAdaTsD6nto16fr/WCAxxtdK7365urbocwpewn3wE3tRee7sGWAgOR5/8rUqy5wGiWP6Ji269tReBC2M1PAmmJknRWdEsKokjfNYs/exzf/GDpt1qRJUFJt6IyUn1lty7BkDSANU7xReCg3ldes0lr1czB4qFvkjbVtCPWN9W5cw8BBGSEMMP576yRMOHH6J62b8bWm7MsDqiUBabphQR1g0BVz+tvG/dzOL42jzseqx9SDWO+oHpD2tjNAf9KuKWM4IAx6YCChbTAIYvCnQRN6GeNPRqLCdmHbbzc5g+Ay9aoLnMrmsSv6tiwPhXuGr33rIGuLUubtLEt7CLhMe8HY6Hq9dj1wPUCrdb0edD3/0+zZzHZ6dKtg25kp4OkVg2M2ARMwARMwARMwgWYRsAHYrPJyak3ABEzABEzABExgYgI2ACdG6AhMwARMwARMwARMoFkEbAA2q7ycWhMwARMwARMwAROYmIANwIkROgITMAETMAETMAETaBaBwreAecvEYgImYAImYAImYAImUC8Ck37JovA7gERexavG9ULm1LhM/ekLWoHrgRm4HrgOTLNHtI6ZHl3YTiqeAp6UoO83ARMwARMwARMwgYYRsAHYsAJzck3ABEzABEzABExgUgI2ACcl6PtNwARMwARMwARMoGEEbAA2rMCcXBMwARMwARMwAROYlIANwEkJ+n4TMAETMAETMAETaBiBzhqAj7a2w1uQbGM5PDjovXH1arjGWzb8/nTrVhzE+yUJ7O7sDnAUz+effS43BlgT7ujoKDdMEy/k1TfycvfO+gAnjtsiDx9s9n7z4kv9/F1bW3uqbNM29/uXX+ml7bItPPLqN5zIt9oIzNpUD+Lyy2Owv7c3oHvRw5zrulAv+KWS9lOqO22tN2n+qzqmr0EviR9tr636J2XWSQOQAv80x6i7tvZu7+joce+Lr77s8Rmcz27f7qGcP7pxI2Xn4yEEpLz/+e9/BZbw5PfNd99m3onB2EblVVTfUOJf7+4EJrD5+ObNMOBoAwe1m0uXL/fL/fDgsPfG1dcGyv/102PVD8KjkKkPbZK8+i1Oy+eX++0EBhhKbagHcRnmMTgZBJzUC9WDc3Nzoa5wratC+UuPpgz29/Z7l66ctC0xY/vW26tpUB/nEEA3Y1zPzc312x7tsI36JwtBJw3AP6yt9R5neJhQNDQ2lO/i0lLgdeHiSo9f2zqjrMpQ9bnDw4Pe/MJC+A2Lm4aIkU1DbJvk1TdGmdSrN1ff7ucbhY4Ceri52XgM5IG8qEOibGlbtDGNsDF+aHeXLl/p5xcGhH20vdU/1/SdovoNJ9rJe9ev97MJs7bUA2VqGAPC3dvYUPDe+9evB29xG9pCP1Mj7KAbGARk6UTaDDwXF0/6qRGiddCIwOfr68EWYOAtYb9t+kd5S7edMwBPRlT7vTdXnx4lychbXFoc4EQjk3E4cMEHhQTgSSdWRjCSgoFw5XKZ4I0JU1jfdndCx58yohPEa9p0wYsed+ij5ocOri1SVL/hlFXeeMDU0beBQxEDjN+8mYE25H3UPMhYZjDE4CAV9VWp7kjD+biYwPbWdnDwpKGoi7FRmF5vy3GnDECUKRY/ymYho1HhsULSBqcRGNNXlnIEUGDw5seaP62vyJpKxwvEdMZnt/9SLvKGhBpa3w4OegsL82GJgdbJwapt034qLjx/d9fXg3cdrzpCB4e3/eHmAwULPKg/sVewf7GBO+PWb9oEukj6p4FZ7yd5VAYygMKg8HK7BoV9KAU78vzlGSH0VbBBn0q3MpUpz3pB1L4UEWAmcH5+IejcLnIs/FdwEadW7LK+D+8enc44DeWgw2tRRq0AdF4IXox4ZM+aN37yDGEkoezwyKaG96jPrFv4YfXt4OAwTD+w5vRvG/dD/jGStEZOU6d1y9eo6aEz14s/dFpvJd73j2/+sf8ChOJmkNYG78a49VtT4/G0sNg0bTsqAwwZ2gFCG2ibXhhWfpQ9P+nIrPDiQ/24t3EyDUyfxtq1e3MbrWg7Wfmu8hz1Et2EUwi7gPWTCAPwrnDsjAeQkRKF/efbt6usQ44rhwCdNw2Kl2hiubByMax7Q8EhMpLaYuwor2XqG6NP6iQGkDo5vGF4x1BKbRGMPi1Sx9CHjbycMngpf4VhSpR1XwrTZA7j1G+YMCiiHrShXYzKQC/ghXrwYDMMGJtcB0ZJu4zlYQMgjEMG1lqrzjOoL+gR2pdlOAF0L4KTIja2Nej4fP3O8EgaHqITBiDrJTA4tLhz3DLLmjYeN66u3qf1lUxh0MG30SgvW99Q1hhHsRKnXjAlAReN8ttUV6RctbAfQweJPV3wYADRdCN4nPqNASCDKR08NbEejMNA+dRgiPYEly4Ixhs6clzDn3vl2eoCr0ny+GTQPbjmnzjhqFmsSZ5R93s7MQWs9UVMPaaCq3dxfSl89oWOF6EBzZ2+BcyxRgrzC/Pp7T4ek8C5c3Ohg4etpgfjqDiHEowNg/h6nfdL17eF+cKODeOwjUK+1KEz/S1FHOc1NoJTAzkOV+d9DNhR6jdTeHyeinWhsUeiznkclrZRGaTxqQ3Ase3alwGfXu5gPVoqnGNQoPWz6XUdw0zcdM7bpwmIU9YXQQiNZ7Dt0gkPII1G00vaanTNlqkGRGuOUst/f38v01PT9soxSf4Y+aOwpNAUl9jCmikMlYe2GvlyrYnGH/ksW994u5yOLV2POsrnc8S1jluMeAZYqYTO/PQlLHks0jAco6CbavyR/lHqN56fMBhdWmyN8TcKAwbnvAiVCnWFepA1SEjDNv2Yui49GG85r2sy/mhbWQ4N9OsLJb+80HReVaQfVjCjnsXCOdkD8fm27XfCACxbaCgZGhpvKmr6jc6ZHy+OWMoT0OcL4nUUwdjZ3uq/+Vk+tnaGxNhVfVMOqXfUt/RFCV1v0pb1fl/v7PbbEmlnYID3T8a98hmvW4IBU8RZn2pqUv7LppW8s0SFzl0D07L3tiUc38KkXlA/JNK91AN7tETlZAsTBtfxAJs6hDeL7ydayhEQKy1F4S7qIBylm8rF1MxQnZgCHqVoWJBPZYj/9Q7GjDqsUeLqclgUNm+2MqWl6QzOobjk5esyH+Ud7zMGgBgxCKGutWHAoXJmTZumfBlVk2cMX4T83tu4H9pczIAPRut+sWrjlkGRXojC4Pnvraen/mJebWRAnqgXGL8sn1BnTB1pS1uoutzUNtAdcduiLXXBW1oVT1ilOpi62BWOzxwfHx8XwUQp4462tIeAy7QXDK6u12vXA9cDtFrX60HX8z/Nns1sp0e3CraeAp5e+ThmEzABEzABEzABE6glARuAtSwWJ8oETMAETMAETMAEpkfABuD02DpmEzABEzABEzABE6glARuAtSwWJ8oETMAETMAETMAEpkeg8CUQFhlaTMAETMAETMAETMAE6kVg0hcZCz8DQ+RVvGlSL2ROjcvUbz7SClwPzMD1wHVgmj2idcz06MJ2UvEU8KQEfb8JmIAJmIAJmIAJNIyADcCGFZiTawImYAImYAImYAKTErABOClB328CJmACJmACJmACDSNgA7BhBebkmoAJmIAJmIAJmMCkBGwATkrQ95uACZiACZiACZhAwwh0ygB84+rV8OYjb8/Ev7t31vvFxj/WTsPpn5P3A3mnFAH+0f21tbU+69+8+FL/H99nRUB4wsTlkRWuKecePtgM+VFdgwV5jOXR1nbv9y+/MsCoLfknn2UYxDzI+/PPPhefavw+eVIdYDusfKkjMGiL3iE/H924McCAtoCulZDfmFG6v7+3p6Ct38JrFL0JEPos7rGMTmBUHTX6E2p8x/EQ+flPfzYkRHMu//IXzx5/+MEHhQn+3W9fPua39/33Idz2P7aOy9xXGGnNLs6qTMXy4IcfAoH1v9455tmbf3/wFJEff/wxcOc64aYt02ZAHuO8KH8wkXCOuvX6q68es48UMdJ9VW3rwCDOC3mHB79ZybQZoG/ID3oEQa9wXKSHqA+k69NPPpkJhmkzkB6QTkUfcO7Xv3qxX++zMrrzn53AoYhV1n2jnpt2/kdNj3iV0ZvE/e4774Q6xbZuUje2KZ8yejq9py7HVbDtjAeQ0SYjq8XFpVxznDCMNC9dvtxbXDoJd+HiSo/f7s5u7n2+8DQBPFuwfO/69d78wkII8Nbbq2H/4ebmwA2MwPCCvbW6OnC+yQfkcfn8co88I3Nzc6FewQQ2CFvq5Mc3b4brnBOj/f3mezzKMCDPMMCD8fjxUe+F88uBTRv+kC/K+M3V1aBDyBN6BX1Cned6KngH9/f209ONPZYeiHUq+gC9gL6FQ57gNYQX7aMrIl5l9Ca6BL25snKxK3gqz2dZHVX5g2sSYWcMQBlwdMp5ojCLS4sDQTAaZRwOXPBBLgE6OT4kXsSbm1FiTHV9dvsvvfmF+dz4mnbhi6++7N3b2ChMNkYehqEMZAWGGR1B06UMA/JIR39ubi4YBU3Pc5x+yvab777tDwLia1n76B/aAgZjW0R64NKVywNZmps7F44x+rMEDujcNg0Ks/KZnhOvYXqT+964+lrvwsqJgyKNx8flCJTVUeVia16ozhiAh4cHobON16Iweoo7WsIgaYeMIkcODw7D1n/GIwB7lDreAAmsaYTyuOp827YYunfX1/seIPKHpyeta5ynvuEdyvIQNZlLFgPyc+nyld5nt283OWul047Hix8GkfSKbsbo4XxqLOl6m7bycs7Pn8wOxHmj3sNI3tL4Whf3s/QmHP58+3bpwUUXuY2T5zwdNU5cTbin8F/BNSEDZdNIwSK41u9tnEzvYvyxcPbe3MZQTxX3HkSLlss+1+F6wauhhe+MbBnlSugE045Q19qwpTPTSw3kcxSPBsby3OlShCazGMagjLejyfkn7dI17GPYxIMgztHJwwn91AVh6o3BT5axi/EHi49b5Akdp0wZEOTpTeLrQrsZh9s49wzTUePE2YR7OuMBZDqO6ZjY04QhghJC+VqmR4BOjelg+B8dPQ7rVmhwXRCMPvLOj6k96pqUehfyTx7NoBcGPaoHLHVg9kFLTuQVjNeCtrlu6A1gln1kiYzDeKCYFa7t57qsN2ddtl3VUZ0xAPMqFOv98LSUMUgWTl9myIvL54sJ0MjwfMA7nnovvqs9V/WCBx1cGcmaHi5zX53DjMqgznkZN23vn3r5Hm1vBb3D0gA6+y54dPBq0fYxduPBuFhiFKMfVqJZAl3r6rbrenPW5d4lHdV5A5DKRQPjp/UoKKBYZBy26SWFOH+z3IczIqazfHYdnkX+H596PzX4SNMFG9XJ9FobjmMGbcjPqHnghReEcsb7h77BMNK377RkAE8x59rSVvD8kSfWe+Z597RU54Xl86NibXX4ruvNWRduV3RUZwxAlCqfmkiFxcj69IRG4FqgrLB6WzNrxKow3g4SUOclha6r6sza7k2lvmV9mJX8y7PH2+UcpwMOvCDpm+ji16RtGQZNys+oaaUcMeDSKX8NAGgDeBs0NawtSyUQXVPnP+rz6xIeHcAH3r/e2Q0vfOUZf6RXula6uC55mFU6uq43Z8VZz+m6juqMAcj6KxQyPwmjb5SxpmTomDHymJKR4cJ0Bb+sxcqKx9unCcALnrCUYOjou0tFnYDCN3lLfaPDUz0iLyh3GGihPwzo3PUCQByGN2ObLmUYND2PRenHiOH3aPvke48KS3nTNuDTdqG+87kS9Oy9jfuZ074xAwbf8pDG57uy33W9Oety7rqO6sxbwIymEZSvPC4oZ5SSPDJc//jmH8N0DIu0JTRKddo6520xAQybv23c7316OrVFaM7R4FQWxTE0+6ryeG3t3YH6Fn/yBh7UK4xiRqJixLk2GMhlGDS7lIennpfPmN5V+XIH+oRPeFD+bRfqtrz+sU5Vvqnn8SeAMBTb4P1W/kbddl1vjspr0vBd11HP8G9NiiAyhcHUhKU9BFymvTA11/V67XrgeoBW63o96Hr+p9mzme306FbBtjNTwNMrBsdsAiZgAiZgAiZgAs0iYAOwWeXl1JqACZiACZiACZjAxARsAE6M0BGYgAmYgAmYgAmYQLMI2ABsVnk5tSZgAiZgAiZgAiYwMQEbgBMjdAQmYAImYAImYAIm0CwChW8B85aJxQRMwARMwARMwARMoF4EJv2SReF3AIm8ileN64XMqXGZ+tMXtALXAzNwPXAdmGaPaB0zPbqwnVQ8BTwpQd9vAiZgAiZgAiZgAg0jYAOwYQXm5JqACZiACZiACZjApARsAE5K0PebgAmYgAmYgAmYQMMI2ABsWIE5uSZgAiZgAiZgAiYwKYFOGYD8U/Jra2th8TsLKH/z4ku9R1vbAww55p+Wc11h7t5ZHwjjg3IE9vf2em9cvdpnCc8/3br11M3wFW+2beQNB+peKocHBwOMqHtpnUzvaepxWQaEo+60QdA5H924MVC/qQeUe55Q/59/9rm8y40+Dw/0blYb71JbKCrEUfQm9US6k3bTVt1RxGuSa+O0z0meV7d7O2MAUtB0rnNzcz3ebua3fH45dMq7O7uhXFQZ5ubO9b757tsQ5tLly8Foefhgs25lV+v0nCjz10IaxfKz27d7cERRSegcP19f73GNMvniqy/DMefbInT4+3v7mdl5/eoJI9VJ6hvhVSczb2rgyTwGtDkYnIva5aXLV0JbbQODN66+Fsqeek0Z//Pf/+odHhyGPJP3VDCMaA9tFPILjzzjtyttoahsy+pNDD0G05euXA71irqFDBtcFD27i9dGbZ9tY9QZAxCl+vjoqPfxzZv9MmQfg/DR9lY4R6NCSek8J996e7U3v7DQ299vh0ein/kp7zzc3HyK5YWLK703V1eDccMoF9Yw5xzXkMWlpbCPoZjVQU452ZVGTx4ZdKysXMyMlzyi8DF4JCj0uE7qfFO3wxjQLmHw/vXr/SxSFxicZXmL+4EasEPdJv8Y9dRrBF3y3vXrIc/xoPLEOLrae/z4qPfC+eUG5G60JJJX2sJbq6uZN3ahLWRmPDlZRm9yy+7uTr8uKQr1bW0YOClP09yO0j6nmY6zjLszBuD21nbfyIiB451Sw8HIo/NFScdCZ0RlsZQnQCfHqDRlqRjwgsAa/hjZbRRGlxdWVjLr3bD8Nt34Vf6GMaCzoo6k9QSDSYMExdW0LYYsbQCjPhZmGBCMPQkeb7ygtJu2CeWIMf/Z7b/05hfmR85eW9pCmYyX0ZvEQ7tZXFociFLtCOPQMpzAKO1zeGzNDNEZAxDv3/z8Qlh7ojUT6XorpunSjohixVBBCXVJEU2rOh8enqx9SpWXnocngJ88YTrfxO2fb98uNG7JI4bOw80H/eyRd+pZ7BXsX2zgzjAGw7KUN1047L46X9dyAPSRhPJmGUQbBZ3KFLi8oFl57EJbyMp32XOx3kQ/0C4WEkcFcdFXMbi2jE8gq32OH1u97yz8TyD1Tnr51NFYaDRMN2F4aL0E621YM3FvbiNMOQ2LkXjmTqdyhoX19acJwA9PKiOv1NDmPGWB0FEwbdZ0wXM8TD6++ccwNcagRIIXoMy9Cl/n7bB80B6zvOttnsZimo/6H3sGh3GqcxkPSxtGCb9h0va2MCz/eddTvTnMEUF4y/gEstrn+LHV+85OeADVYJhiubex0S8Rre/7fP1O/5x3pkOAMri29m7o+DTlHj9J7viTaeP51rwEEOcx3WdqjClS6iH55oenBAWU9ZZken8bjrUmLH7ph+nCtnZiWqTPdKjlCQG3hScs4r1hejMO6/3JCXStfXbCAJS3KWvakXNy+Q6rPopnWDhff5rAH9bWgheWjm+YN0AvBOjlnKdja8cZveQQr/vC+4k3qK1vgqYlR5u6t3E/GHxamkEYXgxChtWVNL46H1PeeDsZABVNh9Y5D9NKm9tCNtlR9KZicD8lEqNtu9g+O2EAagqCdYBZgmcQwRjM8jwwClMcWff7XD4BePLZl4ODw97fNu4/NfWbdafKQ57brDBtOHd09DiTB2vDyDtekS4IxhCeeXlBMYhZ80Sba0tnhmcBry7r/PB2WwYJuC0M8ijSm2oXBxlTveiNcV60GXx694662j47YQBSnfm0Ap6+1KjgnNbfLC4uheupEZj1xlX3msjoOeaFBj76inJnajPtzOGK1yed7pShnrXIefRU1PeOvAEHKUbJd8FLRNlnffSYdtkGQwkjnjbw9c5uaANtyNM0WpTbwhOqw/QmIemz0pkr+i1+9GOWcgS63j47YwBqWlFTDVQPOh+MDa1DQjnT8bIeSYYiYWhUbXkrs1yzmDwUSgyOJ96d+4FrGitKjN+j7ZPvL+o692EsahpQ59u2Vb2L17+hkFgD2Pa8qyxXTr1hMQPaHO0vnhpX+CZt0Rus8UTHMM3dBYN+3PJxWzghV0ZvEnJ5+Xzol+J2wz79V/xy0bjl0YX73D57vU68BUxlxqDAC0Uj0RuXGB8oZnmmaDx0OnTA8kronEfuo6kEGCIYNGIZxwBnXn5g6g+jPA6DAuPzIbBvs1DvqH/kX3WSc7wB3dZvI6blSX5ZE3d3/eTfAXKddslygaaXP21AA0k+OZUKOqWtn35J8zrs2G3hhFBZvUndee/gelgrjNGIMMCgLTW93QyrK1Vdd/vs9Z45Pj4+LgJKx8TaHEt7CLhMe8Hg6nq9dj1wPUCrdb0edD3/0+zZzHZ6dKtg25kp4OkVg2M2ARMwARMwARMwgWYRsAHYrPJyak3ABEzABEzABExgYgI2ACdG6AhMwARMwARMwARMoFkEbAA2q7ycWhMwARMwARMwAROYmIANwIkROgITMAETMAETMAETaBaBwreAecvEYgImYAImYAImYAImUC8Ck37JovA7gERexavG9ULm1LhM/ekLWoHrgRm4HrgOTLNHtI6ZHl3YTiqeAp6UoO83ARMwARMwARMwgYYRsAHYsAJzck3ABEzABEzABExgUgI2ACcl6PtNwARMwARMwARMoGEEbAA2rMCcXBMwARMwARMwAROYlIANwEkJ+n4TMAETMAETMAETaBiBThiA+3t74Y1H3prJ+j3/7HP9Ynu0td37/cuv9MP95sWXenfvrPeve2c8Ars7u4EpZZEKfCkDlU1beKf5euPq1R71K5bDg4Me55V39rMYxfc0Zf/o6Kj30Y0b/byRx2traz3yHEubGZBP6oHKl+2w+q16EzNq+n4ZBtQX6odYoXvT9tJ0DmXST/uPdQI8/nTr1lO3pn0V7GBoGY1Ayhv2qY4aLcYGhT4eIj//6c+GhGju5fW/3jkmf5t/fxAy8eOPPx7/8hfPHr/+6qvH7CNpmObm9knKZ12me99/H7jyXPZjgS/M4/Pw5zdNmTaDDz/4IORLdYu8kCeeu/OfnZA16tivf/Xi8bvvvNPP6vY/tgbC9C9MYWfaDH7325eP+alsD374IRyTZ7WvtjNQPaBcEbUFzmeJ2gNtYlYy7XpQhoHqQcyF/bi9TIvHtPM/SrppI2kfRN3ROcWFDiHd1BfJp598EvSJ2pbOn+W2TmyzOIij9DTs0NOxjsq6rw7nqmDbG5aRKh4y7BlncR1FTN5ihUMl4ByNMBYqQxwuvtbE/VmWKUqJBiVDWsYA3GhsKLaUrRqlOs1pMJ4mA/KV1i3lgfzK4INNVn2DF4bTtGWaDGTISrEqLypbdVxtZqD6rbyKgQwbrkvYp9zhQf2gnsxKplkPyjIg31l5ztIPVXOZZv5HTWtee0j1J/qBfikVeBFHXaRObLOYwJF2F4t0VKq74jB12K+CbSemgLMcsh/d+LA3NzfXe+/69f7l/f29cG5+YaF/jp3l88udnIoYgDDGAdM+TP3++fbtzLu/3tkNUxaLi0sD1xeXFsMx5dFEoV7xEfWPb97MTP7hwWE4DxvqWlrfFpeWwjRwk6dzLlxcCQwuXbk8wGBu7lw4fvz4ZKqqzQyoB998923vrbdXBxhkHTBVfi7RR1nhmnauLIPtre0edSYV+OW1ozRsG47pj9AdqU5Q3tAd6AWmLemXUuE+2pRlOAGmeeF4YeXiQGC4Ugap7hoI1JKDThqArJ2g4ClgFJRkf28/s+ERhkbX5A5ZeZzllob0xVdfDjAe5fkHyVqxUe6tY1gUDnVIBu6wNLZxHQptDJmfHxxk5bFoG4OHDzZ7/FLdc+nyld5nOQOlPDZNPZ/F4PHRUagT8VpB1mJ3cQ1gVrkeHp6smy2jO9rWZrJ4VHHu4HQgTv8erz3t0hrAThqADzcfBKPkzdXhI/O4orlhxTSG7+PJKhIps9SwxjPYRrm7fvIy0aXLJ14x8k/Hl0qbR/APNzfDIEuj664wwJBhMT+ePtqF6oDKPsubo2tt2eYxQK+iAz5fX+99vbsTvC94YC6srISOuc3toUzZwgd2eEjx8GGwsE37Ixim58rE39UwYhXa5OJSv97hiX/96mudcPh0zgCk0FEoNKbY+9fVRnCW+UaJYQhgFOCRRSifT2/dal3Z4NnA88EUjwzjt04HICggCW/7STHpXFu2egP4s9t/6WepKww0JX4yvTcfvjTQNcMmj4EGgHS89zY2ntSNt1eDofP5+p3+ua7twOba2ruBQzwVTruhkW+P1gAAEJxJREFU/qBTJH9YW9OutyUIqN69cH55YJnG+9evBx0csy0RXSODdM4AZK0Jsrx8fuQCw2CxVEsApYY3RJ/eQdnJQGiLgc7oHcOOtWDxejDq072N+0HZ6NMX0JVnui35J0/kHw6UtwxgzneJgVoOHQzyaHtLpzq3jRlIr2pGIIbBOS0biM93ZR+jDkMFnRjrAwbOtCVmFdAdfEaLtWwYMxjSluEEFk7783QNOvUR1k1dgz48509C/OTJbjf2mGKgcBmNpoKyoZNKhQbIPXEDTMP4eHwCqWGEBwzmZdeJjf/k6d+J50/GX/zCkZ6MMRR7PTiPR5C6po5RYZu6xfNHu2KNW3a7az+DuOzUQcsDEV/ryn7MQLo1azkEPBS2K2zIJzoQPcA6tb9t3M/UBRiBWkohNhiECwvzOvS2gMD8EE5d6O875wFkNJk10qSeMBJAKadTcLja8+4pqF++VIIAI1eMpFg04l/JMNLjcHXepx6xmBjjD8Mvy/gj3/FHyJUf8p9lKOl6U7ZM6/MxX9Z08jJQVp7azAC9gXcmrd8ydOSBaEp5jpPOsgzwXFHvU6OYc11YHxmzZeqRdnN09Di0m6yBILqFXyzqu9K3WuMw3n9CgME3bB9tDzp95IBIPYNP7mzPXqcMQBVsVoOiSOmgsPoZeUkRoby5j7f0LNUTgHm8BhCjgZd0MJjyyqn6VFQf4xtXXwtrdMhHPO0bP0kGbrwGkPpG3csyGON7675Pm4EBxg7T3PG0b5z2NjPAcOFHByN9Qt4pb+q2pvpjHm3bL8tAU8IMmCS0BeqP1onqfJu3GH/Uj5OZgfu5s04YefEaQOoX98E79Qq2mdekeaNuhT4nWkvJGnT4d4FjpwxAKeG8qUWMPzpeRl7612S8mca5LO/FpJXP9/fCOhaUltYAYjS8sHw+12hqAjOmO/VSCx2a1vdpK68fRgDrePBy6BpLFJjyafr0A0Y97Y2fylZ5ZMu0MNJmBuSP6X3qt/QJeSfPk3weqQltIE5jGQZiwsBB9YS2wOCBa10R2g2C/ojrjJjIm4xxQr8k/UJYdEa6nKQr3MbNJxxZmgJ3MSYu6l0X5Bm+aF2UUaDw5pqlPQRcpr3Q2Lter10PXA/Qal2vB13P/zR7NrOdHt0q2HbKAzi9onDMJmACJmACJmACJtAcAjYAm1NWTqkJmIAJmIAJmIAJVELABmAlGB2JCZiACZiACZiACTSHgA3A5pSVU2oCJmACJmACJmAClRCwAVgJRkdiAiZgAiZgAiZgAs0hUPgWMG+ZWEzABEzABEzABEzABOpFYNIvWRQagPXKqlNjAiZgAiZgAiZgAiZQBQFPAVdB0XGYgAmYgAmYgAmYQIMI2ABsUGE5qSZgAiZgAiZgAiZQBQEbgFVQdBwmYAImYAImYAIm0CACNgAbVFhOqgmYgAmYgAmYgAlUQcAGYBUUHYcJmIAJmIAJmIAJNIiADcAGFZaTagImYAImYAImYAJVELABWAVFx2ECJmACJmACJmACDSJgA7BBheWkmoAJmIAJmIAJmEAVBGwAVkHRcZiACZiACZiACZhAgwjYAGxQYTmpJmACJmACJmACJlAFARuAVVB0HCZgAiZgAiZgAibQIAI2ABtUWE6qCZiACZiACZiACVRBwAZgFRQdhwmUIHB4cNDb3dktEXI6Qe7eWZ9OxI51ZgRchvmozSafja+YQBYBG4BZVHzuKQJvXL3a+++f/Vf4yYhB4eoc29+//Erv4YPNp+5twomjo6PeRzduDOSHPCuvWXkgr+S7KEx8329efKm3v7cXn5rZPnn5enen/zzSPe0OEy55fDCGuZb+YHTWdWgWbPoFMcIO5fWnW7dGuOPpoLClncbcJ43z6aeUP1NUR8rH0gt1Oc7HtMoQPXFtba3P7/lnnxtoR7TvmG+eTny0tR3ioB1I4jKJ92m7tAudi+/Rvd6awDgEbACOQ62j98wvLPT+5//9b2/5/HJQep+vr/fubWyEc5xfXFoMRlRZg6guGFHa//fFl3oo1i+++jLKz1IP5TttQ+ksOFBeb729ehaPHnjmxzdv9nmTpoWF+VCH6Ggt1RKgHjPIoZ3Cmh/8t7e2g9FyFszRJaSDbZVCnNOo3xiZX+/s9vXEm6urwSiXzpMR+s9//yvka27u3FNGO0Y4RmQqKhNt37t+PQRhS3yUlcUEqiRgA7BKmh2K6+HmZu/CxZUBxY2Cmpub6z3a3uqTiL1qjJZj7046Suca51CmdFaE18hXipXzGglzTYo3HZkz8o69bYTFmEvl5L53eyhyFO1HNz7sxz8/vxAUPYYuI/ZhQrri0XqcX56PkA+lg/wqf9yrPBKOMLEnQR6D2PuQ5jFmTXy6znk48eM8wlaGLYYvz+NcfB/hxDt+LmFlLKT3cj9hdT08bIQ/b66+HULLy0GaYw5xugnI9Zih8lR0bZQ0Fz1fPNlKVAYcZ5XhsHqq+9OyoK6ofnCNZw6LS2liS565nzoeGxKXrlzu/W3jfriutpmVbp4nztRr1Rc9Iy/dXCe9hI/v17Nihqpryru2xI3kPSOLDfeqLqTlrXZBnHp+XL/j6+HB0R+eBbPFpaVwVkYm3nXKg/guXb7cY7CMXLp8JZyXLiIP6Me4DKLo+7txeelZ/YveMYGqCBxbTKAEgddfffX41796sR/y3XfeOf7lL549Xv/rnf65dOfTTz45/vlPf3a885+dcOnDDz4Ix9v/2ArHXIvv3/z7g354znOdOH788cfjve+/P+a++J7f/fblkAaukx6OD374IcRNekkf14qEZypfbEkjorRwP2khvlQURvkjbTxTx9zDOaUhTjv5iY+5J+ape8lznHflkXySXo4R8SIsQnzEDxeE+OI8xM8mDuIiTtLKMWnhWPHqXsVLuShe7lUeFZ6twrJNhbhJAwxj4TkqA+IkHcoD4bjOfeSTOOLrcX0rukYceWnmGWIz7PlZ+VMdj9OqMiS+onoqdnllqOviVRSXwmire1VOOq8t6YYlIsZKN+nhmspF9R5OiOLOSzfhuF/1QPGTliyGIdLj49D2uS+uh3nPUBp0r8qQ46L6recThufwi9uV4svbkgeeRd0jbewrn9xDfJxTPSediBhyPUtUR+Nrw+6Jw3rfBMoQsAewKku6Y/G8f/16GOXiVWC0zaiZ0a1GuuBgtMwIWdM7jHoZGW9HHsJh2C6srASvIqNg7pubm+tP7TBd+8133wbvBR6yt1ZX+yPvP9++HUbe8jTkPWd/fy+kjxE3P027MMpnKobn8WxG9mXkhfPL/fxeWLkYbiHeVO6ur4d45UGAEc/E2yjh2XhZef65ublwGh4w5Mc9ipt4SK+8BVwjzOMhU6mUFz+VJ8/87PZfAjumBiXiongPTvPEEgCmp7gPWbm4oltKbVOvDpyVJ+KkfD+7fbsfl5geHT0OU5d4XSh3hDTCgDSS9rxrZdM87Pn9RBXsEIfKkHwV1dNRypAyK4orTdLh4UGoDyqn9DrebnjxQ+J0UyacVx2gnpInSZl0l20XipN2iwdPOqPMM3RvvC1bv/PaVRxX1r70C14/6uQwIR/DhDTLkzgsrK+bwCQEfjLJzb63uwQwLjDA6Bg0NYUy5EeHzTojrtGxxELnXNaY4j4ZNOzv7+2HTiyOT+fZMo3Te3ppTRp8qseLiydTQ/FDsjoG8oJBgPGcJzBMJebBNXXY7NNxMDWPyJBiTV2RkA4kfpYMzGA0nJZf+tzYsKTMMaQRdYjhoMQfOngMCgmdPvWJeHSec6SFvGL0SDiHkN5Uiq4RdpQ05z0/fWbWccxVrIvqadkyLBNXVnrKnovTHerBwkLfyCcO6nlcFsPSXbZdEDdxMTDAWIoNzWHPyMqbOMX5ieu36rW2iiNuVzqXbsk/dVVG6sHBYRpkrGPaMAa46v9YkfgmEyhBwB7AEpAcJJ8AigoFyA/vC4oU79ZZSPwCB2nhN2zETceEsaROQQYM5zDO6HT4YbhWLXRuSme8Hec5GCl4YeU9i72h48RX9h6MGTprSeyt07lRtpQXdQqDkk6YdWPyinJeXqhR4kzDlk3ztJ6fV0/HKcO8uNI8MxDDaM8zbB4/PgrcYTyqjJPuvGeQvmtr7wY9Epd1lc/Ie/Yo59EP1CPSKEONFz6qEAxLPKbjlEUVz3cc3SFgA7A7ZV1ZTjGIMI5kLMURYyihxDGoUGDyxCgMijMejdPxSPI6J13nPhk4OsdW8RH3qCIPAx0MU5+Ptk8+z8CidXVAGCAs5q5SSDNvE1YlpJu8ML2JMc5+7KXLe47YyVNCOBjzS723aRyUF50VnDQI0FR1GnbUY54NH9Jxb+N+P/44HqUvq07kXRslzcOer7TEnIvqsFjn1dNRynBYXEqbtkzNk7asNgs/zvMiVJbAkjBx3uTxJfwo6c6KPz7HYAKetMVYxn2GOI1Tv+Pnx/ukUfohHmDKE41+lMgrqHTofN6We+G8crp8JC+cz5tAFQRsAFZBsWNx4OXD0GP6A8NJQsdGR8J6GISRMdfV4bFPRyLlRjxaqxU6odPpS8WXbrkP5ahn8nxNoZIeDDUpX8JwTc9O49IxRiqdDfeeTOf8se+VwzjFq0bHKENR942z5VkyePV2oLxn5J9n0bGMI/ML82GKHD78/pC8iYthljUVTRnw+/TWrVA2PJs0kdZh6/kIw0/GAOxhOInw7NABXmSt48n0tcqQuiVvIM8gfTxfHmeMUcqcss+7Rhxl0zzs+erUtaaVdJKGPFG7yaunw8pQ8cJnWFwKqy3GCYY65aM6xzXS/PrV18KATZ4s3aOtWKps03yWTbfiy9tSbvBj/a6MKYUt+wzYxDJJ/Y7j0T5eP+oQA57Y+OM69Qo9hLGqdHy+fiecJx1lRIaq6l6ZexzGBMYlYANwXHIdvw9PEx0GnQKdLj+MDowlKUZNj2DUcJ21LfJOge/jm38MFPmsBMYPyrNIMMLUiYX4ThUxypVOgw6ZeLhGJ0tYxclUYp5xxf1MpdHp6H7iwKDJUvRFaSy6JoNYeSVuGS2kjykkzo0jehEClvww+Mi7OhSMZ/JDvtQ56TkYwKwV1Gc6MBTxuqWdsMLHWxgrD+RLL+3IKIzDZu1jjJAm/TAuYMCzKZe4jmHoyUghL4Sh3Mkj99M5U/f4FV0rm+Zhz6fDj8uQtjBsoFBUT4eW4anBS/nKUCqq8ylvuJBe8YIZbRYDj/pPfrJELCkb3aN2Rfhh6c6KM+uc1q9KX6hOUC+HPUNGqtjE8U9Sv+N4qHNwR9J6K91C3aJ9kQ7SjweQMi8rapswt5jAtAk8w6vC036I428+ARQcyow3Pi0mYALdJoABhEFofTC7eoDnEe4wt4E4O+5tfpI9gG0uXefNBEzABCYkoOUU8n7JE4bXzWICJtBcAv4MTHPLbuYpZ50a0xpM/8ZTQDNPiB9oAiYwMwJMHfMyF1Ps+swSU/FMd1pmQ4BpcPSvxQSqJOAp4CppOi4TMAETMAETMAETaAABTwE3oJCcRBMwARMwARMwAROokoANwCppOi4TMAETMAETMAETaAABG4ANKCQn0QRMwARMwARMwASqJGADsEqajssETMAETMAETMAEGkDABmADCslJNAETMAETMAETMIEqCdgArJKm4zIBEzABEzABEzCBBhCwAdiAQnISTcAETMAETMAETKBKAv8fT3ShmoV6y24AAAAASUVORK5CYII="></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline what the standard deviations reveal about the data from this experiment.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>One result in this experiment can be classified as an outlier as its value is very distant from those of the other values.</p>
<p>Explain an appropriate procedure for dealing with outliers.</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>Outline the effect of temperature on the activity of urease enzyme.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>one</strong> factor that would need to be controlled in this experiment.&nbsp;<br><br></p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>a. standard deviation indicates the degree of variation in the data<br><em><strong>OR</strong></em><br>the spread of data around the mean&nbsp;</p>
<p>b. high standard deviation <span style="text-decoration: underline;">at 30&deg;C</span> &laquo;in proportion to the average&raquo; indicates less <span style="text-decoration: underline;">reliable</span> data&nbsp;</p>
<p>c. low standard deviation for results from <span style="text-decoration: underline;">40 to 70&deg;C</span> indicates more <span style="text-decoration: underline;">reliable</span> data</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. outliers should not be deleted from the data set <br><em><strong>OR</strong></em><br> trend lines may ignore outliers&gt;<br><em><strong>OR</strong></em><br>use a z-score/test&nbsp;</p>
<p>b. could be incorrectly entered or measured data&nbsp;</p>
<p>c. repeat experiment/reading/trial &laquo;for that point&raquo;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. the reaction / activity increases with temperature&nbsp;</p>
<p>b. rate slows from 60&deg;C to 70&deg;C&nbsp;</p>
<p>c. fastest increase in activity is between 30&deg;C - 40&deg;C&nbsp;</p>
<p>d. optimum temperature is 60&deg;C</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. concentration / volume of urea &laquo;solution&raquo;&nbsp;</p>
<p>b. concentration / volume of urease &laquo;solution&raquo;&nbsp;</p>
<p>c. concentration / volume of indicator&nbsp;</p>
<p>d. lighting conditions / background &laquo;to test tubes&raquo;&nbsp;</p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>The effect of temperature on photosynthesis was studied in sweet orange (<em>Citrus sinensis</em>) using leaf discs. The production of oxygen was used to measure the rate of photosynthesis. Gross photosynthesis refers to the sum of net photosynthesis and respiration. Net photosynthesis was calculated by subtracting the rate of respiration in the dark from gross photosynthesis.</p>
<p><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the optimum temperature for photosynthesis in this plant.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the difference between gross photosynthesis and net photosynthesis at 40&deg;C and 50&deg;C.</p>
<p>&nbsp;</p>
<p>40 &deg;C: ................................................................</p>
<p>&nbsp;</p>
<p>50 &deg;C: ................................................................</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>Deduce what happens to the rate of respiration as the temperature increases between 40&deg;C and 50&deg;C.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the general pattern of change in photosynthesis in sweet orange as the temperature increases.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d (i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare the effect of temperature on photosynthesis with the effect of temperature on respiration in sweet orange.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d (ii).</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>40&deg;C</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>40&deg; C : 3.5 &mu;mol m<sup>&ndash;2</sup> s<sup>&ndash;1</sup>; (<em>units required</em>)<br><em>Accept answers between 3.0 &mu;mol m<sup>&ndash;2</sup> s<sup>&ndash;1</sup> and 4.0 &mu;mol m<sup>&ndash;2</sup> s<sup>&ndash;1</sup>.</em><br>50&deg; C : 10 &mu;mol m<sup>&ndash;2</sup> s<sup>&ndash;1</sup>; (<em>units required</em>)<br><em>Accept answers between 9 &mu;mol m<sup>&ndash;2</sup> s&ndash;<sup>1</sup> and 11 &mu;mol m<sup>&ndash;2</sup> s<sup>&ndash;1</sup>.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>rate of respiration is increasing</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>rate increases as the temperature increases up to a point/40&deg;C and then decreases</p>
<div class="question_part_label">d (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>at low temperatures/between 25&deg;C and 35&deg;C the rate of photosynthesis increases and the rate of respiration is (approximately) constant;<br>between 35&deg;C and 40&deg;C both increase;<br>as temperature continues to increase the rate of photosynthesis reaches optimum whereas rate of respiration decreases less/stays constant/increases;<br>at high temperatures/between 40&deg;C and 50&deg;C photosynthesis decreases as respiration decreases less/stays constant/increases;</p>
<div class="question_part_label">d (ii).</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>C1 was well answered by most candidates.<br><br></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>C1 was well answered by most candidates.<br><br></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>C1 was well answered by most candidates.<br><br></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>C1 was well answered by most candidates.<br><br></p>
<div class="question_part_label">d (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>C1 was well answered by most candidates.<br><br></p>
<div class="question_part_label">d (ii).</div>
</div>
<br><hr><br><div class="specification">
<p>A treadmill test was taken by 46 men and women who were inactive and overweight. During the test, the percentage of fat and carbohydrate (CHO) used for energy was measured at increasing levels of exercise intensity. The intensity of exercise was assessed by measuring VO<sub>2</sub> and showing it as a percentage of VO<sub>2</sub> max.</p>
<p><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the percentage contribution of the different sources of energy at 36% VO<sub>2</sub> max&nbsp; in women.</p>
<p>Fat:&nbsp; ................................................................<br>CHO:&nbsp; ................................................................<br>&nbsp;</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Using the data in the graph, describe the relationship between the intensity of exercise and the source of energy.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Fat can only be used in aerobic respiration. Suggest reasons for the change in the percentage contribution of fats to energy supply during exercise as the intensity of exercise increases.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>fat: 58 (%); (<em>allow responses in the range of 57 to 59 %</em>)<br>CHO: 42 (%); (<em>allow responses in the range of 41 to 43 %</em>)<br>(<em>both needed</em>)</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>fat contributes most energy/63 (&plusmn;1)% at lower level of exercise intensity;<br>contribution of fat as an energy source decreases as exercise intensity increases / negative correlation;<br>contribution of CHO as an energy source increases as exercise intensity increases / positive correlation;<br>fats and carbohydrates used equally / crossover point is 41 % VO<sub>2</sub> max;<br>little difference between men and women;</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>at lower exercise intensity (more) oxygen available for aerobic respiration;<br>(stored) fat will supply energy when oxygen is available;<br>as exercise intensity increases anaerobic respiration increases;<br>less oxygen available (in anaerobic respiration) means more CHO metabolism/ less fat metabolism (at higher exercise intensity);</p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Almost all candidates were able to get the mark for reading the correct values from the graph.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many candidates found it difficult to use the data to describe the relationship between intensity of exercise and source of energy. Better candidates were able to score two or three marks.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates struggled with this section and did not relate their answers to oxygen availability for aerobic and anaerobic exercise.</p>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>Keratin is a protein found in hair, nails, wool, horns and feathers. The graphs show the relative keratinase activity obtained in experiments into keratin digestion at different pH values and different temperatures.</p>
<p style="text-align: center;"><img 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the optimum pH and temperature of keratinase.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest <strong>two</strong> changes occurring in the reaction vessel that could be used to indicate keratinase activity.</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>State <strong>two</strong> conditions that should be kept constant in both experiments.</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>pH=8 <em><strong>AND</strong></em> temperature=46 &deg;C</p>
<p><em>Both needed</em>.<br><em>Accept answers in the range of 7.8 to 8.5 pH and 44 to 48 &deg;C</em> .<br><em>Units required</em>.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. the amount of keratin measured&nbsp;<em>OWTTE</em><br><em><strong>OR</strong></em><br>decrease in keratin mass<br><em><strong>OR</strong></em><br>size of keratin containing object&nbsp;<br><br>b. the increase in peptides/amino acids/product&nbsp;</p>
<p>c. changes in colour/absorbance/smell</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. amount/concentration of enzyme&nbsp;<br><br>b. amount/concentration of keratin/substrate&nbsp;</p>
<p>c. amount of buffer&nbsp;</p>
<p>d. time/duration of experiment</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Zinc (Zn) is an important dietary nutrient. More than 200 enzymes that are dependent on zinc have been identified. One consequence of zinc deficiency is suppression of appetite, due to reduced sensitivity to tastes and smells. A recent study compared the presence of zinc in tissue and fluid samples collected from 15 patients with anorexia nervosa to that from 15 control patients. The results are shown in the graphs below.</p>
<p><img 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wciC2zLJSK6OQYPREREZBMGD0REZBP+RU1i8EBEREQ2YfBARERENmHwQERERDZh8EBkgW25REQ3x+CBiIiIbMLggYiIiGzC4IGIiIhswuCBiIiIbMLggYiIiGzC4IEqjskA/frFCAvqh0h9jjpSlZOEtdP6KX9Xwj9kOZJyTOqEisW/bUF3Th4Mexci1FdOYy3Qe1ocUizTec5eRAa1UNOgmB6xF+ZcYkJOSpzIN/K0DgiNOaKOJ7IfBg9UQfJhWPcBhowPx4pj19VxKtMprH0zFJ/fPQE7ftuPmBaxGPzmOmTYJ34guiNMKavw7lp3vLknBQd+fBsNvpuKiV8kFgYIWfu2wThlm/pz4SPYMKkdnOUpGeswuV807p6yCcmHo+C78iVMjjslliCyHwYPVEEc4d4/Cqm7I9BVHaMxpW1BzMaGGBLcCe4Ormj1VB94bVyDTWlX1TmIqrqrSNudhyGT+8Lb2RHOPoPw5uTWSFq6A8n5YrIpBbEr/46+be83z15ILBe/BvHeA/BcZw84OPuh99CGiI/egrQKjB5YI0fWGDyQneXj/BE9fnVrAz/P2soYB09/dHE7ip1HLirDRFVfbXgPfwGBLlqR64g6rlqgYELOgXis2vgxhjw6AGExCRbNGRdxdMdRuAb6w1NZtDY8/dvA9aAeR8/LUYd9MaiouRg8kJ1dRUZ6KtDIDXWKpcZruGC8wqpZqqbykW3Mhs/zAWjm6ABn3XhsOHEQG2MGACtfRtDgBdDLAUT+eaQnXkNDt3utCutLMGbbP3igmovBA1UOD7haBQ+VB5+u6LbL2o2lsTqEj2mj9Gswc4F34EiEr47BK4hG+JoUNXi+R2QP6+CByL6YHsnOasPDsymQmI6MYg9SRQWmdvO2/Nwp/NsWdOcZoY/ZiaazR0DnXEIR7Nwaz4wNwOnMKzA51odnG0Cffh7F6xnuh2sdR+VbReYPIg2DB7IzR9RvoYNfZiJ+TTd3kDSlH8K2TF90alFPGdZu6JYfoqopC0kxC7Az4GWM8HFRx1kzN2mYmyrqwTfAF8aEQ0hXqiGuIv1QIowtdfCtbw4emD/IHhg8UIUyZRtxQf2ucfDqipFBp7Hq+1+RY8rA9uWxSAsahO5e5g6UFYFPbHTnyYHDXKxqMgov61zFsAk5Sasxb73lzy7lcWvwUawOYYO8RQFdG149BqFHynpsOGCEybATX608jR6jusKLpTfZEZMfVZh8fQQe6/4OfsUxzB/YGaFxv5snODRCnxkfoueRCWj1cHd8VDAK337UFx5MnVRtyIHDFAyeuRhLRnZCMyVY9UKrAYfh18UFKTEvwl8Z54ehyxww7rOxhU0aDh69MH1JdxwNbo1m7aNQMPZzzO7fqEIL79JqNFjTUXPdJQnqd6IqQ64luJ2FllbrUNI6raeVNS9RZXC78weRNT7bEd2EXAizICYiKsLggYiIbCLXbGg1cFQzMXggIiIimzB4IBLYNEFEVH4MHoiIiMgmDB6oRtHaav9Key1rKYiopmPwQDXO59FL1G8lY2cwIqKyMXggsgEDCyLWvhGDByIiIrIRgwciIiKyCYMHqnFCR41QvxER0a1g8EA1itZWy/ZaIqJbx+CBiIjKjZ2GScbggchKWTUTrLUgImLwQERERDZi8EBEREQ2uUsS1O9EVYbc5vpXmw+s223l9VmOsx4uSUnLENnb7cgfpdHSO9N6zcbggaqkO1k4ElV1DB7oTmOzBdVYciGoFYSWShtPRERmDB6IiKjc5BoH1joQgwciIqqyWEtoHwweiIiIyCYMHojKgf0giIiKMHggIqIqRQvmtYCewX3F4081qUqSC4qK7LSlFUzsKEZVwa3mD8sbsLz8zW7I1vPc6jJ/hbyuv7oOst1dDB6oKqroAkMr7FhIUVVQk26oDB7sg80WVGPJhY4WFBBR+THvEIMHIiKqsljrYB8MHoiIiMgmDB6IykF+uuETDhGRGYMHIiKq0tj/ouIxeKBKIA8G/dcIC2ph7ojlOwbz9hpgUqdWNHYGoztDpPO9CxHqK6evFug9LQ4pOVoqNyEnJU7NAx0QGnMEOeqUsqcR2QeDB7K/rF1YEDwP54auwoET+7FqzCXMHfEptmfd2fCBTRFUkUwpq/DuWne8uScFB358Gw2+m4qJXyQqgYApYx0m94vG3VM2IflwFHxXvoTJcaeUALqsafZSGfKOFuRrgb71MN1ZDB7I7vJT92Njrht8/RvDGa7w7xIA19w0nDyXp85BVNVdRdruPAyZ3Bfezo5w9hmENye3RtLSHUjOF9Pi1yDeewCe6+wBB2c/9B7aEPHRW5BmKmuauuoaSgtgtCDGepjuLAYPZHeOzQIQ3PwkFv8nDkk5l3Bo2x48OGIUnvSqrc5BVNXVhvfwFxDoohW5jqjjer/6/SKO7jgK10B/eCqTa8PTvw1cD+px9PzZMqblyyOI7ILBA9mfcxuERL6N9rvCMHjwy1h99wR8OeOfcK+BqZNVrjVFPrKN2fB5PgDNcB7pidfQ0O1eqwL5EoyZGaVPy2bwQPbD4IEqAQc4N2iNTgP7oD0OYfXCpfgxJUudRlQNZe3G0lgdwse0gbMy4h484GodIGjKmkYyNlVUPKZHsr+cvYgc/B4yB76Lz1evQljHAwgfMANrM8x9Hiw7QmmfO4ntpnRnGaGP2Ymms0dA5yyKYMf68GwD6NPPo3hdwv1wdfMofVodR+VbRecPIhmDB7K7/OQdWH7sAXh6iGcw5xYYPmUs/HL12Jdsrn3QbuaWn+rEutDnDaA6y0JSzALsDHgZI3xc1HH14BvgC2PCIaQrnSCvIv1QIowtdfCt/48yppmDh+qeP6hyYvBAdudQxw0NsRcb/puEHOTh/Jkz4v8N0bSBuUK3urMu9HkDqK7kwGEuVjUZhZd1rmLYhJyk1Zi3/jw8ewxCj5T12HDACJNhJ75aeRo9RnWFl0NteJU6zbxWKhkD8DuLyY/szsH7WXy6egQw+ym0auKDgJdOoOfqjzHcm7+2oOpCDhymYPDMxVgyshOaKbVLXmg14DD8ujwER49emL6kO44Gt0az9lEoGPs5ZvdvpBTQDmVMI7KXuyRB/U5UZchPFdXx6by6HhdVrDudjrSn+sqQVks7VualO4vBK1ElwsKO6K+RgwYtuNG+a8N0+zB4ICKiYqryDVcOwLUgXPvOoPz2qxnBQ74eka2LItBiH99Jyk8C8/URaNtkAtYa+OIVIqLKzLIMtxymilNjah7uDgjHhsNpahSahO2R/eEEd/T4YBL6eNSCo24S9p2IQj9388+fKh35XQjT1sOgDt6S27EOIiI7s65RsPyusR6m26tmBA8XDSj4ZyB85BeyCKaMH/Dev+LRcMR7mN63KvRaNkL/xYeYbyhQh2/F7VgHERFRTQke3HthYv+HzN9Np7A+fBbiG49D+JtPmP9+gskAfVwEQjtEQJ8v/+38TYgM6Y4XIpZjXkgHFP8b+nkw6L9W/7a+J/xDFmKfoYS//iivc9k09Faq08TyUT/DoLzkJQspcTPU8fLf9P8aemV5Mf6neQj1HYXI7+R/xXTfF7Ek6XckxbyNkXP1wOZJCFCbVkyGn9V90+bLgthxbIkYA/9REYiNEv8q+7ccSTnGEtdBxdm76pPVrlRVlPSkby+sYbAT+aeaNcc16UzsRMmv8UApIjFTHSdJ1xPnSG0aN5G8Ws2REv9MlCJaie9i2G/0Mul49hUpOfo5yav5dGnr5QKp4Eys9GJzdfnsPVJET1+pzZxE6bq6LjN1Oz2jpMTs61J2YpTUq3GQWOYPdfx70taz16SCs5ulGWJ5v3Gx0sk96j40bi+NiT4sZRccl2L6imlTt0qXpWwpcU6Q5DU6Vjorr17Z7kBpxtYzUoGUKaYNFPs3Tpo2pauy3/L3mOOXpYLkaKl/487StK0X5IWKr6OKk4/zdlPO3R1Yb3nZc9tUvfzVtGTvvECVX82oeVAVNle8+hZClDe8mTnqxuP7yD7aACZui8YwJze0f0pu6nAy/wnc3Exczs01/239jsPxjLy8cztM3HgE+ybpUKynhCkdm6J3o/3YAdDJf7tfrH/DiR8wsdUFMX4bvIYOQmf3WnBwfwKvTRkEbFyDra5jsSXmeTihHXr39IGzQwP4BTZGrsGIXHW1GvPrnPVYrrxspjWGyDUKuSdRd8iXWBTcCOj4JJ70cYGDpz+6uGXjnPGquiQR0c1VppoFGWvlKp+aEzzk7EXU6Knm5orCv2RXCicX1L1H/V5MPrIzL6nfy2C6gsxT19QBCzeMdxCbckUtXEJmtkn9fjP5uHgqHUb0wSe7UwozeaocnOjqwaXuvep8VBVoTSVa4Wg5rI0jIqpsakjwoHYWPPYIXnl/uPkv2SlMyEpYie/L3f7viDpu9wMXjBD3+tI53Au3RvJsV8QWLKjj01LPqv0nNE3h6VHeVzE7ol4jT7jiIPYdN6rjqKrSnu4s/9U+RDWdZRDNoLpyqQHBgwk5+mUIm5uBrjPfLdZcYTJsxZx55+FRD8g2XgKuGZGVK273uVn4o7CCwCQGjcjDJRizHeHVqRv8Dn6Gj5ZqHSgvIiFmU/GfPzo0RscBvvh1diSWyR0ZZVk7sWSDI7qP6gEsj8CchAyYTBnYsTYBecED8YS7g7odzVVk/XHlhkDFZDiCI3XaIbj5RayY9RkSlM6WchC0GMtTxP7Ly2iU47h2QxAjr+NgSZ08qVJggUlkZhlIlxZYM2/Yx11yxwf1e/VkSsKSAQMRftC654Cq5Qysn5aJ4YOjcONzfHOEvqrDqrlfqdPkpoIP8fjppZg+Yha2yKt06omw2FkWf15XZTJg3/wwvDBns9JnwalbOFZHPgsfp/MW453gE/w+It/qC8/kuWg/UN0Ht+fwyjN6zP/0mDwEdPs3VgWnIWzk92jw2hy8+8rjcE5bh1kTpmLFMXnt/hgWPgFtDZ/g9QXmZVxfnIAh30Th80x5yA1dI1fjXddvMLpwHR3MvzSpouQCw7oQqUrKKvC046rqx0j2czvTjmVatVd6LOt4mE/s465qHzxQtVSdCozSjoWFIt2q25l25HV9Hr0EoaNG2C09lnU8zCf2UXM6TBIRUZVkHRzIAYP2sRymisPggchOblbY8WmKqGRy3tA+lsMlYVBxZzB4ILKz0go9IqLKisFDlZEPQ9wEEUXz1dJVmVa9qj0NWX4vS3nmIbpT5P4O9nKztF9S8K3lK21Zy+90ezB4qDIc4d5/Mj7pVuLbq6iK0KpXtQLP8ruMBRxVNtZptiqw3ueqtv9VAYOHcruKlJhwLEnhq56pYmhPS1pAYfmdqKJYp0MiGYOH8jKdxK5ET3T0Ku+bIP8KrYmiKNM2DYkr/iIqqjYsr7PlMJ+eqLKQf6pZ0UrKE9ow2R+Dh3Iype2Fvk07eFXIGZObKKKK3TxSF/WHuzqVqgctELC8zpbDRDVZSXniVvLFrSxDN8fgoVyuIm1nOnSdGt9wwvL1EWhb2IlRrTFoHQG90qcxD4a9CxHqWxQ1Kx/LWgT5TZRRY+BvOb2JDqFxv6szaOR1z8brm9fg9WnfsxaCiIjshsFDedxqk0XWLiwYsQSOH2xD8uHvEdbNXXkd9sbPtVoEE7K2f4oXFjojfNcxHPgxHF2dnOA3cwUW9n9ImaOIRW0EayFqHD49EVFlwuChHG65ySLXiHO5bmjW6H44OPvgyafaAacyLf7QlUnMkoncexqhYf3acPYJRO+O9+B0ptVf46Rqo1gNlPhYj5ODBMvhkj7WyxDdaRX1U03rdG35b0kf62nWwyV9rOehW3MX/7bFzci/svgIuzq9iRHeN9Y8yM0W7QemI2z3HPRzBwxxryHgHU+s2jsJOodTWPvycHze7GOsnOSN5IjRGPnHeOx4LxDan9EyZcThlW7L0Gz5l5jYLAWRg/+FP6asQHhgPXUOKomc6fk0TlQy5g+601jzcDN/5VcWDg/hn2MGAXOHoFWT1hh5pDsWv9KxMHCQOXgEImQMMH9gazR9dAKOBr2LlzszcKgpyvvkwyckIqpMGDzcRPmaLA5i33EjTIa9WP39XjFcAOPWxVi+fzNmBacgdHeK8hRwaNE4tHWvZV5EYUJWQoQIKoZjh5ieeuJnfD6hav+pbCKi243Bc+XD21SZSv+VRXGnsGJkF/T5NAc9X38ZXa8twMTv7kdXrwZo2nEvXm/vrSR+86cfZiZkFPZpcPiHN9rvmoSAwuniE/Q+Egx56hxERHQzDDAqFvs8/CVyzcE7CNrfD9sm6eCojtWYDD/h/U9zMXpGH3ho0UdWAsKmGPHyp/IvJvJgSFiAhcanMb1/IzVAkdf5b7xlHIH/3PCLC9LIBUVVbdMtrZCzPp7yzkdkrSrnD0u25IHqcsxVBWse/pI8nDuRhnNHTuGiOqZIDg6siMLuggJcydXqGbKQsuUX3P2kDvXlwfzD+GZSAgrwJ3KV6UJOCrZudcSTjylzUDUkF3Dax3LYWnnnI6quSkr/zAOVA4OH2+GC0eLnlxonNHtqEoYgGkGPeilRcdOg2djlOhBvaLUMjk3RO2IA8NlAtJKnN2mB3h/+jPuCX0Q/D8u+EUREZE0pV9WP5TDdeXex2YIqjzwY9D/gm//MwvzN19A1ch0+L6XpRi4gqvMTSHU/vhrLZIB+ww+I/c9a1H3/K0zUOasThJy9iBw8EvOPyfWQTvB5NQYrJ7WDM0zISVmHWROmYsUxF3SduQhzRrYQ40t3p9KPdmOu6LRZnuNhnqlYrHmgSiILSTGvokfwBuCpBdjxm77UwIGoasqHYd0HGDI+XAQB19VxGhOy9m2Dcco25QaYeuIINiiBg5iSsQ6T+0Xj7imbkHw4Cr4rX8LkuFOFna7vBPlGrAUKlQGDgsqHwQNVAnLH0Xl4bXZthG9egIn9dTXy56paga0V2pWtAKe/Sn3F/O4IdFXHFDKlIHbl39G37f3qCM1VpMWvQbz3ADzX2QMOzn7oPbQh4qO3II2voSU7YvBA9mdKx48RX+P04zlY281H3DD7ISwuCTnq5JqOAUR1Z0LOgXis2vgxhjw6AGExCUjJ0SKDizi64yhcA/3hqZTWteHp3wauB/U4el7563s1lnW+YO1ExWLwQHaXf+AHzDvYFANHvINFR/dj1auOWDExHN+mXFXnqN60QtBcXc3e5TWPA5x147HhxEFsjBkArHwZQYMXQC8HEPnnkZ54DQ3d7rUqrC/BmF2zgweyLwYPZGf5uHgqHUa3QPQN8BAJ0hW60eMxzGk/4naevKPtukSViwu8A0cifHUMXkE0wtekqOn/Hjzgah08ENkX0yNVDteMyNLeh+Hkgrr35Bb+dVGt7d/yU9VZH4v1sFzboH2nGsa5NZ4ZG2BO/4714dkG0KefF2G2pfvhWsf8WjrLtKN97hR714RZH+OdPl4qHYMHsjNH1G+hg19uGk6es3wldyMEtW6kvLVTK7AsP3dCRRZE1sdiPUw1WT6yjdlqU0U9+Ab4wphwCOlKbH0V6YcSYWypg299c/BgmXaqexqyPsbqfryVGYMHsjsHr64YGZSGT+b8FxmmPBh2bMQm90EYcEPP85rBMojRvldUUEN3ninbiAvq9xuZkJO0Bh/F6hA2yFsU0LXh1WMQeqSsx4YD8h/f24mvVp5Gj1Fdb/LH+v4a3pTpZhg8kP05NEKfGXMw5vosdH7YBwGz8hAaNQI655qZPC0Lbu07C/LqIV8fgce6v4NfcQzzB3ZGaNzvYqz8jpMX4a8EiX4YuswB4z4bW5j+HTx6YfqS7jga3BrN2kehYOznmF34t3CI7OMuvmGSqiL5Sfx231C1p/vKcqO+E8dINQPTDt1pDF6JiIjIJgweiCopPjkSUWXF4IFIJd+secMmqlrYmdg+GDwQERGRTRg8ENkZn5yIqKph8EBERFWKHHBrH8thqjgMHoiIqFwqy01a65+k9VFif6WKx+CByA60QlgriCtLoUxEVB4MHojsgE9ORLcH8419MHggIiIimzB4ILIzPjkRUVXD4IGIiIhswuCBiIiIbMLggYiIyoUde0nD4IGIiKo8/tS5YjF4ICIiIpsweCAioipJe7maVutgPUx3DoMHIiKqkrQ+GFo/DOthunMYPBAREZFNGDwQERGRTRg8EBFRlcemiorF4IGokmAnLyKqKhg8EBERkU0YPBDZmeVPy7TvrIUgosqMwQORnVn+tEz7zvZbovJhoG0fDB6IiIjIJgweiIioSrFu3rP8ThWDwQNRJcGmCqLysW7es/xOFYPBAxEREdmEwQMRERHZhMEDERFVWWyusA8GD1S55OxFZFAHhMb9ro6oedjxqxozGaBfvxhhQf0Qqc9RR8pMyEmJE+NbiOsv0n/MERRNLWsakX0weKBKxAj9Fx9i/rFr6jBRdZIPw7oPMGR8OFYcu66OMzNlrMPkftG4e8omJB+Ogu/KlzA57pQIG8qeRmQvDB6okshDRtzHWAIdOqtjapqSfnrGWojqxBHu/aOQujsCXdUxZleRFr8G8d4D8FxnDzg4+6H30IaIj96CNFNZ09TFieyAwQNVCqaMHzDrp7aYMrSFKGJrppJ+esb23JrgIo7uOArXQH94KiVybXj6t4HrQT2Onj9bxrR8eQSRXTB4IPszncL6f+9D17d7wYMpkmqa/PNIT7yGhm73WhXIl2DMzCh9WjaDB7IfFtVkZ3nIWLcCh55+CX08aqnjiGqae/CAq3WAoClrGpF9MD2SfeUfxqp3FmLJyE5oJrfxt5+ELcjElon/h7YResjPVpbt/zWhHwCbKmoYx/rwbAPo088r6b3I/XB18yh9Wh1zA19Nyx9UOTB4IPty1GHi/qL2fXNnMjd0jfwf9k3SKf0fCqdZfIiqj3rwDfCFMeEQ0pVOkFeRfigRxpY6+Nb/RxnTzMFDTc8fDJbsg8EDEVEFMmUbcUH9blYbXj0GoUfKemw4YITJsBNfrTyNHqO6wsuhrGnq4kR2wORHRFRB8vUReKz7O/gVxzB/YOfCl6E5ePTC9CXdcTS4NZq1j0LB2M8xu38jpYAuaxqRvdwlCep3oipDrqqsadWzROVV3fNHaU0VLBMqDoNXIiKqUrS+HVqwYPmdKgaDByIiIrIJgwciIqqyWONgHwweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHoiIiMgmDB6IiIjIJgweiIiIyCYMHqgSyINh70KE+nqiaZMW6D0tDik5JnUaUQ2RsxeRQS1EHlDzQcRe5CgTTMhJiUOYMq0DQmOOqOOJ7IfBA9mdKWUV3l3rjjf3pODAj2+jwXdTMfGLRBaQVIOYkLVvG4xTtiH1RLr4HMGGSe3gLE/JWIfJ/aJx95RNSD4cBd+VL2Fy3CmxBJH9MHggO7uKtN15GDK5L7ydHeHsMwhvTm6NpKU7kJyvzkJU3ZlSELvy7+jb9n51hEbkj/g1iPcegOc6e8DB2Q+9hzZEfPQWpDF6IDti8EB2Vhvew19AoIuWFB1Rx9W6ACWqzkzIORCPVRs/xpBHByAsJsGi2e4iju44CtdAf3gqWaQ2PP3bwPWgHkfPM7om+2HwQJVMPrKN2fB5PgDNHNVRRNWaA5x147HhxEFsjBkArHwZQYMXQC8HEPnnkZ54DQ3d7rUqrC/BmM3ggeyHwQNVLlm7sTRWh/AxbZT2XqKawwXegSMRvjoGryAa4WtS1H4N9+ABV+vggci+mB6pEjFCH7MTTWePgM65KGmae58X/xBVW86t8czYAJzOvAKTY314tgH06edRvJ7hfrjWMVfNMX+QPTB4oEoiC0kxC7Az4GWM8HFRx5mZe5/f+CGqnsxNd+aminrwDfCFMeEQ0pVqiKtIP5QIY0sdfOubg4eS8ob8IbqTGDxQJSAHDnOxqskovKxzFcMm5CStxrz1/Dka1TRy2l+Dj2J1CBvkLQro2vDqMQg9UtZjwwEjTIad+GrlafQY1RVeLL3Jju6SBPU7kR3IgcMUDJ75X+SqYxROz2PR7hkWv8Igqq4s84ATfIKnIvyVQdC511Knyy9RW4zpI2ZhS64/hkXOxpT+PuwTRHbF4IGIiIhswsc6IiIisgmDByIiIrIJgwciIiKyCYMHIiIisgmDByIiIrIJgwciIiKyCYMHIiIisgmDByIiIrIJgwciIiKyCYMHIiIisgmDByIiIrIJgwciIiKyCYMHIiIisgmDByIiIrIJgwciIiKyCYMHIiIisgmDByIiIrIJgwciIiKyCYMHIiIisgmDByIiIrIJgwciIiKyCYMHIiIisgmDByIiIrIJgwciIiKyyV2SoH6vsZo28VS/ERFRdZJ6Il39RrcTgweVHEAwkRERVR8s1+8cNlsQERGRTRg8EBERkU0YPBAREZFNGDwQERGRTRg8EBERkU0YPNyEKSUGA5p4Kr12Cz++M5CQdR4J07pYjA/GkpSr6lKkyEnBlogx8A+Jg0EdRbdPvj4CbZtMwFpDvjqGypSvR2RrHULjfldHENGt4k81VXIAUOpPekxJWDJgIMIP5sIpOBo73guEizzasBdfr9iNgtY98XSgN5zNc1czRugjPsPpYa+jn7ujOq48csRyQzBk7jGgWwR2LOoPd3UKUcW41bRbGhNy9J9j1qmnEN7/IXUcVWZlluv0l7Dm4RaZDD/h/fkH8MiwsRhRQYGDVstRceTCchnC5p5Rh23hDN2kpVgU3EgdJqpIfyXtliInEYumLsE5dZCoJmPwYLMC5CQtxyvvnMWQt0ajrXstdbxKq6oXN3n/kOVIyslFSkxw4Y2/ab8YpBgTEOarNXXkwBA3QXy/TdXPJgP0y6aht7K9DgiN+hkGkzJB7FocwoJamPcjaBqW6w1ibBZSfpqHUN9RiPxO/ldM830RS5KM4ji/xmvBc5CE9Xi9/WMIjYk3H1vQKIQq65H3Oa+U9cpqw6Xuvcq3yqj8gZg4R3Ez1HMqH+P7SBDHXXitR0UgNsrympuPXpxArJ3Wz7xMk34IW7ZXXAv5OmxCZEgX9A4ZZV6n3Kwjrts+dR3KdYv5GQkRvdRl5ar2Y+Ip2jzcNkKPfPk6x0UgtEME9EqyKWUfiyntWmeZJ9+wD0eQU7hML4SGyNvX4fmQYLTVtqM0Scm1TBb7VuJxi/UXjhfr/mIhwheIecu133kw6OPEOXsaYTExalrT9s8qXYvtzUz4HVnWaTcuTV3HMETqc5S1mgw/Y15IB/Ny2nko7ZoaDmHJxAmYf8yALRP/z3zcJR5PDVbYTLkYCdo1DZoHveFYYXooyh/imu5daE6DluOLpZ0W6D3jJ4s80x0vRCxXr5l2/clu5GYLkiSvxk3UbyUoOC7F9PVV5vEbGSKNat5E8uoZJSVmF6gzaDKlxDkDJa/m06Wtl89JW6d2k3rN2SNlF5yRtk7vK5YfKEUkZipzFiRvkJap38tL3n6Z+yldk87ETpT8lH27LmUnRkm9GgeJbWZLBWdipReb95VmbD0jFWj703yitPrb96Q2ynrbS2OiD4t9NR+r39St0mWxxuuJc8T08VLcWfnYgsz7YHHspa037sw1MTXbvMzoWOmsMnflUva5tHB5qzSteWdp2tYL6vH6Sv2j90p7tfPRfJwUc/yyuKbRUv/G5vmkgpNS3LjOUq/pm6WzBdeks1vfE9eivfTiqm+kj1rJ59vXnDaUDcjn9hl13gL1usnrSZOOR4+T/JTz+acYP18ao8yjXRexnlZzpMTrpe3jcckyhRYuU+K1Lnkf3pw6Xl2mKO3K6cx8PHK6kDcuXE+UIgaKdHH5t5KPO/Y3KXPrdKmNsi2x/uPLpAlzE6Xr5dhv87Gp50xZ72XzeVH2KUXks87mY1DOeXvJq2+0lFx4jtR9lPdPOe/m/CBl75Eieg40p9vCfDtOmjalq5hHzFfSNVXW0VoaE3ta7FSB2K0Sjse8xzXQn1Jy9HPquQuRovacla4r11OUmaM/lfaeldOvVh5dNn/v+Z609awoJ5RrIafDzdJpcU79lPLzT3NZ1vg5KeboDvXayetaJh3PvmLeljJfsZRyg3LncbIZax5sdXcT+HZ0B44tRNgXicUj36wDiP1CD3h7ooGzCxo0fRBJX3yPfTnuCHx9EoY56TH/nTikmK4i7fjf8HgrV3XB28SUjk3Ru9F+7ADonB3hrBuPDSd+wESdI9Li1yDeewCe6+wBBwcP8/4gHl9lDcTmmOfhhHbo3dMHzg4N4BfYGLkGI3LV1ZpZNEM0aAgPZznpiOMoZb0x8elq7UM14BKI8KPbEB5YDw4ebfFkx3twOtMBrbTz0fFJPOnjAgdPf3Rxy8Y541WY0rYgZmNDDAnuBHeHWnAPHIs3g2shfvmf6Lc1WqSFe9DA8x/m5q7837B96W4kLQlBwMNeaDVQfmI+hY37jfB6/m2Ed9mNsOkzMWttI8yc8U+xPsBRXNvvI/sou6cocR+vFLsGjrpXsaW0a13KPmypOxzxyjIN4OmhNc6J4+k8CENaXkB6hvoUn34U6X16wP/ctpKPO3oLUgvE82biZqzTn4eTTzDmTtDBsRz7rRzblgh0RWN07/e4WK8LfILH4AU3PZZvy0LAe9twSO6HJNLf40+2A05lIts68TnqMHGjvA6z/OQdWH5MLD+yE5o1aY0hc0W+zT2JukO+LPWaluSG41HH1zy14T0yUj13vTG4nTsc3ZvjcW8n1GrxGFq514azR0ORimS5SN62EUnHFiGkvQ+aPjoE84/lInfDIZwPeAeHjr6DQJfa8GjfBe1xCZl/tsTEbXKecUP7pwLh4+wET/82cM3NxOXcalPKVDkMHmzl3glj3p2CHk65SJo7AZPjThUWdKZzJ3BYvuMefAdBDzdH0MydIp+k4eS5PFEAPop/DhQZ6+Bm7Eo5ieyGbeB9u8++6QoyT11TByzlIzvzkvpd5eSCuvfkioL6T9R2cRW3g/KwboYoa71WN4BKwlwdav6UNFy6LKQkxGHJtJfx+uZMdVzpzTKm7EycVr+bqfPKN7ba8jlSR8sunsLRTDd0jfyf0rlL++ybJG5GDo3Q57Wx8Nq8HnpXd3GDVJcpUUn7aMlBXJ5SrnWp+9AOLiUt49AYHQfcjcXfHRBbFUHkznToOjWGSBClHHcWHNo8i/A2v2LmwA5oFjQDa1PU5pKb7ncJHOvDs42bOiBXa2/H2piZGD1xvTquLPnicNNhRB98sjvF4njlQLteOZvaHODStrTjqTys07flcEkf63msh7VxJbPKDw73wvUBy4SuEWnkiMHckdoiraXunwTxnKM0fyTELUbYqKnYYl5ALVfU71QpMHi4BXd59MK0D/qLpzED4v8VgfUZVm20LWdg429apliOEd61xch66DxiFPywE59Mjofp4dtc6yATmdVNxCcXjNY3bkfUcbsfSEnHGa09XuEGnWf9v/C0dKfWe+cU3SjMPbCth0uUcwRLQvpg4mYjGo/4AJ90025apXOo44aG4jaaesaqVbaNJzysT0y9RvB1y8TufaniNmpFbHvZkosYGfk8xKNtsWC1mFvYx2LK2ocS1YZXp27w+m4r9MZ07Er0REev2mUft6sP+r23Fsm7V2FmmwN4XTzl6423uN8iUDZeABq6XUdKzMvoOCEexibPIdKyNqZUjuJwPeGKg9h33KiOuwXOJRxPJev0YJ2+LYdL+ljPYz2sjftrRBpp4Q7s2o/jWZapWQSBScsR+tgb+Mn4MJ6PCi+sKaLKh8HDLakFj/7vYPXMnnDKjUPY9AVYqxeRtFdXjAwSmeJgLL7aniGyQh4MB46oHRbFyfbqgP4tnQA/PzQr+xHy1ihPg774dXYklmmd4LJ2Ysn6i/DqMQg9sAYffbJV7I/Yrx0bselaHzzb1R25WUaxp5qryPrjihyBFK/6NRlw8MBvMMrTCokbSKnr9RDTjeYnDOt1VTH5yfGYt7khhox4Bp3rGLD/jFa7o54rTW4W/rh2TQnezGkhDytmfaZ0ADQZfsG6+OsYFhwAd2U+dRmZ48Po/LwOucsjMCdBTjdC1nbMi9mELR8tQubAEPTrPwlfRLbHjn/9W722+cg2XgKuGZGVaypjHy2ZSr/WDqXsw7JjyCm2TBElPXsnYOkb7+P7Nu3gJZK0Q6nH3R6Ie0vp5Jbr3gb9B3aDj9j3PxI3lmO/NSexae0v5nS2fQ1WpXTByK4m/Dh3O7yGDsfwzvfhzP6T6rwWlLRrQH62ERdwBX9kXYVjswAEN79YuJ/yuclKWIzlKeJ8lnJNi5KwnK8PQP/tjccjX4uay6rsUAK8outpKjz/DmjWJQg+uVq5IU+9iISoL/Htuq+xxXsAnn++I+qcOYbC38oUyzNaOr4EYzbfcWI3at+HGq+0jjXmDlPmzjqFn+bTpZ/2fHnDeLnTVubZXVLU6PbmYaWjkNxxUCN3aJwuzZA7XxW6Lp2NHS/mt+h8VgptO2UqOCvtnRsi+Wn7pHQwkjsVXZPO7vlUGqN0PBOfntOluOTLFp3oxKfVVCniQ7UToPwZHSudObtZmiF3Zhr9vvTR6McKp7WZo3UOK3m9hZ0lb5i/8pD3q1yyD0sxyjVtL42Z+60UM6WzSAN9pV7d1GOWj+/DOdIstVOXV2Nzp7oCi7Tg1bivNC32uJRd2HFP/qid95RtHJfipsqdauXxvlKvqfOlCO18yx1OrZabNWeqxXWbIyVmlrSP5k5/mptd67M37MNX0i+xWodaeRm1c2YhtZOcVce1Eo9bSedRUsS3Uea0onaqKyjx3Bbfb8XZWGmMmGfU6GfMaVtbXtI6T8ppfb4UH/2G+G7uEHq5MO2KfHh6l9V5vyxlJ8dK08T0wv1culmKm22RZq2v6ZpdaodgedunRV4u4XjU3a15iud3r9EfivTbuujcrVpldf7PSMmiLOylzd9zqrQs8Xfp8vFlReczPlp6S3z3e66v1EObzzrt36TclOehO+Mu+X9qHFGjyW15t6dKrizi6Ub/M9KbdUBLpcMhEZWLIQ6h7T+H73erMFFXPV/HRrdfxZTrNRPvYBXAlBGHl3yDsSTpMLafqQ8/Bg5ENimq8uYr4IkqA97FKoCDSwM0a7wf4RPXw7ldY550IlsY4jCu+zv4FaewYuTzhS95IiL7YbOFitVbRETVC8v1O4cPwURERGQTBg9ERERkEzZbCGW/NY2IiKoqNlvcGQweiIiIyCZstiAiIiKbMHggIiIimzB4ICIiIpsweCAiIiKbMHggIiIimzB4ICIiIpsweCAiIiKbMHggIiIimzB4ICIiIpsweCAiIiKbMHggIiIimzB4ICIiIpsweCAiIiKbMHggIiIimzB4ICIiIpsweCAiIiKbMHggIiIimzB4ICIiIpsweCAiIiKbMHggIiIimzB4ICIiIptUieAhXx+Btk080bTJBKw1XEJSzIvwF8P+IYux5ev10OerM1YKJmQlzBD7p0No3O/quNskKwFhvuI8hMTBoI4yy4Mh4X30Vs7R04jUG9Xxf5EhDqHKOot/2kbokZ+vR2Rr62lWx1zW8uoslYcJOSlxCHt6HvRXtWOT05u2p1mF6a5p0PtIMOSVMk52EQnTupiPN2ge9iREYPC0OKTkmNTpZbA8r60j7nzaVq5RCwyISRJn4GaykBI3Q6Qz6/nF+IQYhAW1UI95BtamZKnTSvM71obo4D8tQSx9m9l0TKUx71/TfjFIsXUl2jX0nYGELIuFc/YiUj5HZV5XdbtNgrEk5ar5WG7I7xp53jct0qittLJKTm+WeVe7zvK1tEzX9lN4D7jhXBihj3i6qEzJOYIlIR3E8bRA7xk/wVDqtcsRy/WyOm6ZKEv1X5vTcrHrZLGdwnKtlyhrc9TpNZBUBVxPnCO1GR0rnZUHzsZKY5pPlOLOXJOk7ONS3DvLpMTrymyVSLaUOGegNCb2tDp8cwVnN0szpq4zH2MZip0LTcFxKabvSCkm+U91xG1ydqMUFXtSKpBOS3GjB0oRidni0PZIC6L3S8opv54oRbQaL8WdNV+AgjMbpKh1Fsd8s+UrkYIzsdKLfadLccmXzSOsjy05WurfM0pKzM6UjkePk9pM3SplljBOXrrgzDrp3aXHxXFrLpunj4uVzhSNLJVyjZX1lmPmv+yCtHXq+HKknWvS2a3vSb16vif9tPVTaZB6rNqx+fXUzl2mkva9+kZLySXsvnyeJ81NFNf/usjKE6X+0Zbn6XYp7zGVpUC6vPVdadAt7Z+87HTJr3FR+pEKTkpx49pLXuW4rkpaazWnwso1Jb01bl1UXl3eKk1r3lmatvWoOI+dJb/Ca21fN5Z9cpqMksb0bC21mSOnqT+l5OiRUq85e6Ts7MNSzOi+4hguqPOWxLqcVtN48xApas9Zi+tuvR2ZRZlWQ1W9ZgsnVzyI37BvTzpynH3Qb3owdI5ifGHEKddILMQ+Q5oawYunR/1qc6QYEoO1SrTZBb2DxDQRxWYYfsa8wuWWIynrdyTM6Fc0LD8tlhT9F9ueOp82zncMFh5Sn6eKzbcYW8STatMmHRA6bZIS2fu/KPYh6wiWTZuG5csnICDkG+i1WgTfF7EkSV6P9oQrlvvPHhEbWxJPH6HDEH4wAeHdB2J2xDQRobfAk0Hdxfzi2FMOFD8vv/9sfioa9T4iX5T3dQKWbPoCoXKNhnhK1ls+Hbv3xPj+jYpXTzm3w0sjW0E+5cVdxPb4v2Fwn4fUYaHE5VtjoOtiPKJE/DuLrpF4uslJWm7eD/k4o36GIU99guveC72V8fJnFD6OMJ+Ll2LiEK0cm1rbcsM1yS++zpgj4nmjJEYcWLkWGDUafbxd1HGWTMg5k460Bg3h4ewKn55PQrdhH/QnrMftR2r+VaTFr8SSsJEYF7FJrW1wgc/zbyMMa7HqwM1qha4i/dAhNBzaA62cc5Dy0zx1//thZkI6MpS0YX4qNaXEYPC0n/C7+vTo/9ZCRL/YHaOmvoEBIo2Hxf1kPh/q07PJ8BNmyk9UyvkU0xMuipF/4OSxB9D4wVrq9mXiybPYdk8hI+4NBIxchKRjO3HIJRir3wsURyXOi34JXptdG+FfTkU/5dy5wr9LAFxP6bF0ilz70gVvL16Al0RaXhzzFlp1nIR1c2KwwXARx/ddRRfXRMwQedFcS2C93QzkKU+cOrwQsVDsuzzfLzgm5wXtqT4nBVsixpifnrWnZMtjMhmwL0qbbk7fJos83/aj77BJzu/KObqKlJgJ5vMictm5ExdEOq0r0q9Ws6fmK99hGDvqcYtjs6yhkuUidf9e+f9Iz7gqhvOQse5LxJwA/JTr6mCxD+IJOWIvcgr3sxfGzVqFtN6t0eSQfOxqDYrlcchPxFrtmNjvpKSYUq631TbMO3cT4irot2Jt7r2o6+IGl7r3IldJ1+rkQvmiWJwg1m1VlpksauO08suUUVimmj/iiX1vklU5K/Kqfp5Yj8jX4lrHluOJ3pSxBatPt8WzPdzVMTk4k3oODTz/AWdxb3jyqcbYuP9U+Ws5cw7im1lfIyl3M+YOHot3RfqTc++N2yFZ1QseXALxzpZp8Nk3Ga3ETTrypxSRZIzQf/EeVrWIwoHftiH8b0vwwvzTeOK96egqL+PRB+9G9hFfXPH4+PfwiltDDInahdRFAUie/yGOPbUSyeJGcGjRs/iH/gu8cX4UtqfK61mN5fsuiZtgf3y+qD8sk05+cjzmYQp2HIpGv117cDwnFylrPjbvw+GZ6HTJnPiLz3cA2T0n45NuznBsOwnrD6/CCycW4FP9g3jupSFw7RaBHXPcETvpIkJ3/YrtH9TGvGV6GFO+w1srfRFz+Ce8HXC3KJQsPYR+CxeJY+qDT3avw+RJb+HzV5vCaeh8HDjxLhp+P6v4eVl4Dc9/OQGuIhJqNeNbLBp4DKt2PIx3d0Vj2MkUnLYMHsplPV5v7y0KgXYI2XFFHVcWR3E65XNQR3xvjH7aNcpOxKKJG+C7fD+Sd02B48K3sGBXI7wi76vTEEQeTkdq6rfiOC8hp/VU/C+mB3asPALP98QxBP+Jo6dySrgmOUj+IRb4YBv0Yv7dO+S0UoL837B96XU83qJ+KRnCAU4urqi1axt+ETeDnIzTOIO74XzDOFlteI9cjtTDS/EMVmHYm+tEgSqvoj58Hwe2HTqnFEilMp3ErthL6OL/D+SKG/PE8UfRKfYXbJxZB8tjYqF3aY9BLf8mZszH+SNH4NbWBw91fhavt3TDP46l4eR9D+Gh7qPxanBDnPtxOzBsDLqeykR21l5EjXoXGUNXIXFWd5xDIP6pux+mtJ/xffP/g85FO3JzQFBsu8v1cOj7MsJaNsWwmKWYqHNW572Efd+tQ63J49DHQws+5OAnEcY2XfFi6Cj4iTHHfzuP+7w98HD/EXi9zQtYdCgS/ZyO46cNqdi224Q+Y/uIVFHSdvfgkm44Pg6uIwLTC2g59J9ImzkR8+4NxPP3ZOJy7iWR79/CxCNdsPrQDwir9T2+3n3e4piyoJ/7Ml44JKYfWIVXjBeRpZyHt/BrwCKRP9KxZ7gP6j4RpOynHAAf3XEP2j7iar4O6x8Q58hV7NdnGP3S7xjy4yb8u4c49wPHYta/XrQ4tgdwn5NFyjGdwdG7B2FqN+CPLBHkiZvPt0YfdKnljEflYCSnaB8SvwuB8Y+T2FO4n+/AN/EK+nV7FPe36oXxLR9D/0734YA2/XCaCEwmQVfbF71fDYTfgA7w9nmqlOttuY0rZae7QibkGjOLlzGZ6Th90foWrOVjq7Lspx3YOPdvCN/9syhbTmLnMRE85CTjp9WNRfm0H6te9YffzE8w8srXVuXs70jedgjdv9uA6V1a49FmTup2SmE6BTlrP/2cnwhiNbVFsAPs/nGfyHM5yEg358jyyk/egeUYh1WHj2F75MP4btJKHMgraTskq3rBg+Dg3g7B761F8pZnYPz4JcxK+A2nj2SYI04HDzz+ZDvkGoxWN1lL98O1jvzsfBWXDY5o1uh+9USYM45x4yR0btoFr288VGrk6qgbjRXB1/HNa29jhbKhC6LgyUL3Ls3FPjSAX6BHKfPJXMzbdPZEqzZ/wzmj/HSiyjXiXGYcXu/oh84T42Dc8Au2HdDjdI9O8Hd2gqd/GxEC3YwjHnC9VxxTTunnpUELPOLuIjKbCxq09oG7swvq3qMsbCM5aElB6om9WBRwrzruFmT9jqPiadHTwxkOHm3xZEcUnZcHXFGnMKU2RutH3HGvfOMuPIa/K1NuPNfO0I35EM+avsUbLy0tIz3ItDRRMsdWQ/Hx4N/EdRmI1/6zGXg+AL7tbhzXTFuFsze6vvoGxmeeVttdHVHHtQ5OZ5ZdiMs3vriUVmjVNBM//edrcWOeiOE+tZCd+SecHtIhoM5prEMXdPS8hF9+zEGnFvVE4XwWqSn3wGvUeEz/MBrhunP46bs/4TvmVQy4+yT0vf1R/8D3WN5kEmY+740rp06JG+AT4uaah7SdejwiblRFBWPGjdt1d4WTso0H0bSBFjjI5PyTp6Y1M5NhJ75aeQ7DgjvCWa6tcdJh5EtT8e+1Yeh84RfEufnhERGomM6dwOFrj2LkhK7I3ZeGTv7A1pK2m38KBzbUwyvvPwO31D1A8L/x71Z/YmcjHXwLdmDh3L/j9SmD4OOQg8w8ZzwoMod2TM4pcQifexH9nvLEmejF2DakJxrs+Qrza43Cm8+3EKlDLku8UOfEL4C4CXsa9uHHzBbwrS9CmcIAxCgCpM1o/MHbGO6dj9PJfxM3dl84WB1bYGHwJV/DQ8j0F+tzv47Dv+3BenHzGdAhD9tSOopgxEk8ZMzF/JP/h94tTiP6P4cwQJeJNUsfRdScZ+F94Qi2ZbZUAhglLcjX2ml30XE6q9tRgkyIwKIxHLIOW11vH5jiim9j8MBW5bz5iUDZ1Q3Fbt1unmhYr7S8YVWWXWmBkFWDYFoRhgnL1bpal4548YO7Eda+NYZ84YH+HR7E1RvK2Qvw6uKPTQP/D6O/S0N2Ttn1BfkHvsXMj15E54f9MGTuMRjnhuClOCNaDXsdA09MRefek7AwvhaCPRPxUmGNh/axrimyoNQk1oZH+y5of82IP/63qoTt3Oa+bFVUUYqvKgzrEaZ2hHGo743WTeRk/nfc5y4izu8TkJSTJSLOC/ALaI76chOH0yUYs42lRKG1xXJZ2LT2F7WAN2cc127h2CBH+OLJZN8knSj2rckdjT7BsOXXEPRxlHgalsfJ+6CuK0tErvEZYlxBCfPJspB86hJMOek4kPig+QagkffZrSfCfjyobD91/5t44gE35MVvxA7DeRzatgPl7w4pH18J50WdenvVQ+AgD/w4Y2U5OpjJ+1ULF4zZyNKe2J3la7UXG/6bhBxxo0o/83Dx83JTJZ3ri0j48A18ndUDHy2fUHrQ5XAv3Bpli3RSRoElgq/Ad2JxYFMoHkRHvDmspRKQ3TBOnV1OIzkpe/HLAw3hruSyfGQbLylTbiB3hG09AwnG37F9+XrkjXkKbZ3+QHpiLfGk6obcpO+x8AvghYGP4MLObeJOpMPfv49A2O5m8POsZa5m9h6LSX3NTUT5qfuxpctwDGllgn7zYQR188L5/XuBZg1wb4ooDP8Vj4ZNRUCpPGmnQr8yvuia5Z8vYbvizq5soxs6etVWZ5Sp6Ut50pOPdxOipr2LvY+9hZc7O4ht74JXYa2EXFNyEFDS31Vxg/8F//hgEvo4i6fSDV5o1SSnhO22gnP6IexsL47F34STvz6M10e0wnnlHHRA43Pp0Dt5ofGDV5G0ZjEWoy8GtC0oPKYkcYM6jVNYMfF9fPPb4wgb74fs9FQ4ebjiXrkpcNkX+P73ZPNNuAOwIXwW9gT4w9PBvK9ZiWux7liSCF6uixukI1KW/hthG+uIACrP6tgsiWWPZ6ORONcNmj6IXz/eJPa1I/78eTPSlIDNJAIjkQ5yv8Lr01ciPeBVvCKOfU8jT/wjZyvenfARfm0pAqP6+eIcWR7nAxAxGnKSVmPeevFAowUW4nrceL1FcGO9Dd3NHznMHOCiewL9nK7gj6xMZP1xBU69W6NpqXG1VVnW4AhmDVmBrF7vIOZVT3WWXfj0xy6Il8uzo59ihI8ICm8oZ9vhPt14bDjxM+Y0/R/Grzhc4kObxlE3Cfvk9Z34FatebQ7XVxfhP/0fEsHgPzFz48/YOPZh4LEQPNN3DD5X5rP8RKGf+40H5Ni0NYISf8SPSUZzTaK3J5o88UaJ2yE5pVQ5tfGw52WsDu2Apg8H4fO6o/B8Wx90fuVDjMEC9H60DUYe6Y0PB3mLaPhhtO2ShvB+byP2nEiKmychoOnTmJ+5Hq9P+x4GccPr/MpbaLdnAgIe7oAXXvwSB1qNwccNVov1eIkIVW0XVnrXFo9WHVzq4cHN/8ZrH2/BH+4HxU3vD+i0dbWfg6OiUN0y8UPEGl2s5jssbv55OPnZcDR7dAKODn0DT3vXhkMdNzTcPBWjv3TE8xEPYdWTLZUo2X/adqDzWEQ9tgch7fth/pFacNr8LqYXRr+/Y+24EPMxte+L2REfInSuXmx7tthf1xvPS/8s/Gd0FIxiHZNDxqnzvorQcZPM65DbhYvlWrlHd1+8vlmP+QOHFPUulnuUt1PPpdJsISL6R4cgzrMVvIqlqpKWF08rbR9F2swX8MZ3v4lhsY6P/sCAJSOA2U+hlXZePI9ivrqv0+OOQT9vmnl7b7yIl244hhfw0f67rM51ClDXEVtm/gsfbzuHB3f9iB+++xgDtJ7sGocH4RcI/HLkvForYHFO1fNh7u3th6FLcjHgvUkIFMFPSeNgSsKSp8cg7K3BGLrMASFTe8FDPh+m8zj6y98Q3MUD6THBxXvxy+m0fTxCWj2JjwqGI3JMGzg7PoohM3RYO/JxtBqwDX5LFmCCzhFnUi/hgdSNWJN+j3ga3IN1G/XYJ9/IxE3GfN7lZoN0dB0aAA+T/NR+EYf3p+Hvnj7ImzsBb27PwYP35CIt9SxyslKxb1cmGj8ZUHTNStyufFOy3IZGzj8ifV2fJZ7MRADQbxXwVAS+nPFPuOfIT8MPmp+MlXmviuDVALdftmNH1jlxg89Xmokg10BkHsaBE41L2G5tcy2COBb3dO1mmSOW/Q15vxzCSf+nEdZFnDf/1hi8oyUWR4+FziRuROox+TTvgfHd5MbGkzhznwkZhy6jaa9n0X6beOJ9dAp2PzYUT7lcQuopIHXdD0iv64G6CRvw34zzOL5Pj7Mi/3f1bgjP9pmYHxyO7ab7UEuEI6m//s/q2DTyr2z+iYDx4QhfeQx/d30IPT4YANP0QATN3Inc5bOxWG9CM7EPXeVnnmOXRE7IwOGCf+CxlHcwePpRNG5jrrE0N6GI49yxE4c9/onxHXfj9Y5P4LWffTGqjwcuHtEjLU+PHQcMJVzvU3C32sYhQzZSrNOduD3L/RYeGSjyEjJFHgo1508XHZ7/IBD6kb0QktgDUa90hHOK3K/CKt8orMqy5g+grvt2hE+MwvY/8s0PLrl/R90TUxGgPfkHLUCqzrqcPQF9zPsIC3kSvWcDob2aFn9oE2XwS/J+ijL8qVJ/raX9gmI4lmb3xLtyOix+gSzIx/4vDFHKDu24O+JlpextjVbBRzFk9kB4l7o8Vb1fW1R57KVrbwXJq6Qoq17Yyq8tWo2TYo7fiX7l1r+2+FNKXvqltPXy7f+dwW0l/4pn4LvS1jO7pYi+4t/Kvr90E38t3d2Yb8pXlhX9wkZ2TToTGyUtu92/DKtwLMerTlwl1xqU1VZVJcjR7mz1KfxfVfxYqia5B/rCjXXwdOfiTSIOHn0xe9WTSP3Xktv+boV8/RJMS30SKz7qCw+HPBj2foP/unZDZ4t28krJoS4aN9+MkG4xcJv9arF2fapq/lq6uzHflLcsMyH3CnDvxuF4RK518H0Z3zYYjGe9LZu/qhilJvr/xLH/qY6ome6SIwj1OxEREdFN8VGCiIiIbMLggYiIiGzC4IGIiIhswuCBiIiIbMLggYiIiGzC4IGIiIhswuCBiIiIbMLggYiIiGzC4IGIiIhswuCBiIiIbAD8P6YjrrT6BEjeAAAAAElFTkSuQmCC" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare the zinc content of scalp hair of the control group with that of the anorexia nervosa group.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss whether whole blood zinc content of 6 &mu;g g<sup>&ndash;1</sup> would indicate that a person has anorexia nervosa.</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 whether dietary zinc supplementation would be an effective treatment for anorexia nervosa.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Zinc is a mineral. Distinguish between a mineral and a vitamin.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the body mass index (BMI) below which a person is considered to be underweight.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>mean zinc content higher in control group;</p>
<p>control group more variable;</p>
<p>overlap between two groups / highest of anorexia nervosa group equals mean of control group;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(data suggest this is) probable / could be symptom;</p>
<p>other conditions could lead to low zinc;</p>
<p>6 &mu;g g<sup>&ndash;1</sup> is within the lower range of &ldquo;normal&rdquo;;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>zinc supplementation is necessary for insufficient dietary intake / improvement in below normal intake would be resolved;</p>
<p>improved appetite may result;</p>
<p>low zinc may be effect not cause of anorexia nervosa / other causes of anorexia;</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>minerals are inorganic while vitamins are organic;</p>
<p>minerals tend to be in ionic elemental form/small molecules while vitamins tend to be larger molecules;</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(below a BMI of) 18.5kg m<sup>-2</sup> <em>(units needed)</em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Many candidates answered the comparison well, but many others simply stated numbers instead of comparing.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This question was generally answered well. Many candidates realised that this value could be an indicator of anorexia because it was very low, but there was a control person who had this same value.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Generally answered well.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many candidates failed to answer this question correctly.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many candidates failed to give the units for BMI.</p>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>A build-up of hydrogen ions (H<sup>+</sup>) in muscles causes a condition known as acidosis. Anaerobic cell respiration of glucose in the muscles leads to the production of lactate and H<sup>+</sup>. One molecule of glucose is converted into two lactate ions and two H<sup>+</sup> (a 1:1 ratio of lactate to H<sup>+</sup>).</p>
<p>The development of acidosis during intense exercise has traditionally been explained by the increased production of lactate and H<sup>+</sup> from the breakdown of glucose. This hypothesis has led to the interpretation that anaerobic cell respiration causes acidosis which leads to muscle fatigue during intense exercise. The graph below shows the quantities of H<sup>+</sup> and lactate released from contracting muscles during vigorous exercise.</p>
<p><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare the rate of release of lactate with the rate of release of H<sup>+</sup> in contracting muscles during vigorous exercise.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Evaluate the hypothesis that acidosis in muscles is due entirely to H<sup>+</sup> production as a result of anaerobic glucose breakdown.</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>Predict the results if the data had been collected beyond 12 minutes.</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>both rates increase with time;</p>
<p>rate of release of H<sup>+</sup> always higher;</p>
<p>rate of release of H<sup>+</sup> increases faster than that of lactate;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>lactate production indicates anaerobic cell respiration;</p>
<p>a correlation between lactate and H<sup>+</sup> / some support for hypothesis;</p>
<p>expect 1 H<sup>+</sup> to 1 lactate / ratio of H<sup>+</sup> to lactate higher than 1:1;</p>
<p>H<sup>+</sup> cannot account for all the acid / there must be another source of H<sup>+</sup>;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>both will continue to rise;</p>
<p>because of the acid, they cannot both continue to rise indefinitely / will level off;</p>
<p>because of muscle fatigue, they cannot both continue to rise indefinitely / will level-off;</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>Usually answered well.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Few candidates got the two marks. Few realized there must be another source of H<sup>+</sup>.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Many candidates failed to realise that the graph will level off due to muscle fatigue.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the pattern of CO<sub>2</sub> uptake in the control plants.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the effect of increased carbon dioxide concentration on CO<sub>2</sub> uptake.</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 how CO<sub>2</sub> uptake in this investigation may be affected by other limiting factors.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>a. constant/low increase in February and early March;<br>b. increasing to a peak in late March;<br>c. decrease throughout April;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. increased CO<sub>2</sub> leads to greater (rate of) photosynthesis;<br>b. greatest effect on March 30th;<br>c. smallest effect on April 28th;<br>d. effect is not constant / difference varies;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. temperature/light intensity may be limiting factors;<br>b. temperature on sample days may have affected (rate of)photosynthesis/higher temperatures may increase (rate of) photosynthesis / vice versa;<br>c. light intensity may have affected (rate of) photosynthesis in earlier days/higher light intensity for longer may increase (rate of) photosynthesis / vice versa;<br>d. water/rainfall must be same for both groups;<br>e. control and test plants must be grown under the same conditions/other named abiotic variable;</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>7(a) was well answered.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Few recognized in (b) that there was not a constant difference between control and experimental plants.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In 7(c) the majority of candidates failed to relate their answers to the data presented, although they did get credit for some knowledge of limiting factors.</p>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>When assessing a patient&rsquo;s health, doctors very often calculate their body mass index (BMI). This is can be done using a nomogram as shown below.</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>State the equation used to calculate the BMI including its units.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the mass above which a man whose height is 185 cm would be classified as obese.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b (i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A woman whose height is 167 cm has a mass of 78 kg. Calculate the minimum mass she should lose in order to have a normal BMI.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b (ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A woman and a man both have a height of 170 cm. The woman has a mass of 30 kg and the man has a mass of 104 kg.</p>
<p>Identify, using the nomogram, the BMI of both people. </p>
<p>The woman:&nbsp; ......................................................</p>
<p>The man:&nbsp; ......................................................<br>&nbsp;<br>&nbsp;</p>
<div class="marks">[1]</div>
<div class="question_part_label">c (i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A woman and a man both have a height of 170 cm. The woman has a mass of 30 kg and the man has a mass of 104 kg.</p>
<p>Identify a possible cause of the BMI being too high or too low in the woman and in the man. </p>
<p>The woman:&nbsp; ......................................................</p>
<p>The man:&nbsp; ......................................................</p>
<p>&nbsp;</p>
<div class="marks">[2]</div>
<div class="question_part_label">c (ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Individuals whose appetite control centre does not function properly find it harder to avoid obesity. Outline the function of the appetite control centre.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>125 (kg) (<em>accept answers in the range of 122 (kg) to 128 (kg</em>))</p>
<div class="question_part_label">b (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>5 (kg) (<em>accept answers in the range of 4 (kg) to 6 (kg</em>))</p>
<div class="question_part_label">b (ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>the woman</em>: 11 (kg m&ndash;2); (<em>accept answers in the range of 11.0 to 11.2</em>)<br><em>the man</em>: 31 (kg m&ndash;2); (<em>accept answers in the range of 31.0 to 32.0</em>)</p>
<p>(<em>both needed</em>)</p>
<div class="question_part_label">c (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>the woman</em>: anorexic / eating disorder / starvation / illness;<br><em>the man</em>: overeating / lack of exercise / very muscular; <br><em>Do not accept &ldquo;obesity&rdquo;, &ldquo;glandular disorder&rdquo; (too vague).</em><br><em>Award <strong>[1 max]</strong> if &ldquo;appetite control centre does not function properly&rdquo; is mentioned.</em></p>
<div class="question_part_label">c (ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>appetite control centre (in brain) makes person feel full/satiated/hungry;<br>function is both nervous and hormonal;<br><span style="text-decoration: underline;">after eating</span> (centre) responds to hormones/insulin from pancreas / hormones/PYY from small intestine / hormones from adipose tissue/leptin in response to fat storage;<br>(centre) responds to hormone/ghrelin released from empty stomach;<br>part (of the centre) responds to levels of lipid/sugar in the blood;</p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>In 1(a), almost all candidates were able to correctly state the equation for BMI although some omitted the units.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In (b) (i) and (ii), candidates either got both correct or neither, depending on whether they knew how to use a nomogram.&nbsp;</p>
<div class="question_part_label">b (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In (b) (i) and (ii), candidates either got both correct or neither, depending on whether they knew how to use a nomogram.&nbsp;</p>
<div class="question_part_label">b (ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Part (c) (i) was the same as (b), as the use of the nomogram was required to answer the question.</p>
<div class="question_part_label">c (i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>In (c) (ii), most candidates were able to state a correct reason for the BMI being too high or too low, although a few simply said underweight or overweight, which did not earn any marks.</p>
<div class="question_part_label">c (ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The weakest answers in Question 1 were seen in (d). Many candidates received one mark, for stating that the appetite control centre in the hypothalamus makes a person feel satiated or full but few received a second mark.</p>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>To investigate the thermal properties of water, students placed hot water in two thin plastic cups and measured their rate of cooling. The sides of one cup were covered with tissue paper soaked in hot water; the other cup was left uncovered. The temperature was recorded with a thermometer every 4 minutes for 20 minutes. The temperature in the laboratory was 18 &deg;C.</p>
<p><img 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" width="464" height="178"></p>
<p>[Source: &copy; International Baccalaureate Organization 2017]</p>
<p><img 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" width="563" height="362"></p>
<p>[Source: &copy; International Baccalaureate Organization 2017]</p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the change in temperature in each cup after 20 minutes.</p>
<p>Uncovered:</p>
<p>Covered with wet tissue paper:</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>two</strong> conditions that must be the same for each cup at the start of the experiment.</p>
<p>&nbsp;</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>Predict the temperature of the water in the cups after 3 hours.</p>
<p>&nbsp;</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain, with reference to the thermal properties of water, how this experiment helps demonstrate how humans respond to overheating.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>uncovered: 50 &deg;C</p>
<p>covered with wet tissue paper: 55 &deg;C</p>
<p><em>Both needed</em></p>
<p><em>Accept range 49 to 51 &deg;C and 54 to 56 &deg;C </em></p>
<p><em>Units required</em></p>
<p><em>Accept negative numbers (&ndash;50 &deg;C and &ndash;55 &deg;C)</em></p>
<p><em>Working on its own without an answer is insufficient for the mark (eg: 80 &ndash; 30)</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. volume/mass/amount of water they contain</p>
<p>b. temperature of <span style="text-decoration: underline;">water</span></p>
<p>c. placed in similar environment/on similar surface</p>
<p style="padding-left: 30px;"><em>OWTTE</em></p>
<p>d. &laquo;container must be&raquo; the same shape/size/volume/surface area</p>
<p><em>Do not award &ldquo;ambient room temperature&rdquo; or &ldquo;material of cups&rdquo;</em></p>
<p><em>Do not accept &ldquo;type of water&rdquo;</em></p>
<p><em><strong>[Max 2 Marks]</strong></em></p>
<p>&nbsp;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>18 &deg;C</p>
<p><em><strong>OR</strong></em></p>
<p>room temperature</p>
<p><em>If the answer is given as a numerical value then units are required</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. water has a high latent heat/high heat of vaporization</p>
<p>b. energy required to evaporate water &laquo;from the tissue paper&raquo;</p>
<p>c. evaporation of water leads to cooling</p>
<p>d. sweat produced by skin in response to heat</p>
<p>e. &laquo;evaporation of&raquo; sweat cools the body</p>
<p><em>Do not accept specific heat</em></p>
<p><em><strong>[Max 3 Marks]</strong></em></p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>Students exposed the water plant <em>Cabomba caroliniana</em> to different light intensities. The bubbles of oxygen gas released by the plant were counted each minute.</p>
<p style="text-align: center;"><img 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Compare and contrast the experimental results for the effect of light intensity on the rate of photosynthesis of a green plant with the expected trend line.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><em> C. caroliniana</em> can grow well in water at 27&deg;C. This experiment was carried out at 25&deg;C.</p>
<p>Describe the effect of carrying out the same experiment at 15&deg;C.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>This experiment measured the quantity of oxygen gas released by the water plant. State <strong>one</strong> other way of measuring the rate of photosynthesis.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>Compare:</em></p>
<p>a. both the theoretical data and the experimental data show an increase in photosynthetic rate/oxygen production with increased light intensity<br><em><strong>OR</strong></em><br>the rate of photosynthesis in the experimental data starts to level off at high light intensity as expected in theoretical data&nbsp;</p>
<p><em>Contrast:</em></p>
<p>b. the experimental data do not reach a plateau whereas theoretical data do <br><em><strong>OR</strong></em><br> data show photosynthesis is occurring at zero lux/light intensity whereas theoretical data would not</p>
<p><em>Accept answers using an annotated graph</em>.</p>
<p><em>Accept answers as annotations of the graph or a new graph drawn:</em></p>
<p><img 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"></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>&laquo;the rate of photosynthesis&raquo; would be slower/fewer bubbles <br><em><strong>OR</strong></em><br> rise to lower level/would plateau at a lower level/would be half the height</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. measure the absorption/decrease of CO<sub>2</sub>&nbsp;</p>
<p>b. measure the increase in biomass&nbsp;</p>
<p>c. measure rise in pH</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The oxygen consumption rate of the fish <em>Oplegnathus insignis</em> was examined in a respirometer at three different water temperatures and at four different body masses.</p>
<p style="text-align: center;"><img 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"></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest how the oxygen consumption rate is determined using this apparatus.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the relationship between body mass and the oxygen consumption of fish.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Predict the effects of global warming on aerobic respiration in fish.&nbsp;</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>a. the data logger measures the differences in oxygen concentration<br><em><strong>OR</strong></em><br>the oxygen concentration is measured before and after the water passes through the respirometer&nbsp;</p>
<p>b. over time&nbsp;</p>
<p>c. the mass of fish needs to be measured</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>greater body mass, less consumption of oxygen<br><em><strong>OR</strong></em><br>indirect/negative relationship</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a. higher temperature, more oxygen consumption&nbsp;<br><br>b. &laquo;more oxygen consumption&raquo; is due to more respiration/metabolism&nbsp;</p>
<p>c. less oxygen can dissolve in warmer water so less &laquo;aerobic&raquo; respiration<br><em><strong>OR</strong></em><br>more carbon dioxide dissolved so less oxygen for respiration</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Common guillemots (<em>Uria aalge</em>) are large sea birds of the auk family. They breed in colonies at high densities but make no nest. Their single egg is incubated on bare rock. Alloparenting behaviour is frequently observed, where non-breeding birds will take care of other chicks. Scientists fitted electronic time-depth recorders onto twelve common guillemots and recorded five different activities during the chick-rearing period: at the colony, in flight, resting or active on the sea surface and diving. The pie charts below include pooled data from all birds showing overall time budget and time budget at sea.</p>
<p><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State which activity takes up least of the overall time budget of the guillemots.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the percentage of the overall time budget the guillemots spend resting on the sea surface.</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p>...........................%</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline the activity of guillemots at sea.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest <strong>two</strong> reasons, other than breeding, why birds spend more time at the colony than any other activity.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>in flight</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>1<br>4<br>&times; 1<br>6<br>&times;100;<br>4.2 (%); (<em>Allow answers from 4 % to 4.2 %</em>)</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>birds spend most of time active on the water;<br>more or less the same time in flight, diving <span style="text-decoration: underline;">and</span> resting in water; <em>Need <span style="text-decoration: underline;">all three</span> parts for the mark.</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>birds need to rest/sleep to recover energy/digest food / are inactive at night;<br>moulting makes them flightless;<br>defending territory / protection of young / other example of social behaviour;<em> <br></em></p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>The correct answer of &ldquo;in flight&rdquo; was given by most students.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was probably the most challenging calculation question on the paper, and many candidates found the information in the pie charts difficult to interpret. However, a few strong candidates were able to answer correctly.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The majority realised that the birds spent about the same time in flight, diving and resting in the water, but spent more time active on the water, so gained two marks for this question.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates could give two correct reasons for birds spending more time at the colony.</p>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>Over 50 years ago, Meselson and Stahl investigated the mechanism of DNA replication. They transferred a rapidly growing population of <em>Escherichia coli</em> from a growth medium containing only <sup>15</sup>N to a growth medium with only <sup>14</sup>N. DNA samples were centrifuged at high speed in a salt density gradient. In the original published research, DNA molecules of the same density appear as a band in the UV absorption photographs as shown.</p>
<p><img 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" alt></p>
</div>

<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The density of the DNA band at generation 0 is 1.724 and the density of the dark band of DNA at generation 4.1 is 1.710. Estimate the density of the DNA band at generation 1.0.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the nitrogen composition of the DNA band in the <em>E. coli</em> at generation 1.0.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the pattern shown in generation 3.0.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>This experiment was designed to demonstrate whether replication was semi-conservative or conservative. Distinguish between semi-conservative replication and conservative replication.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>1.717</p>
<p>&nbsp;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Half <sup>14</sup>N and half <sup>15</sup>N<br><em><strong>OR</strong></em><br>one/new strand <sup>14</sup>N and one/old strand <sup>15</sup>N<br><em><strong>OR</strong></em><br>half labelled</p>
<p><em>Must indicate equal quantities eg: 50 % of each or 1 strand of each</em></p>
<p><em>&nbsp;</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>&laquo;As replication is semi-conservative&raquo; each new strand is built on parental/old/template strand (<em>Do not give a mark for &ldquo;semi-conservative&rdquo;</em>)</p>
<p>Generation 3 shows DNA that is mostly made of <sup>14</sup>N</p>
<p>When <em>E. coli</em> replicates, half of its new DNA must always contain <sup>14</sup>N when growing in a <sup>14</sup>N growth medium</p>
<p>Every new generation of <em>E. coli</em> always has a smaller proportion of &laquo;labelled&raquo; <sup>15</sup>N in its DNA &laquo;than the previous generation&raquo;</p>
<p>Each new generation has half the amount of <sup>15</sup>N in previous generation</p>
<p><em>Accept answers in an annotated diagram</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em><img src="data:image/png;base64,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" alt></em></p>
<p><em>Table format not required</em></p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Question 2 on the Meselson and Stahl investigation was generally problematic and very poorly answered though a few candidates did score high marks.</p>
<div class="question_part_label">a.</div>
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<div class="question" style="padding-left: 20px;">
<p>Question 2 on the Meselson and Stahl investigation was generally problematic and very poorly answered though a few candidates did score high marks.</p>
<div class="question_part_label">b.</div>
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<div class="question" style="padding-left: 20px;">
<p>The majority of candidates described the shading and densities as opposed to explaining the pattern in terms of the N present in the DNA.</p>
<div class="question_part_label">c.</div>
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<div class="question" style="padding-left: 20px;">
<p>Many candidates scored 2 marks distinguishing between semi-conservative and conservative replication.</p>
<div class="question_part_label">d.</div>
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