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<h2>SL Paper 1</h2><div class="question">
<p>Two pulses are travelling towards each other.</p>
<p><img src="data:image/png;base64,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"></p>
<p>What is a possible pulse shape when the pulses overlap?</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which of the following is <strong>not </strong>a primary energy source? </p>
<p>A. Wind turbine </p>
<p>B. Jet Engine </p>
<p>C. Coal-fired power station </p>
<p>D. Nuclear power station</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What are the principal energy changes in a photovoltaic cell and in a solar heating panel? </p>
<p><img src="data:image/png;base64,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" alt></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The average surface temperature of Mars is approximately 200 K and the average surface temperature of Earth is approximately 300 K. Mars has a radius half that of Earth. Assume that both Mars and Earth act as black bodies.</p>
<p>What is <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{power radiated by Mars}}}}{{{\text{power radiated by Earth}}}}">
<mfrac>
<mrow>
<mrow>
<mtext>power radiated by Mars</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>power radiated by Earth</mtext>
</mrow>
</mrow>
</mfrac>
</math></span>?</p>
<p>A. 20<br>B. 5<br>C. 0.2<br>D. 0.05</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Planet X and planet Y both emit radiation as black bodies. Planet X has a surface temperature that is less than the surface temperature of planet Y.</p>
<p>What is the graph of the variation of intensity <em>I</em> with wavelength <em>λ</em> for the radiation emitted by planet Y? The graph for planet X is shown dotted.</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color:#ffffff;">The orbital radius of the Earth around the Sun is 1.5 times that of Venus. What is the intensity of solar radiation at the orbital radius of Venus?<br></span></p>
<p><span style="background-color:#ffffff;">A. 0.6 kW m<sup>-2</sup><br></span></p>
<p><span style="background-color:#ffffff;">B. 0.9 kW m<sup>-2</sup><br></span></p>
<p><span style="background-color:#ffffff;">C. 2 kW m<sup>-2</sup><br></span></p>
<p><span style="background-color:#ffffff;">D. 3 kW m<sup>-2</sup></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This had a low discrimination index at both SL and HL and although the correct answer was the most popular, all options gained high support. Candidates should be reminded that they have a data booklet and become familiar with its contents before the exam.</p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">What are the units of specific energy and energy density?</span></p>
<p><img 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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What are the principal roles of a moderator and of a control rod in a thermal nuclear reactor?</p>
<p><img 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" width="672" height="205"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The energy density of a substance can be calculated by multiplying its specific energy with which quantity?</p>
<p>A. mass</p>
<p>B. volume</p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{mass}}}}{{{\text{volume}}}}">
<mfrac>
<mrow>
<mrow>
<mtext>mass</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>volume</mtext>
</mrow>
</mrow>
</mfrac>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{volume}}}}{{{\text{mass}}}}">
<mfrac>
<mrow>
<mrow>
<mtext>volume</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>mass</mtext>
</mrow>
</mrow>
</mfrac>
</math></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The three statements give possible reasons why an average value should be used for the solar constant.</p>
<p>I. The Sun’s output varies during its 11 year cycle.<br>II. The Earth is in elliptical orbit around the Sun.<br>III. The plane of the Earth’s spin on its axis is tilted to the plane of its orbit about the Sun.</p>
<p>Which are the correct reasons for using an average value for the solar constant?</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the main role of carbon dioxide in the greenhouse effect?</p>
<p>A. It absorbs incoming radiation from the Sun.</p>
<p>B. It absorbs outgoing radiation from the Earth.</p>
<p>C. It reflects incoming radiation from the Sun.</p>
<p>D. It reflects outgoing radiation from the Earth.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A wind turbine has a power output <em>p </em>when the wind speed is <em>v</em>. The efficiency of the wind turbine does not change. What is the wind speed at which the power output is <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{p}{2}">
<mfrac>
<mi>p</mi>
<mn>2</mn>
</mfrac>
</math></span>?</p>
<p>A. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{v}{4}">
<mfrac>
<mi>v</mi>
<mn>4</mn>
</mfrac>
</math></span></p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{v}{{\sqrt 8 }}">
<mfrac>
<mi>v</mi>
<mrow>
<msqrt>
<mn>8</mn>
</msqrt>
</mrow>
</mfrac>
</math></span></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{v}{2}">
<mfrac>
<mi>v</mi>
<mn>2</mn>
</mfrac>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{v}{{\sqrt[3]{2}}}">
<mfrac>
<mi>v</mi>
<mrow>
<mroot>
<mn>2</mn>
<mn>3</mn>
</mroot>
</mrow>
</mfrac>
</math></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A black body at temperature <em>T</em> emits radiation with peak wavelength <math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>λ</mi><mtext>ρ</mtext></msub></math> and power <em>P</em>. What is the temperature of the black body and the power emitted for a peak wavelength of <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><msub><mi>λ</mi><mtext>ρ</mtext></msub><mn>2</mn></mfrac></math>?</p>
<p><img 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gRczN9K+E45nAnjqbkcX5OAi5NYLK5JYr6oVTTqnNetVgRuEVGmKRRbWxDe2AbF1sZAMTccAV/F0zvRXm8oMmEcDhgOdSegF2tfsfFVnO5O4cDZBFwo6yrYrVqmKRRbt6L+CrsUW6+Ax9ShCcTc1pWtni9amTAODRHndifgj6mUM72uxO4e9EEWlMZo33SrfVS/ZZiZplBsbUkaWxCAwDQEMmGcJggchQAEhiGQaQrF1jDbhCMQgMCeBDJh3NMP1oIABI5BINMUiq1j7DFRQAACFxLIhPFCUwyHAAQg8PRRZQsDxVaLDP0QgMChCVBsHXp7CQ4CuxPINIVia/ftYEEIQGAEApkwjuAfPkAAAnMRyDSFYmuuvcRbCEBgIwKZMG60BGYgAIGFCGSaQrG1UCIQKgQg8D8CmTD+bxSPIAABCJxHINMUiq3zGDIKAhA4GIFMGA8WKuFAAAI7EMg0hWJrhw1gCQhAYDwCmTCO5y0eQQACoxPINIVia/Tdwz8IQOAmBDJhvMmCGIUABA5NINMUiq1Dbz3BQQACLQKZMLbm0A8BCECgRSDTFIqtFjX6IQCBQxPIhPHQgRMcBCBwEwKZpkxTbCkIbjAgB8gBcoAcIAfIgVFzoFXFTVNsKQDBpUEAAhDYggB6sgVFbEAAAiaQaQrFlilxDwEILEUgE8alQBAsBCCwCYFMUyi2NkGMEQhAYDYCmTDOFgv+QgAC/QlkmkKx1X9/8AACEOhAIBPGDu6wJAQgMDmBTFMotibfXNyHAASuI5AJ43UWmQUBCKxMINMUiq2VM4PYIbAwgUwYF8ZC6BCAwJUEMk2h2LoSKtMgAIG5CWTCOHdkeA8BCPQgkGkKxVaPHWFNCECgO4FMGLs7hwMQgMB0BDJNodiabjtxGAIQ2IJAJoxb2McGBCCwFoFMUyi21soFooUABP5LIBNGIEEAAhC4lECmKRRbl9Jk/FAEvnz58+R/4/Tt299D+YwzYxDIhHEMD/GiF4H7+/umrnz8+Fsvt1h3cAKZplBsDb55uHcZgTdvfnpEDC9jturoTBhXZULc/yHgN3EqumL7/v2fR2nM589/xG4eQ+CJQKYpFFskyWEI+N2ohJIGgVMEMmE8NZfjxyagYkpFVa19+PDro240CJQEMk2h2Cpp8XxaAq13o9MGhOM3JZAJ400XxvjwBFRM3d29q/r5/v0vFFtVMnRmmkKxRX4chsCnT783340eJkgC2YxAJoybLYKhKQm8fftz9esIDw8PfIw45Y7u43SmKRRb++wBq+xAQO84daNB4BwCmTCeM58xxyVQ+16WvqYgfWld8TouDSI7l0CmKRRb51Jk3PAEJJC6ukWDwDkEMmE8Zz5jjklAX4JXbpQ39OWY+71lVJmmUGxtSRpb3Qjw5fhu6KddOBPGaYPC8VcT4Lufr0a4rIFMUyi2lk2LYwWOQB5rP/eIJhPGPdZnjTEJZH+JOKbHeDUKgUxTKLZG2SX8eBUB/bZW60+1X2WYyYclkAnjYYMmsJMEsr9EPDmZAUsTyDSFYmvp1DhO8Hw5/jh7uVckmTDu5QPrjEeg9ZeI43mKR6MRyDQlLbb80cwof+GVBTIadPyBAATGJoCejL0/eAeB2QhkmpIWW/4zVxko/9uCHhCyQHr4w5oQgMC8BNCTefcOzyEwIoFMU5rFlv+6S/+Jb+03R3oEmgXSwx/WhAAE5iWAnsy7d3gOgREJZJrSLLbiX2Toy8f6HLt3ywLp7RvrQwACcxFAT+baL7yFwOgEMk1pFlvxS4Jfv/719ANvusrVs2WB9PSLtSEAgfkIoCfz7RkeQ2BkApmmVIstFVWaFIurEX49Nwtk5A3ANwhAYDwC6Ml4e4JHEJiZQKYp1WKr9rFhrW9vKFkge/vCev0JKB8uvfX3Gg9GIYCejLITff24VENa4/tGweojEMg0pVps6SpWK6H0kWKvlgXSyyfWhQAE5iSAnsy5b3gNgVEJZJryotjyb2vpP+Msm77HpV/X7dWyQHr5xLoQgMCcBNCTOfcNryEwKoFMU14UW9l/VeC/UHx4eOgSaxZIF4dYFAIQmJYAejLt1uE4BIYkkGnKs2JLRZQ+QtTVrVrzb2+p6FJTYabxe7UskL18YB0IQOAYBNCTY+wjUUBgFAKZpjwrtkZxuOVHFkhrDv0QgAAEagTQkxoV+rJPbnRMFx2yMRBcl0CmKRRb6+bFoSKX+OlKq5Jdt+wK7aECJ5irCWTCeLVRJk5NQBrS+gHvT59+/6Evyh1/wjN1wDi/KYFMUyi2NkWNsV4E/P94+h2n/9Cj51/P9mLBuucRyITxPAuMOhIB/byRcqJWbLnQUoGl35/02NZXbo7EhVjOJ5BpCsXW+RwZOSgBf5ewLKxUgOlGg0CNQCaMtfH0HZOA/vJeBZbyQVfEy2JLb+B0TAVWbHd37170xeM8Xo9ApikUW+vlwzIRU2wts9VXBZoJ41UGmTQlAV2tklao6NJ9WWz5v6vTcRVeurKlN3g0CJQEMk2h2Cpp8fwQBCSKepfK9yoOsZ03CSITxpssiNHhCdSKLWmIcsUfJeqxnw8fEA7uSiDTFIqtXbeCxfYioEv+usxPg0CLQCaMrTn0H5tAVmz5j27id7Z4M3fsfLg0ukxTKLYupcn44QlIACWMXOoffqu6OpgJY1fHWLwbgazYKgsrfdzIG7puWzXkwpmmUGwNuWU4dS0BF1q1/27qWpvMOyaBTBiPGTFRnSKQFVu6ohWbf2om9vF4bQKZplBsrZ0bh4le39GSUOqKFoXWYbb1poFkwnjThTE+LIFasSU9Ua6UV7Z0VYsrW8NuZRfHMk2h2OqyJSy6NQGJHh8dbk312PYyYTx25ETXIlArtjTW+qKrW3pjp8JL+cPvbLVIrtmfaQrF1po5caio/QOmSvTypgKMBoEagUwYa+PpOz6BVrGlAksFV9QX/XUiDQKRQKYpFFuRFI8hAIFlCGTCuAwEAn1GQEWVbq2mjxT5na0WHfozTaHYIj8gAIElCWTCuCQQgoYABF5FINMUiq1XoWUyBCAwK4FMGGeNCb8hAIF+BDJNodjqty+sDAEIdCSQCWNHt1gaAhCYlECmKRRbk24qbkMAAq8jkAnj6ywzGwIQWJFApikUWytmBDFDAAJPf1kGBghAAAJbEaDY2ookdiAAgcMQyITxMEESCAQgsBuBTFO4srXbNrAQBCAwEoFMGEfyE18gAIE5CGSaQrE1xx7iJQQgsDGBTBg3XgpzEIDAAgQyTZmm2FIQ3GBADpAD5AA5QA6QA6PmQKumnKbYUgCCS4MABCCwBQH0ZAuK2IAABEwg0xSKLVPiHgIQWIpAJoxLgSBYCEBgEwKZplBsbYIYIxCAwGwEMmGcLRb8hQAE+hPINIViq//+4AEEINCBQCaMHdxhSQhAYHICmaZQbE2+ubgPAQhcRyATxussMgsCEFiZQKYpFFsrZwaxQ2BhApkwLoyF0CEAgSsJZJpCsXUlVKZBAAJzE8iEce7I8B4CEOhBINMUiq0eO8KaEIBAdwKZMHZ3DgcgAIHpCGSaQrE13XbiMAQgsAWBTBi3sI8NCEBgLQKZplBsrZULRAsBCPyXQCaMQIIABCBwKYFMUyi2LqXJ+KEIfPny58n/xunbt7+H8hlnxiCQCeMYHuJFLwKZrugYDQI1ApmmUGzViNE3LYE3b356/Pjxt2n9x/H9CGTCuJ8XrDQiAWnI27c/v3Dt8+c/nt7cff/+z4tjdEAg0xSKLfLjMATu7++fhJB3nofZ0psGkgnjTRfG+PAE3r//5VG3WtMbOhVdNAiUBDJNodgqafF8WgK+9K+iiwaBUwQyYTw1l+PHJqCC6tOn36tBUmxVsdD5+Pj0Zr8FgmKrRYb+6QhIHCWENAicQ4Bi6xxK643JrpB//foXHyOulxJnR5xpCsXW2RgZODqB7NL/6L7j3/4EMmHc3xtWHIWA/qBGuVH+YY0KLX2Pi++EjrJT4/mRaQrF1nj7hUdXEsgu/V9pkmkHJpAJ44HDJrQTBPwleOVHvN3dveO7WifYrX440xSKrdWz4yDxZ5f+DxIiYWxMIBPGjZfC3EQEWn+JOFEIuNqJQKYpFFudNoVltyXAl+O35bmCtUwYV4ifGOsE+DpCnQu9pwlkmkKxdZofIyYgoHejfDl+go0ayMVMGAdyE1d2JsDXEXYGfqDlMk2h2DrQRq8cCu9GV97962LPhPE6i8yanQBfR5h9B/v6n2nKi2JLv4yrCeVNXw7UX2P0bFkgPf1ibQhAYD4C6Ml8e4bHEBiZQKYpzWKrLKz0G0Yy1PO/KcgCGXkD8A0CEBiPAHoy3p7gEQRmJpBpytnFlgDos+ye/01BFsjMG4TvEIDA/gTQk/2ZsyIEjkwg05SLi62e/+9cFsiRN5DYIACB7QmgJ9szxSIEViaQacrZxZb+2uvDh1+7cswC6eoYi0MAAtMRQE+m2zIchsDQBDJNaRZbmlTe9BdfDw8P3YLNAunmFAtDAAJTEkBPptw2nIbAsAQyTWkWW+UX5PVc39nqeXUrC2RY+jh2MwLKh0tvN3MGw9MRQE+m27KbOnyplpA/N92OKY1nOXF2saXIe/9wZBbIlDuD0xCAQDcC6Ek39CwMgUMSyDTl4mJL/+t5r5YF0ssn1oUABOYkgJ7MuW94DYFRCWSacnax5Y8R+emHUbcZvyAAgUsIZMJ4iR3GQgACEBCBTFOaxZYmxVvtN7b0/S3179WyQPbygXUgAIFjEEBPjrGPRAGBUQhkmvKi2BrF6ZofWSC18fRBAAIQaBFAT1pk6IcABK4hkGkKxdY1RJkDAQhMTyATxumDIwAIQGB3ApmmUGztvh0seAsC+v03faytZNdNH2/3/N8ObhEjNrclkAnjtithbXYC+o3Ju7t3s4eB/zcmkGkKxdaN4WN+HwIWQ//orgotJX75e3H7eMMqMxDIhHEG//FxHwL6ozDlCsXWPrxnXiXTFIqtmXcW358I3N/fVwsrFWC60SBQI5AJY208fesR+Pbt7ydt0U8eUWytt/+XRpxpCsXWpTQZPw0Biq1ptqqLo5kwdnGIRYcjoAJLV7b0FQWKreG2ZziHMk2h2Bpuu3BoCwL6OLH2cyVb2MbGMQhkwniMCIniNQT0P6b4yjjF1mtIrjM30xSKrXXyYKlIJZS8E11qyy8ONhPGi40x4VAE9J1PvVnzd0Aptg61vTcLJtMUiq2bYcdwLwK67C+h1He5aBBoEciEsTWH/uMTkG6Uf81MsXX8fd8iwkxTKLa2IIyNYQi40Pr+/Z9hfMKRMQlkwjimx3i1BwH/9aHyo3bz1a49fGGNuQhkmkKxNdde4m2DgARQ36/QO1IKrQYkup8RyITx2UCeLE+AK1vLp8BZADJNodg6CyGDRieg72fx0eHouzSWf5kwjuUp3vQmQLHVewfmWD/TFIqtOfYQLxMC/gFTJXp5UwFGg0CNQCaMtfH0rUuAYmvdvb8k8kxTKLYuIclYCEDgMAQyYTxMkAQCAQjsRiDTFIqt3baBhSAAgZEIZMI4kp/4AgEIzEEg0xSKrTn2EC8hAIGNCWTCuPFSmIMABBYgkGkKxdYCCUCIEIDASwKZML4cTQ8EIACBnECmKRRbOTuOQgACByWQCeNBQyYsCEDghgQyTaHYuiF4TEMAAuMSyIRxXK/xDAIQGJVApikUW6PuGn5BAAI3JZAJ400XxjgEIHBIApmmUGwdcssJCgIQOEUgE8ZTczkOAQhAoCSQaco0xZaC4AYDcoAcIAfIAXKAHBg1B8oCzM+nKbbksODSIAABCGxBAD3ZgiI2IAABE8g0hWLLlLiHAASWIpAJ41IgCBYCENiEQKYpFFubIMYIBCAwG4FMGGeLBX8hAIH+BDJNodjqvz94AAEIdCCQCWMHd1gSAhCYnECmKRRbk28u7kMAAtcRyITxOovMggAEViaQaQrF1sqZQewQWJhAJowLYyF0CEDgSgKZplBsXQmVaRCAwNwEMmGcOzK8hwAEehDINBPUcAoAAAmvSURBVIViq8eOsCYEINCdQCaM3Z3DAQhAYDoCmaZQbE23nTgMAQhsQSATxi3sYwMCEFiLQKYpzWLr/v7+8ePH3579aruePzw8dKOXBdLNKRbenYBysMzNDx9+fVTOxlaOUf7UbuW8aIPHxyWAnhx3b18TmfTl7dufHz99+v2FmZamaPz37/+8GE/HWgQyTakWW0qaN29+etQLmIsrvSC9f//LUxK6b2+MWSB7+8J6/Qjc3b171M3iptzUcwlelpvKX+U1DQIigJ6QBzUC0gnlRq3Yksao4CqbXit1jLY2gUxTqsWWXrhqCeWKv3ZsD8RZIHuszxr9CXz9+teTEH758uczZ759+/up//PnP571xycqtCSkNAiIAHpCHpQEpB8qmqQVtWJL/TWN0Rs/5ZPfAJZ2eb4GgUxTXhRbftHSfa21+mtjt+7LAtl6LezNRcBiVxNIRaKrX8qf1vG5osXbLQigJ1tQPI4NaYSKKb3G1Yota4ze8JXNr5sUWyWZtZ5nmvKi2FLVrkQbsWWBjOgvPu1HQFe6lB/lFS97cOq4x3G/DgH0ZJ29PidSfaLjq1a1YssaoqKsbHoTx8eIJZX1nmeaQrG1Xj4cMmJ/Z6sVnL/YWhPK1hz6j00gE8ZjR050JQHpgzTErVZstS5EqD97o2eb3B+fQKYpFFvH3//DR6gvp0ocs0v4fDn+8GlwcYCZMF5sjAnTEtAVK+lHfCNWK7akM8qZ8iZtqX20OC0QHL+aQKYpL4otf/bc+m6Wqnhfar3aoysnZoFcaZJpkxPQ5XvlxSmxk3jy5fjJN3tj99GTjYFOaq5VRCk/4tWu1l8iTho2bt+AQKYpL4otra8Ea/3FoRJOydmjZYH08Ic1+xKwSJ4qtPwGotebhL6UWL1FAD1pkaG/dmVLfWgIuZERyDSlWmzp4xglll7M/LtFusSqKwMqtuLl1mzhrY9lgWy9FvbGJaD8VB4qR7OPDh2Bv9h6qijzeO7XIICerLHP10RZFlvSGeULGnINzXXmZJpSLbaERgWVrxzIgG662uXiy/hclPn5Le+zQG65LrbHIaC8VM6dW2jJc74cP87+jeQJejLSbozlS1ls+Q1brwsNY9HBmxaBTFOaxVbLWM/+LJCefrH2fgT8HS3lQu1W+4hbV8F0o0EgEkBPIg0eQwACryWQaQrF1mvpMh8CEJiSQCaMUwaE0xCAQFcCmaZQbHXdGhaHAAR6EciEsZdPrAsBCMxLINMUiq159xXPIQCBVxDIhPEVZpkKAQgsSiDTFIqtRZOCsCGwOoFMGFdnQ/wQgMDlBDJNodi6nCczIACBAxDIhPEA4RECBCCwM4FMUyi2dt4MloMABMYgkAnjGB7iBQQgMBOBTFMotmbaSXyFAAQ2I5AJ42aLYAgCEFiGQKYpFFvLpAGBQgACkUAmjHEcjyEAAQicQyDTlGmKLQXBDQbkADlADpAD5AA5MGoOtIqyaYotBSC4NAhAAAJbEEBPtqCIDQhAwAQyTaHYMiXuIQCBpQhkwrgUCIKFAAQ2IZBpCsXWJogxAgEIzEYgE8bZYsFfCECgP4FMUyi2+u8PHkAAAh0IZMLYwR2WhAAEJieQaQrF1uSbi/sQgMB1BDJhvM4isyAAgZUJZJpCsbVyZhA7BBYmkAnjwlgIHQIQuJJApikUW1dCZRoEIDA3gUwY544M7yEAgR4EMk2h2OqxI6wJAQh0J5AJY3fncAACEJiOQKYpFFvTbScOQwACWxDIhHEL+9iAAATWIpBpyoti6/v3f6q/1P7mzU+Pnz//0ZVcFkhXx1h8dwJfvvz5+Pbtzz9y9f37Xx4fHh6e+RGPK3fKm+bQ1iWAnqy79zHyjx9/e/zw4dfY9fT4/v7+URph3fj06fcXY6RDPl7e6xhtLQKZpjSLra9f/3pGSc/14qXE7NWyQHr5xLr7E/j27e8ngXPxryJLonh3967pjMYqfySgNAiIAHpCHqiAUh7Uii293lljpBt6XhZcej1Uf9msN7p4QVuHQKYpZxdbwqWCS8Z6JVAWyDrbSaQSuLKwcgGm+1priWJtLH1rEEBP1tjnWpR6DdMbNBVPKpbKYkvFkj7NiU19ZWElG7rV2gifBtX8ou92BDJNuajYkou16v52rj+3nAXyfCTPViNwqthS3va8KrvafswQL3oywy7dxkcVTrqp6Y1bWWzp+Tl6oYKqvNpljym2TGKd+0xTLi62lIStSv7WSLNAbr029scmIMEr34naY33MqNyxuLqf+7UJoCdr77+jrxVb6pOm6PVOeaJbWZDpo0X1176b1ftTIMfG/b4EMk25qtgqP8LZK5wskL18YJ3xCEj0VGjVRE/enrrqNV5EeLQHAfRkD8rjr1ErtqQnpaboIkMsuFq6MsL3m8enfkwPM025uNgqE25PZFkge/rBWuMQ0FWrUx8R6oqWcqf8a8VxosCTHgTQkx7Ux1uzVmzVNEVFVLx6bl1RHsWb7HEVfbx93sOjTFMuLraUhL0SKQtkD5CsMRYBXdGqCWXpJV+OL4nwXATQE/JABGoaoosK5eucfxbJfyCGrpA/JYFMUy4qtnp/Dp0FUgbN82MT0EeGepcZL+u3Iq69S22NpX8dAujJOnudRVortlRoldpizbEtFWS60SBgApmmnF1sKdF6v2hlgThY7o9PQLmoXDjnr4X8JdbyXerxKRHhKQLoySlCaxyvFVv6yoHezMWfklFhFf/yUMfj8zVoEWVGINOUZrGlSfHW+vjw3KsLmYPnHssCOdcG4+YnoFyMuRkfl0VV60us81MggtcSQE9eS/AY82vFliLzb3FZX2Jh5TdxeuNHg4AJZJryotjypBHvs0BG9BefIACBcQmgJ+PuDZ5BYEYCmaZQbM24o/gMAQi8mkAmjK82jgEIQGA5ApmmUGwtlw4EDAEIiEAmjBCCAAQgcCmBTFMoti6lyXgIQOAQBDJhPESABAEBCOxKINMUiq1dt4LFIACBUQhkwjiKj/gBAQjMQyDTFIqtefYRTyEAgQ0JZMK44TKYggAEFiGQaQrF1iJJQJgQgMBzApkwPh/JMwhAAAKnCWSaQrF1mh8jIACBAxLIhPGA4RISBCBwYwKZplBs3Rg+5iEAgTEJZMI4psd4BQEIjEwg05Rpii0FwQ0G5AA5QA6QA+QAOTBqDrSKwWmKrVYA9EMAAhCAAAQgAIGRCVBsjbw7+AYBCEAAAhCAwPQEKLam30ICgAAEIAABCEBgZAIUWyPvDr5BAAIQgAAEIDA9AYqt6beQACAAAQhAAAIQGJkAxdbIu4NvEIAABCAAAQhMT+D/AcwT7ab00J2OAAAAAElFTkSuQmCC"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is equivalent to <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{specific energy of a fuel}}}}{{{\text{energy density of a fuel}}}}">
<mfrac>
<mrow>
<mrow>
<mtext>specific energy of a fuel</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>energy density of a fuel</mtext>
</mrow>
</mrow>
</mfrac>
</math></span>?</p>
<p>A. density of the fuel</p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{1}{{{\text{density of the fuel}}}}">
<mfrac>
<mn>1</mn>
<mrow>
<mrow>
<mtext>density of the fuel</mtext>
</mrow>
</mrow>
</mfrac>
</math></span></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{energy stored in the fuel}}}}{{{\text{density of the fuel}}}}">
<mfrac>
<mrow>
<mrow>
<mtext>energy stored in the fuel</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>density of the fuel</mtext>
</mrow>
</mrow>
</mfrac>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{density of the fuel}}}}{{{\text{energy stored in the fuel}}}}">
<mfrac>
<mrow>
<mrow>
<mtext>density of the fuel</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>energy stored in the fuel</mtext>
</mrow>
</mrow>
</mfrac>
</math></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Mars and Earth act as black bodies. The <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{power radiated by Mars}}}}{{{\text{power radiated by the Earth}}}} = p">
<mfrac>
<mrow>
<mrow>
<mtext>power radiated by Mars</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>power radiated by the Earth</mtext>
</mrow>
</mrow>
</mfrac>
<mo>=</mo>
<mi>p</mi>
</math></span> and <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{absolute mean temperature of the surface of Mars}}}}{{{\text{absolute mean temperature of the surface of the Earth}}}} = t">
<mfrac>
<mrow>
<mrow>
<mtext>absolute mean temperature of the surface of Mars</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>absolute mean temperature of the surface of the Earth</mtext>
</mrow>
</mrow>
</mfrac>
<mo>=</mo>
<mi>t</mi>
</math></span>.</p>
<p>What is the value of <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{radius of Mars}}}}{{{\text{radius of the Earth}}}}">
<mfrac>
<mrow>
<mrow>
<mtext>radius of Mars</mtext>
</mrow>
</mrow>
<mrow>
<mrow>
<mtext>radius of the Earth</mtext>
</mrow>
</mrow>
</mfrac>
</math></span>?</p>
<p>A. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{p}{{{t^4}}}">
<mfrac>
<mi>p</mi>
<mrow>
<mrow>
<msup>
<mi>t</mi>
<mn>4</mn>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span></p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{\sqrt p }}{{{t^2}}}">
<mfrac>
<mrow>
<msqrt>
<mi>p</mi>
</msqrt>
</mrow>
<mrow>
<mrow>
<msup>
<mi>t</mi>
<mn>2</mn>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{t^4}}}{p}">
<mfrac>
<mrow>
<mrow>
<msup>
<mi>t</mi>
<mn>4</mn>
</msup>
</mrow>
</mrow>
<mi>p</mi>
</mfrac>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{t^2}}}{{\sqrt p }}">
<mfrac>
<mrow>
<mrow>
<msup>
<mi>t</mi>
<mn>2</mn>
</msup>
</mrow>
</mrow>
<mrow>
<msqrt>
<mi>p</mi>
</msqrt>
</mrow>
</mfrac>
</math></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which is correct for a black-body radiator?</p>
<p><br>A. The power it emits from a unit surface area depends on the temperature only.</p>
<p>B. It has an albedo of 1.</p>
<p>C. It emits monochromatic radiation whose wavelength depends on the temperature only.</p>
<p>D. It emits radiation of equal intensity at all wavelengths.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Three gases in the atmosphere are</p>
<p> I. carbon dioxide (CO<sub>2</sub>)</p>
<p> II. dinitrogen monoxide (N<sub>2</sub>O)</p>
<p> III. oxygen (O<sub>2</sub>).</p>
<p>Which of these are considered to be greenhouse gases?</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A fuel has mass density <math xmlns="http://www.w3.org/1998/Math/MathML"><mi>ρ</mi></math> and energy density <math xmlns="http://www.w3.org/1998/Math/MathML"><mi>u</mi></math>. What mass of the fuel has to be burned to release thermal energy <math xmlns="http://www.w3.org/1998/Math/MathML"><mi>E</mi></math>?</p>
<p> </p>
<p>A. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mi>ρ</mi><mi>E</mi></mrow><mi>u</mi></mfrac></math></p>
<p>B. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mi>u</mi><mi>E</mi></mrow><mi>ρ</mi></mfrac></math></p>
<p>C. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mrow><mi>ρ</mi><mi>u</mi></mrow><mi>E</mi></mfrac></math></p>
<p>D. <math xmlns="http://www.w3.org/1998/Math/MathML"><mi>ρ</mi><mi>u</mi><mi>E</mi></math></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A nuclear power station contains an alternating current generator. What energy transfer is performed by the generator?</p>
<p>A. Electrical to kinetic</p>
<p>B. Kinetic to electrical</p>
<p>C. Nuclear to kinetic</p>
<p>D. Nuclear to electrical</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The Sankey diagram represents the energy flow for a coal-fired power station.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>What is the overall efficiency of the power station? </p>
<p>A. 0.3 </p>
<p>B. 0.4 </p>
<p>C. 0.6 </p>
<p>D. 0.7</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The main role of a moderator in a nuclear fission reactor is to</p>
<p>A. slow down neutrons.</p>
<p>B. absorb neutrons.</p>
<p>C. reflect neutrons back to the reactor.</p>
<p>D. accelerate neutrons.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A room is at a constant temperature of 300 K. A hotplate in the room is at a temperature of 400 K and loses energy by radiation at a rate of <em>P</em>. What is the rate of loss of energy from the hotplate when its temperature is 500 K?</p>
<p>A. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{4^4}}}{{{5^4}}}">
<mfrac>
<mrow>
<mrow>
<msup>
<mn>4</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
<mrow>
<mrow>
<msup>
<mn>5</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span><em>P</em></p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{5^4} + {3^4}}}{{{4^4} + {3^4}}}">
<mfrac>
<mrow>
<mrow>
<msup>
<mn>5</mn>
<mn>4</mn>
</msup>
</mrow>
<mo>+</mo>
<mrow>
<msup>
<mn>3</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
<mrow>
<mrow>
<msup>
<mn>4</mn>
<mn>4</mn>
</msup>
</mrow>
<mo>+</mo>
<mrow>
<msup>
<mn>3</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span><em>P</em></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{5^4}}}{{{4^4}}}">
<mfrac>
<mrow>
<mrow>
<msup>
<mn>5</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
<mrow>
<mrow>
<msup>
<mn>4</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span><em>P</em></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{5^4} - {3^4}}}{{{4^4} - {3^4}}}">
<mfrac>
<mrow>
<mrow>
<msup>
<mn>5</mn>
<mn>4</mn>
</msup>
</mrow>
<mo>−</mo>
<mrow>
<msup>
<mn>3</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
<mrow>
<mrow>
<msup>
<mn>4</mn>
<mn>4</mn>
</msup>
</mrow>
<mo>−</mo>
<mrow>
<msup>
<mn>3</mn>
<mn>4</mn>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span><em>P</em></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the function of control rods in a nuclear power plant?</p>
<p> </p>
<p>A. To slow neutrons down</p>
<p>B. To regulate fuel supply</p>
<p>C. To exchange thermal energy</p>
<p>D. To regulate the reaction rate</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Light of intensity <em>I</em><sub>0</sub> is incident on a snow-covered area of Earth. In a model of this situation, the albedo of the cloud is 0.30 and the albedo for the snow surface is 0.80. What is the intensity of the light at P due to the incident ray <em>I</em><sub>0</sub>?</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p> </p>
<p>A. 0.14 <em>I</em><sub>0</sub></p>
<p>B. 0.24 <em>I</em><sub>0</sub></p>
<p>C. 0.50 <em>I</em><sub>0</sub></p>
<p>D. 0.55 <em>I</em><sub>0</sub></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Wind of speed <math xmlns="http://www.w3.org/1998/Math/MathML"><mi>v</mi></math> flows through a wind generator. The wind speed drops to <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mi>v</mi><mn>3</mn></mfrac></math> after passing through the blades. What is the maximum possible efficiency of the generator?</p>
<p>A. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>27</mn></mfrac></math></p>
<p>B. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>8</mn><mn>27</mn></mfrac></math></p>
<p>C. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>19</mn><mn>27</mn></mfrac></math></p>
<p>D. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>26</mn><mn>27</mn></mfrac></math></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Both HL and SL candidates found this question more challenging, with the large majority of candidates split between the three incorrect options. Option A was the most frequent (incorrect) answer, suggesting that candidates had correctly determined the proportion lost rather than that remaining to produce energy. Candidates should be reminded to consider whether or not their quantitative solutions are realistic; it is highly unlikely that a generator would have maximum efficiency of 1/27 (option A).</p>
</div>
<br><hr><br><div class="question">
<p>A photovoltaic panel of area <em>S</em> has an efficiency of 20 %. A second photovoltaic panel has an efficiency of 15 %. What is the area of the second panel so that both panels produce the same power under the same conditions?</p>
<p> </p>
<p>A. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{S}{3}">
<mfrac>
<mi>S</mi>
<mn>3</mn>
</mfrac>
</math></span></p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{3S}}{4}">
<mfrac>
<mrow>
<mn>3</mn>
<mi>S</mi>
</mrow>
<mn>4</mn>
</mfrac>
</math></span></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{5S}}{4}">
<mfrac>
<mrow>
<mn>5</mn>
<mi>S</mi>
</mrow>
<mn>4</mn>
</mfrac>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{4S}}{3}">
<mfrac>
<mrow>
<mn>4</mn>
<mi>S</mi>
</mrow>
<mn>3</mn>
</mfrac>
</math></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The diagram shows, for a region on the Earth’s surface, the incident, radiated and reflected intensities of the solar radiation.</p>
<p style="text-align:center;"><img 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s5fIuP0PFiPf4oskxEGwyxEjnO5WHjNZYyYcNFfOmSTsHP5OpxesAvH92XBZDDAkDAF4+4Q7f0SNawef/nlj/L4wJ0eR3SiMC2merGdxP4P9+HC3sV4XCcCoC4OGTWd6CyYh8mhGSi/wccn+r2Lx/ehnO2dhlRZDhi/j2Dn1eCLAP09sJQcRcO1ivvkpqFDMOLI9ZNT0E75Hh5xuVXfc/TiXnNReB7hCDyQ+WHKYw+7pHPKnbZ+00A+yoBLwVkQd8L43Uve5y62Ol8rNSTuGsvWhMBUJGpQjk9TKVZFaKFNKkRd/SrE+GmUO5R9PVjquEOnmYBoYzjbPkfBXCaCpTYYurGeUkx5H0ZDsnyKvfX/dEvb7kZwdDz0tVU4VO+oZZHhRsFqxPHDo1FTWHTYhbJW+ZY7u+ikEmzKfhc1SgdGA7+pCVjQtQGvZ5YqjxCw1DG/Rx83vkGImtEFy45DaOURRX7ieyuysyt4c0/neOC50tGBS+yinjr7BUwoWI9sx/8C0tEAa/Z6WGYsw2tPjmYz5D4/RlfGMmSWt7I1llPOj/tY9sBogmPx8jOnsKOgsvtRiY56WAqbsSDTwO9WOoMLW8cc/v1sr7UdgbmwDBMWJGCqx+eVHLWp95FbFI74yPvFfAVPE/E75H7kqGWR4UbBasTxwfjENOS/2oG0x4NYehSIqOxaPLzoA2xLGtM9evCNws/Nv8XcqxsxTU6jojbgf2fOwQ/6KkBpApGYuRGvXvmlSLueRvaXgVhk/QBJrrf3/SJhWvNTFnjiEPTiTrTYNPCNXIydpUswek8SJsnp2qQk7Bm9BEU5ieIOntxnIczWObi69ino5HVedw4zF8z0oh52DWy9DTnb8HZQGUyOdPG53+GORWvx88h7RSfWTW/E+m3xaH11Gq+t6ab9J74M+y9s/tmUHjcGeuC1LjaSkx9ZcA9ojlTb0/NVZFj8i50RP49o8kkqpwqEkNsTjawIIapAwWqYXbhwAS0tXv5vKYTcxihYDbP3338fW7ZsEVOEkL5QsBpGkiSxQLUZhYX5OHz4sJhLCPGEgtUwSk9PFz8BGzduxDfffCOmCCHuKFgNkz/+sQRHjnSPpuSfi4uLxRQhxB0Fq2Egj6BWr14tprrl5m7gBXdCSG8UrIbBJ598gpMnT4ipbvI8ueBOCOmNHgodBvKjCpcuXRJTQFzcUygtPSCmAL2+73+rgJDbFQWrEYCezifk2igNJISoAgUrQogqULAihKgCBStCiCpQsCKEqAIFK0KIKlCwIoSoAgUrQogqULAihKgCBStCiCpQsCIjjq3tMPJSpilvskn8LapKMxDa17sDr1sX2qqtsFbf6L9yYUN7+cDWz9ZqxcIIDy9x5e9iFG/wcX5CkGhu4K8XU8ivUMtDirNfAtLN5ZA63JaF8yhPn872nxlSjybH+rovV6b8Tmh6ec93RA6iHsdWXnfH6928QMGKjDCX0bhvC3L+vgilTafRXPQSQrx6a/QAtR/G5rk5qLrBtz4PlK2tFJkvp2Kvhxdn85fU4mXk1zXz/1dU+ShvvXZcqDbJgjcX/wXfyz+KJrn9+FroD72FxDUH3QKM8iJcrXQCLT0C2QVUl1QiYNKDkCyfodG1qb0OJRYM4Utd5WO7FXvDtuB4czOOW+PxRdp2HPXyGFCwIiOM8kbqW488Ivo1Vm69hNgXpop5rsQbpPVBCHB5E3dP7GKvLIFkTIIpyl+5eH1DYZw3C7CUobrHRa+Bb0AQ9J2NaDorvyxXsH2NptqH8OLCn0DvFsj6fd3+oLgbepMZ+5ZGwVdev0e+hyl3iSYvULAiQ0CkEynvYJ0Y8nenFm5pzKx0FFS3KemIrQHmxGgkFzQBNb9AnE68nr4X5S3Vua7pREFV9xubOfc+05CSyy50dnHyV9JPnoeCziYUJEe4pEreLFdOH7cjfVYI7xOashHFf77W24nk1CsHz3/0b0h+Iw4BHq865XX7CNdhbF9Xpe0UKi210OvHuby4tY+gxPC3SkfUwlJ5Stm/jK3xM1ikQATFxMGor0SJMw0WwdLTS115ejodqebdKEhP6N43LIVrb6vqnhc6H3lV4lhei60V5Tnv4+vMFDzp8Y3ZvVGwIkOmc/+fcHGelaUrX+HA61NZatGFVutKJK47j2eLjrMUh6UCmyaiYu6r2FT9D3Y2hsBUVIn8JB0Q8Q5LAw8hK0Z+PX1PttYiLEvMw/lnC1g6IVKhiqUwbapy1j+UPuk4Nn0b79P0+RqML17M06UOvQlFdYVI0uqQlF/DUk0Tfw39tZfLLujq92CaW4axqyvYdjWjavkYFG8tRidv7wsLKJMWYf/WJIT0NWoSgWgCjiBbBEL54s8tla5Z09GM1SHc9a3aDvyt0n7db/F2jsxiEXnvw4g2+sNSUif+iMjpYVk/wbIJH2X/D64mb2fH7QSO5AXBsiQOk0278V2TPO84SlL/Fb9JfhcH2QjvSvUGRPCg5vpZDGvbFXlHozxzOQqDViDHEOh1EKJgRYaO9jHERsrpii/8/dlYoP0wtqR9AePbS2DQy1UR1hLyPFJT70FuptWtENyX8zi4JQcVxjeRaghRRhi+YUhOTYFP7kbs5EVudlHu/xh79YuQmhzG+2j847BqXwPqs2L6qMd4s9wLOPrJp/BJfQuLeRrmWP8Zcu9+aR7wxwP9XW0dZ1hQ+Ra4Iwqv721Q6lXHVuOxikwsszYroxVHH68pdSvUNuGssgCWYl8SNSkfjNUFd7fx9PCufupVWkSkLkVyiNzqg/GxP4FRy+bNmYtEfiz9oI9+nI3wyvho7c7IN1Ajb0OPTx6evrgH6YZV+DJhPbaalGPjLQpWZOj0qL+wVKi6DJZeNRHlotHWlKCy0Yu7abwIfM4tFWInMh9dHFVSHj5KOQptfymVO2+Wy/t8ywYfo1wuHLH+Yuq6+cUgq74B+1bFwd+xcI0/ImODUZH2AR+tDJxIER37lq//PWL/a+AXGQsjS3t5Gw+E/gOsV41x2xfXwoK9OQcFNXuQM3sqdK6jLS94/z2EDIoKZMQ94pIaBGJy8ofXSKPcdaImI06c7OLDa1Ci+br1v1ylAK383E0EBDE1JBz1KN9xLJgOoCLNKHWrNp4i8vXXu9Sk/CYj3niJtbUrf0hc24bEaMRkHXIbbf0aBv87RXv/KFiRm0vrfmve8dkOk97bC0XUmnoto+dt/k5n+uOt/pd7Jx9lia5OojAtpoZDv3fxeN1KzvZOQ6osB4zfR7DzqvdFgP4eWEqOouFaxf0RgIIVuUlE2gGlptFNPKQY6uEhSU/4aAAuhWFB3LHidw81ExBt9PR4QD+8WS7vcxe78L9WakicchfvRgd1/A5lXw+WOu7Q8e0KdymYy0Sw1AZDN9ZHzHMl162iIVk+xd76f7qlbXcjODoe+toqHKp31LJGLgpW5Obxi8DsBWNQsDYPVkkOCfKjAkXIXluGGWu8vYV9P6bOfgETCtYj2/H0c0cDrNnrYZmxDK89Kd89ZBfhD57HM9K7yM4/pvSR70BlJLg90X2OB54rHR245NVy5T4/RlfGMmSWt7K1Z+vf8DGysyvk3jdEExyLl585hR0Fld2PSnTUw1LYjAWZBn630hlc2Drm8O9nm9V2BObCMkxYkICpHvefozb1PnKLwhEfeb+Yr+BpIn6H3I8ctayRi4IVuYnuReTS/4/S5aOxJ3ESr1dNStyN0cu3DeAWtga+kYuxs3QJRu9JwiS5rjQpCXtGL0FRTiLGi4VoxicipygLYYdeUvroDCi8bz6sW19ULny/SJjW/JQFnjgEvbgTLTZvliv3WQizdQ6urn0KOrb+UevOYeaCmTdeYNcEwpCzDW8HlcGkE/Wy536HOxatxc8j7xWdWDe9Eeu3xaP11Wm8tqab9p/4Muy/sPlnU/q+s8ZrXVpo5UcW3AMaTxPHdI/eRjB6FdcIcCtvGyGDxbs/ZoQQMswoWBFCVIGCFRkyFy7c6D+/Qkg3ClZkSBw+fBg5OTliipAbR8GKDLpvvvkGaWlvo7AwH3/5y1/EXEJuDAUrMuiKi4tx8uQJ/nNWVhYPXoTcKApWZFDJdaolSxaLKeDIkcM8eBFyoyhYkUH1/vvvi5+65eZuoGI7uWEUrMigkSQJW7ZsFlPd5JTw97//vZgi5PrQE+wjwK2ybXIx/eTJk2IKPB3My/u1mAIMBoP4iZCBo2A1Atyq20b/GxEZTJQGEkJUgYIVIUQVKFgRQlSBghUhRBUoWBFCVIGCFSFEFShYEUJUgYIVIUQVKFgRQlSBghUhRBUoWBFCVIGCFSFEFShYEUJUgYIVIUQVKFgRQlSBghUhRBUoWBFCVIGCFSFEFShYEUJUYUT/G+xWq1X81PvlAw888ACeeOIJMaVu9G+wE3JtIzpYFRYWYsWKt8VUTzt2/IGC1QhHwYoMphGdBs6ePRsPPxwkprrNm5d8ywQqQoh3RnSw+s53voOVK1eKqW6vvfaa+IkQcrsY8QX2p5+Ox49+lCCmgLS0dAQEBIgpQsjtQhV3A9944w3+XzklNJlM/GdCyO1FFcFKr9ez1O91LF36Bk8NCSG3H+fdQPnODSGEDLXrvUM8oh9dIIQQB1WkgYQQQsGKEKIKFKwIIapAwYoQogoUrAghqkDBihCiChSsCCGqQMGKEKIKFKwIIapAwYoQogoUrAghqkDBalh1oa3qPaSEPojAwBAkmhtgEy0jlq0NVXnzERoor/NcmKXLosEV265qK6zVF8T0eZSnT0dgohnSoG+gWDZfH0+fwdqvbtvUXo70UJUcs1sEBavhZDuJfavfxd9TS9HU3IAiU8iIPyC2xn1YnXMZqaV/Q3Pzdpj0d4sWF+2HsXluDqrab+JlHPEOSptO8/+jv+dnkPbrcGwT6YGC1XDqOANJ+lZMqIENHS0nIIkpQm4mClbXxC5QqQS5KdOcacWs9O2obutSmj2mA+5pjzIdmvIO1jmXwz6T56GgsxM1GXHQhWagnP/VVtKN7u97kP1eHkqldnlBgvs6TUNKbgmkDpe/+h0SSnMd6ZrbOvfJ/bsTkG4uF8u9DMmchMnJH6ITFciIewSh6eVwXSuZTTIjkW9XEwqSI3qmfl0SKvPTMcu5Xe+hqsc6uW8X+/6CKrS5bNYNY2lstXWDSL3lj9u+48eTzVv3jugzHam5/93nNnVJFchPT+heVt7hwV1f0k3+96xIP/55wL5iYpT9lV2n7Ffl6ast9gMrn7U/lLDN/ld5Bm9/1J6w7SulnTtnP7AiuruPY/qhZ+0rD7SwfhftZ85c9PC7rOWLTfaZE1+xb/vqn3yO/eJX9l0rXL6Pudqyy/4KW6f52+rYktj0mT/aV8581D5xxQE7/62rp+y7Xom2z1yxy/7Xi3wl7V9te8U+ceYm+xd82hPx3c51ZC7W2bfNj7JPfGWXvYXPuMpWeaV94kMv2rf99Rt5hmd8u6LtKw6cEzMc28/WeVOl/Yy8LLHs3tv1rH3Frq/4dil92HZs+FyZ9sh9X/fnf+1fbDDYJ87Pt3/F9wPb5r/usq+YGd59DPi6B9gfmrnafuDMt2wdztrPyH3dt8nRb+LL9k2fn2G/y5b1Vb59fq9zgQwWGln1y4b26jJYOvV4POwBZRiqGY+YVbvRXGSCfqB7T/sYYiP92XJ84e/vK2a6uoCjn/wBp4xzYAzxU2b56hEb/xi0NSWobJSL2ZfRuP9j7NUvQmpyGFsSWyX/OKza14D6rBj4yet88AOkVcTi7dRE6H3llfRDSPJSpPp8gMydkssI0IVNws7MD4ClGXgrZryyrb5hSF61AjMqcrDl4Hne7YZoZ2Ge6XH4ywv3DYVx3iyX7TqPg1tyUGF8E6mGEL5d/PtTU+CTuxE7PRbyXdT8AnE6x2jJ9eNyE6C9Bp9sPce+94cI4fuFHQn9dMRP8UON5TM0uuwY7ZTpiPT3YevwAPx5X8+0xiSYouRjypYV8kPMM47ptSwyOPo+CoTRwG9qAhZMOoqM11fDbN3nRSrVD30QAvo58YHRiMk6hPrVE/G33Vb+RmqreSVe4KmXYDuFSstRaMN1GOtxURdQXVKGTvfv0oyCLrz3RenE62d+mPLYw0qgEDT+oXhc347apq89B7mB6G/72+tQYjkHvX5cz+8fq0O49igslaf6//4+C+wuNwH8YpBVfwirJzZjt7xvrRaY019CckGT0u6k7bUennnbjwwGClbX4huFn5s/wpYFo3AoLQWGaUEInJUOc7mEDtFl8NjQ0VCAlLCpMGypwj/kWaMM2LTtZXZZDFCvkUaEh4uym+1sE2qdEdHdtyyQnRmC7XUn6neuIyNeKxLNN6wdDeaFCJv2H9hS9TWb1mDU7CxsS9IpzWREo2DlBY1/JBKMb+CD+tNo+rwIeTPbkJ2cee3UZKDkVGz5OpxesAvH92XBZDDAkDAF4+4Q7S46a5twtp+hhjapEHW9Rhns00f6qoxgxEQvd92kEYQOSfk1vdd5kB4/sEkWLM84iwXWP2Ff1nwY2P5NiBwPD7uXjEAUrAZIDlyG+Ukwak9BauljrGH7Gk2158TEAHhMxbpwtqmxOw3UTEC0caqY8OR+RMbHApYyVPd4JkjckfRwB4/zHccCUju++PPJHiMoW1s9jrB1CteNGtqTxW8y4o1stUvqeq4fvzs3HenlN1ozE49daMPx2COiHii73mNFbjoKVv1iJ3h1HmaFzkdeVZuomci39w/hC0xB1KPspOcX2RjU7PgYB3k9qx1S0XbsqLmO3MU3CFEzumDZcQit/MvYskq3Iju7gjcr7kbwD57HM9K7yM4/pgQWWyvKMxLELXVRZ5tgxdrsInFLni3Hmoe1lilY89oTcLlUu2n0eC4zBchdhV+Vtyrb2nEM+Rm/RMWMZXjtydG8m/fO8TrXlY4OXBJz+nc/ps5+ARMK1iPb2qBsV0cDrNnrYbmu73enge+jkZiBfdhRdlpsn4TSTb9CttfHaqDbRAYTBat+sRM80oTNv/l3nF05Q9RSgvBUoR+WF62GYbwP6zMaMWm/Rd6UPyFZrmfJd58uRmHOf1xHHUQTiMTMjXj1yi/xOK83PY3sLwOxyPoBklxGcprxicgpykLYoZcwSV4nnQGF982HdeuLSornG4WlOz/B8tG7kTgpkC1nEhL3jHZZZ0/kbV0Is3U+7is0KNs66W1I03+FopxEjB/ImeIXCdOan6IrIw5BL+5EixLlr0H+/sXYWboEo/ckKds1KQl7Ri/x7vv7vBvIPuK5KM34Z5CZ/zKupD2hbF/UWnz58EJY5ZqgdAItrs+pubuubSKDid4bSAhRBRpZEUJUgYIVIUQVKFgRQlSBghUhRBUoWBFCVIGCFSFEFShYEUJUgYIVIUQFgP8DJpAoUkaoOIMAAAAASUVORK5CYII="></p>
<p>What is the albedo of the region?</p>
<p>A. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>4</mn></mfrac></math></p>
<p>B. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>3</mn></mfrac></math></p>
<p>C. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>3</mn><mn>4</mn></mfrac></math></p>
<p>D. <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1</mn></math></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question was well answered by both HL and SL candidates.<br><br></p>
</div>
<br><hr><br><div class="question">
<p><span style="background-color:#ffffff;">A neutron collides head-on with a stationary atom in the moderator of a nuclear power station. The kinetic energy of the neutron changes as a result. There is also a change in the probability that this neutron can cause nuclear fission.<br></span></p>
<p><span style="background-color:#ffffff;">What are these changes?</span></p>
<p><span style="background-color:#ffffff;"><img 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"></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The average temperature of the surface of a planet is five times greater than the average temperature of the surface of its moon. The emissivities of the planet and the moon are the same. The average intensity radiated by the planet is <math xmlns="http://www.w3.org/1998/Math/MathML"><mi>I</mi></math>. What is the average intensity radiated by its moon?</p>
<p>A. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mi>I</mi><mn>25</mn></mfrac></math></p>
<p>B. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mi>I</mi><mn>125</mn></mfrac></math></p>
<p>C. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mi>I</mi><mn>625</mn></mfrac></math></p>
<p>D. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mi>I</mi><mn>3125</mn></mfrac></math></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p style="text-align:left;">A beaker containing 1 kg of water at room temperature is heated on a 400 W hot plate. The specific heat capacity of water is 4200 J kg<sup>–1</sup> K<sup>–1</sup>.</p>
<p style="text-align:left;">The temperature of the water increases until it reaches a constant value. It is then removed from the hot plate.</p>
<p style="text-align:left;">What will be the initial rate of change of temperature?</p>
<p style="text-align:left;">A. 10 K s<sup>–1</sup></p>
<p style="text-align:left;">B. 1 K s<sup>–1</sup></p>
<p style="text-align:left;">C. 0.1 K s<sup>–1</sup></p>
<p style="text-align:left;">D. 0.01 K s<sup>–1</sup></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which change produces the largest percentage increase in the maximum theoretical power output of a wind turbine?</p>
<p>A. Doubling the area of the blades</p>
<p>B. Doubling the density of the fluid</p>
<p>C. Doubling the radius of the blades</p>
<p>D. Doubling the speed of the fluid</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The diagram shows a simple climate model for the Earth.</p>
<p><img src="images/Schermafbeelding_2018-08-10_om_17.12.57.png" alt="M18/4/PHYSI/SPM/ENG/TZ1/30"></p>
<p>What does this model predict for the average albedo of the Earth?</p>
<p>A. 0.30</p>
<p>B. 0.51</p>
<p>C. 0.70</p>
<p>D. 0.81</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A black body emits radiation with its greatest intensity at a wavelength of I<sub>max</sub>. The surface temperature of the black body doubles without any other change occurring. What is the wavelength at which the greatest intensity of radiation is emitted?</p>
<p>A. I<sub>max</sub></p>
<p>B. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{I}}{{\text{}}_{{\text{max}}}}}}{{\text{2}}}">
<mfrac>
<mrow>
<mrow>
<mtext>I</mtext>
</mrow>
<mrow>
<msub>
<mrow>
</mrow>
<mrow>
<mrow>
<mtext>max</mtext>
</mrow>
</mrow>
</msub>
</mrow>
</mrow>
<mrow>
<mtext>2</mtext>
</mrow>
</mfrac>
</math></span></p>
<p>C. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{I}}{{\text{}}_{{\text{max}}}}}}{{\text{4}}}">
<mfrac>
<mrow>
<mrow>
<mtext>I</mtext>
</mrow>
<mrow>
<msub>
<mrow>
</mrow>
<mrow>
<mrow>
<mtext>max</mtext>
</mrow>
</mrow>
</msub>
</mrow>
</mrow>
<mrow>
<mtext>4</mtext>
</mrow>
</mfrac>
</math></span></p>
<p>D. <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{{\text{I}}{{\text{}}_{{\text{max}}}}}}{{\text{16}}}">
<mfrac>
<mrow>
<mrow>
<mtext>I</mtext>
</mrow>
<mrow>
<msub>
<mrow>
</mrow>
<mrow>
<mrow>
<mtext>max</mtext>
</mrow>
</mrow>
</msub>
</mrow>
</mrow>
<mrow>
<mtext>16</mtext>
</mrow>
</mfrac>
</math></span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>A black-body radiator emits a peak wavelength of <math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>λ</mi><mtext>max</mtext></msub></math> and a maximum power of <math xmlns="http://www.w3.org/1998/Math/MathML"><msub><mi>P</mi><mn>0</mn></msub></math>. The peak wavelength emitted by a second black-body radiator with the same surface area is <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><mo> </mo><msub><mi>λ</mi><mtext>max</mtext></msub></math>. What is the total power of the second black-body radiator?</p>
<p>A. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>16</mn></mfrac><msub><mi>P</mi><mn>0</mn></msub></math></p>
<p>B. <math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>2</mn></mfrac><msub><mi>P</mi><mn>0</mn></msub></math></p>
<p>C. <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn><msub><mi>P</mi><mn>0</mn></msub></math></p>
<p>D. <math xmlns="http://www.w3.org/1998/Math/MathML"><mn>16</mn><msub><mi>P</mi><mn>0</mn></msub></math></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The Sankey diagram shows the energy transfers in a nuclear power station.</p>
<p><img style="display:block;margin-left:auto;margin-right:auto;" 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ocWZ8SmbIz24TPx3otqKzvJNexaPA3a7RfhO24BJj7raprGoEfmUVFJKsmXpPQ6OIuzqv8C2o/AB+8NQBur9eQs9liWV57RbZw/Ih3WpTwfQO7ZP8T3JxH+wRS82MbiL0OzGwfxXXr5/BhOXhSxexEuXbmOfSJfpsUbUHQgWww1rY/vboj1dcsNzzTOx7qVK9GhjYimG3tiyhMP3dH2ZBopjVI/kYt0kb552TpdZhtLjxFWdxvjaU8lb9bmrQwrXr5wO1f6V+xwYtjXp5H0xmIc830TCyf2Qgu5YtzEycwT4n9zvbiszAMW87Vwvqr96AbSrNTJUvlNPVzl/nEj7XukF+8LSn2V8npRmvgyMvfsg2vx+vodBw6es1gXBtxq7YnGRV9i5crH0Obz79H42Um4lf0DqrtV608dvY0Hmj4k/q+srv1Uap1Lx0zpT5XKtnX6j3qxVS5g/66d2OvqqRynLfNVtk5aq7cova2v6nFCSrJ/F7budYVn2TpYdABJ2i8rr8enKztOi32wyv3OvC7Eaaa4/gnnLeb7wyM21GPLc5ZSXnFOuegiIoyjGdizz7U43Xe7vsdB6VRTnOfraP1MSxStS8TKDm74PMsJzwReR7bF+q3tetOlSxf83/8dwPz58ejRw1cZeoeUPlvKqW5nMHfcSdym2caRIt1T8zKMfyjDjEa9cePIJ41tn/rAmCEN/HVjqWnkvP2eYozu2FqZ5rb4Oc3Ysa2/MTrlnDyH0v4wbop7ReSvv3FexmWj8fZh44pBTxjbDlphPHJbmUS4fWSFcVDbJ4yDVvxkPLlxrJg+0LjiyDVlrFBqmeJ3mXxJyq+3a8YjK4aKeQ0tPS+LPKzbqytdXtkfYvZSHkx5LsnbYaOUZdNyyszbSn7My/nTiIXG35VBRuNFY8Y8Tcn6kCnz6vi8MaDvE8aO0SnGHdWsA5Lq1htJ/Uyj1OGRG42/ykPL1GlZyTaesGJnuW1sUvE23lOcN2vzLrt84Y8M44ROov5Kw+T5lF3WOWNKtL9FvVDm0WmCxXwtVLIfPde2vWne1upkqfyWlG/aul3KeKHUvEvvC2am5XQrvc9fTjXOCxDpLNeFMq+OAf2NfcUxYsTCr5QRtqtvdXTvuneqqGuXS69zsQ6nPde+kmOmmI9yfJSOHdKxpny+ytbJ8vV2//49Zba1Uic7TjOm/G6xYDNRv14y1zVlULl6bKUOWuat6v3OvC6eKVX/Ss+3zH6q2L93jUU9Ll/ekuNuSfn2799rvJzxkTGgTJ5N+XzSGBBQfn3Yo96MGTNGlK+18ejRo8oQ21hbjpW4rA5q2Qk9vZ1wYelSrMotFFHieaQlJCKp+AqVCs49BmGU1zkkzl6MXfJjVoXITRiNTtYem1O1Q/9XA+GUtQhxC/ajQLqtoWA/FsQtQpbXWLz7siceVj+BtjhS0jYsPSYV9wESpWXeuITCq8pdPlVqgg79X8EAp28RF5eANClvhgKkLZiDuCwvRL6rqeAqSGmqDs/j1QEPIytuDhakSY+J/YGCtAQxz3R4Rb6Fl8veQGumlBVfr0Wc/OiXdIl9AaK1acoEZspNpkW5yDliumnJ4oI13an04zh9SY+84kf/KlZ+G4ttZcs2vhNNW6OzFyzu65EeJ9RidmK+GFmE3wrLPglmRSX70fG2L4n9yMPKX8Zllewfn63eYnX/8KhgJtL6GuB7S+zz8aZHkg2nsWtOLLQ5ZS5dKzeZFuVk44jT8+jxhPTXvmNTtepevbomtrXvAN9KjpliWzt7Y/AoXxQlfoC5u06LeRpwJTdRfiy01GP51dgnpGbgHoP/H7yK1mL23BR5ubiSjQTp0VPpUVKDG9zb3l09rpn9zvpx/lDSp1XUYyUdRPnikuVHkw3nMzEneiFylCnMTDeZ3kBOTv49uTl6586v4ez8MDp06KAMuXP2zfmdUnli+NIVmOyfien9vBDy92gsud0NwV4Wp8amvpiQsArvdf8Bw/3aQ632Qr81zRG1cgWm9i5762cjtNK8jxTdBLhuGQE/9zZw9xuBLa4ToBPBik/ThmjqE463xvUGtH+Dl1oaH4vDHm8gPtJf1OdjyD9jy05jomqlwaKUjYh23YzBUt7ce2DwFjdE6z7GBJ9ytwhap1JDsygZumg3bBncA38PGQq/wZvhGr0KCRN8K7mZSyrrvzDz7e44M7WvKEt7+M2+jICwbsr4EqaKLdapwz9qWBNc8fTrY9D/xjxoug5FwuHfleGVKLON3aVtZdM2vgNNu+O1+XEIw0JovNSiTj6H6MMe+Ef8BHjjHA7mnxcH4KpUvB/FTtWI/ci2w4t5/wht9n319g+xvp4d+w5WBJzC1L5eIl0fzL7tjzDL44JMCarFN+mA/YTT/XHYq1Uq12rWtUZo8eyYSo6Z0jp1gc+Ej6F7rytSh/uJY1QIvPqtg2vUKiRP7QXnO9knxCmqqc9oJOimo3vqGHm5aq9grHEdg5XJk9G7lR+C3hp1d/W4hvY7a8f5d79vVmU9VrUKwtzkBQg4MxN9RRn+PuZz3A7QQPxdUJr5KS242/3m6IyMDFy9WoQ+ffooQ+6ScuWjnOpehrnjphY7XCKSOHqa0tObL12PNW78tfiaX8kl6QovlVaNaZhGcu/SlL2cb2K6TG1qiq3/66Bq9kjj6OWX3HEauRnnSePIjXplqKR8s4xZbefN3Myyfv16ZYjtrC2HoX99V7gLMZ2kN+htQ678hkHpLXlfYv7iHXAa8AL8WprvL76Jgt3rsSbLC6MGe/NpFqrjDKJqT8fwkNcRkZCtvD2yEHm6T7B4exMMGOhT8qij4TR2J25Altf/w+AevJJHdclv2BXTE+pOo5Eg3UYguaaHbv6/sd2pDwb6uZqGCYaCfUhccxBeowahxz1oZnn00ZZo3bq1MuTuMPCo75z/gjdXL8BfkYR+0qVItRpeff8NDFmC5LlBaCXVAPm11u3hN/wHdI+fjddsbf4humdUcO41BjHjngfiAuTmUKl5te/i2xiycjXmaqQnL5RXrbv7YXhqN8TPD7e5+YfIPlqg15vxiB/1B+L6eZkewQ2PxmIMxsrkf0HTSnrKxvSqdXe/MUjtHov5r3Wv2WbXKpibWYYMGaIMuXvcC+u9RnDz0SAkagn0+pPKZxPeC+8tvyVP5qbBMvNw+e2SRPcBlRs8nw0xvcXSXLe3vofw3h5KHW6o9HQqDY81vXGSqI6R3rSqifw3Dil1eO3aVdj6Xjh6F9fXttAs+1GMyxXDNSXHbTtZvny5/H9w8GD5/5rAwIOIiIisMjez1MTTLGYMPIiIiKic2mhmkTDwICIionJqo5lFcu8Dj/O7EaFuA29tJmzqiNYq6UkNHWICPeWbc+QXy9jUHXIVaiRv5JDkG3Zru+4UIW/nYmg3/aL8JiKqObXRzCK594FH817yjY1ZkT6VdxxTqQtIT5iLxBMhWPmTHvpDseht58eNiEpRbti9u3pdhfMZiBuxCNnmroiIiGpIbTWzSP5LepmH8r2U6nY4s3TpEjk6Wrt2vTLEns5iT1wUFhwJROzSkPIdCd2p87sRN2Y+jgTPwNIQU6dHRHWGXD9XAOPiEPVsSQfdRER3S6v9AN9//z3mzfvwrt/f8cwzzyjfFPJrxKyo7pvQaqaTOPMbNf/HOG/jCmO01NmTGNe27UBj9MbDRnP3PKXy9keGcd5T0jTmj/S2tz02dD4k3P7VmLEyWu6MR07b8VXjvK+PlCzHagd2lavtN8iZVTdNXc2XpF6mKdWBlPI2zf/5wLjRsr4FTDNuPGLqus/qcsrWz7a+xpHzthuPXL4tqv0Hxk7Fw8XHXNerqtNSB1RHUowrogeWpJX2r5Wpxl/llyGa90Ex7N9zjCOlThGV+XyUeth4+OuPSoZZ5L+sOr99qolpqp/G0csvuZ/TeHo+YfTx6ab8Mqmp5dTR9oivoV18HL7z06DPT8XKcCBx/EjMKtvZm6ShDyKzvkN8/2ZAs4nQHf8RyzSPKyMrcwmZH70BzcwCDNiQjnz9caR+3A7bRoRisk5vQz8VRNX0zRIsPuyL+Tl65Kf+B+FYi/FBcyu4H+k68lZOgiYmBwG6n6DX65Gz401g6QgEzdqNqz4T8e9Fb6I/mqF//HfQZ02ET8Oq67Tht72YHPQ61jR4C6n5J8X+lY4Nk1siKSYS83db7l8HkLjuBoalHMfahFhEPr4Xcwf3heazRnhdDCvO/6Qk5HFnIapXarOZRVJHAw93hE0Zb3rhj6oVeoUNhjfysfmAvsZu1DPk6fCuNgfeUW9jnK+bWBGN4NZ7NKaENcKWqcuwuyZuTiWy5BSCKVFB8guAVG7+CBvSAyj6AQeOXlUmsHQO2XsPijRPotufpBcJqdDUM0x+Wdah93pbfaV91XX6Kk6n7cKWoh4YEuYPN2nvV7mh+4vPwqPc/iXtg6PR260R8EAHDJTyKnVONexl+IphKrc/QxPgDmSlI/ssb70mqk9q62kWszoaeDihhXNJV8Sqh1xK+l2oEbdwNjsdWeJA2qdra4uV4IKOvt6VnAyI7kJjFzg/aK5tDfGQyyPKd2tc4TewD5yKluONiR8iSbdb7jK7YrbUaQPavDgdev3H8D+1AzqdDrqkeRgV9I5IV5blPthAyas3fDvydfpE9V1tPc1iVkcDj9p2C5cvXRT/Z0Or6Wh6BFf+uMNvvM40CdE9JXU5/y8kr1yAKNcUvDV+qNxldqeIedBlFlhpCrStThvOp2N6oC/6Dv8Xvvz5ujgCeGDYx/9Ef2U8ETm22m5mkTho4GH+a/M5xO48aurLodRnGyJ92GMJ3WvO8OitQfh7m0SdzMHOlTMQfHIJxocustIUaEudvo7/S1qBhBOBiP9+L5ZFDoFGMwi9WjfAWdNMiMjB1XYzi8SBAo8rOJxmvqDcEC0794A30pG074TFX4/XkZcQKv5KDEVCnvhrkKjOkIKQYXhzdD+g6Bjyz9xUhpvZUqcv4sqFq4BHN3SW7t2QGXDl1HHkKb+IyLHVdjOLpJ4GHo+ic88ngQtrsGhVtgg5buL8oRSsSspXxouCd3gerw54GFlxc7AgTbp0fRMFaQmIi0uHV+RbeNmj5B4TIrsz6KEb7Qd14HTo8gpNw67kYuuXqYDXn9H1MXPgcAHpPxfg0rFjONuuqjr9KFq6twKyvsCXWZdEWjE+8zPEzV6LIvHrxm+F4J1NRI7LHs0sknoaeDSBx/APsGHyk9g3PQBe6vaITL6KvwR3U8YLKjU0i5Khi3bDlsE94C6m8Ru8Ga7Rq5AwwZddw9O9Jepn0LuLER9wClP7epnu1/AKxhrXCdAljIaP1DX2I53x+uQA3ND+DV0H/geHr7apok67wDPodcSH3YJW00XMU4yPzoHHP2Yh0tsJRQfzcaay+1eJqF6zRzOLTHmfRznVfVHIHb9ArBZefGKNo6dx9PJLmIZpJExjnzSOXn7J/ZbG2kvDLNXUchz05lIiIiIys1czi6TSvlrKvV+9EtHR0Vi1aqV8B311VHc5EqapfhpHL7+EaZhGUttpLly4gPPnz2Pr1q/QqVMnZahtDh06VG/S1KeySOpbmmPHjmH48P/BAw88IP8eO3YsNm36Aikp31Z4Y2lN7Tv1pJM4IqK64caNG/jnP/8pDux8Vojqtn/842306OErfx8+fBgaN26CTz5ZJv+uSdUKPKoT2fCKh0ldTePo5ZcwDdNI7JFGuurRq9ezKCz8Xfz/HMLDw5UxlatPf1XXp7JI6lOaAwcOYP78eCxfvgIvvNBPbmb5299ewptvjpeDkYrU2L4jBR7WVPcmEt5calJX0zh6+SVMwzQSe6XZunWrfKOedFxcsmSJMrRy9Wkd1KeySOpTmh07tsv1UvpfMmbMGPn30aNH5d8Vqam88eZSIqJa4OzsjB07TC9jmjEjFkuXLlXGENUt9nhpmCUGHkREtaRZs2YMPqhOs+fTLGYMPIiIahGDD6rL7PbSMAsMPIiIahmDD6qr7N3MImHgQURkBww+qK6Rnm6xdzOLhIEHEZGdMPigumTNmjXy//ZsZpEw8CAisiMGH1RXnDt31u7NLBIGHkREdsbgg+oKezezSBh4EBHdAww+qC6wdzOLhIEHEdE9Ujb4SE5OVsYQ1b570cwiYSdxRET3WGFhISZNmij37cJjKNW2w4cP4X//dzpeekmDoUNDlaG1h321VEN9SuPo5ZcwDdNI6mqa+nYMrav5kjh6miNHjsh17fz588oQ29RU3tjUQkRE5GD8/J6Wm/ruBQYeREREDua553op3+yPgQcREZEDad68OZ54wlP5ZX8MPIiIiByI1MTi7Oys/LI/Bh5ERERkNww8iIiIyG4YeBAREZHdMPAgIiIiu2HgQURERHbDwIOIiIjsptK+Wsq9X70S0dHRWLVqJfT6k8oQ21R3ORKmqX4aRy+/pLppdDoddu/+Fk2aPKAMsc2vv57GY4+1Un7Zhmnqdprr169h3jyt8ss21a1v9e0YWlfzJWGae5uGncQRVeCnn37Cv/71T+UXObraPrbxGEr1VblgRQo8rKluZzDsJM6krqZx9PJL7iTNlClT5Hrt49PN5g6VuN7qVxp7HdvYSRzTSBwhDe/xIKpEUFAQ3nlnOs6dO4t+/V7AhQsXlDFERHQnGHgQVWHUqFEMPoiIaggDDyIblA0+jh07powhIqLqYOBBZCPL4OOFF55HRkaGMoaIiGzFwIOoGszBx+3bt/Hyy8EMPoiIqomBB1E1MfggIrpzDDyI7gCDDyKiO8PAg+gOMfggIqo+Bh5Ed0EKPpYvXyF/Z/BBRFQ1Bh5Ed+mFF/rh88+T5O9S8HH48GH5OxERlcfAg6gGdO/evTj4+Oc//xfZ2dnydyIiKo2dxBHVIOlqx//+7zT07fsCRo16XRlK9zN7Hdt4DKX6ip3EVUN9SuPo5ZfYK420H0j7Q3VwvdXdNOwkzqS6aepqviRMc2/TsKmFiIiI7IaBBxEREdkNAw8iIiKyGwYeREREZDcMPIiIiMhuGHgQERGR3TDwICIiIrth4EFERER2w8CDiIiI7IaBBxEREdkNAw8iqvcuXLgAnU6HVatWyX2iREdH2/zZv3+fMhf7sJaHyj7r16+Ty7Z//35lDkR1GzuJI6phISGvsJO4OqiwsBBJSRvw1VdblCHVU9vHtk8/XY0vvtApv2zn4uKCN9+cgC5duihDiOoWdhJXDfUpjaOXX2KvNOwkrm6nWb9+vTE0dKi8naSP9P3o0aPKWOvqSnmWLFli9PR8Qs639L/0u67kray6mi8J09zbNGxqISKH0rp1a6xatRopKd+iV6/nsHv3t+jT5zkMGxaKY8eOKVPVLUuXLkXHjp6YMSNW/v3OO9Nx+HAuRo0aJf8mup8w8CAih9ShQ4c6H4Aw4KD6iIEHETm0uhiAMOCg+oyBBxGRUFkAcurUKWWq2pWcnMyAg+o9Bh5ERBasBSATJ75Vq1dAzFc4Vq9OlH8z4KD6jIEHEZEVlgFIly5P1ngTjPRukbJNKqGhYQw4qN5j4EFEVAkpAJk2bXqN3QMiBRzSi7+6d+9WrkklKChI/k1UnzHwICKywd3ehGoZcKxatRKNGzdhkwo5JAYeRETVUN0AhAEHUWkMPIiI7kBVAYj0inYGHETlMfAgIroLFQUgr7/+GgMOIivYSRxRDWMncY5NeufH8uX/xokT+QgK0vCGUXJ47CSuGupTGkcvv8ReadhJHNNIHD2No5dfwjTW07CphYiIiOyGgQcRERHZDQMPIiIishsGHkRERGQ3DDyIiIjIbhh4EBERkd0w8CAiIiK7YeBBREREdsPAg4iIiOyGgQcRERHZTY331eLq6qYMIbLdX//6VwQEBCq/7m/sq0Vx7RdkJKfi+gsa+DdvAJzfjbgx83EkeAaWhnhCDKnjbuP8nniMWXASwbEzEOL5gDK8PnPEMlNtK9tXS6WBR7mOXSqxdetWTJv2DpycnJQhtikqKmIaO6Spy2U5fvwYhg0bjpkzZypDqlbd+imxVxq1uk29Ks+dpdmLdmfWwG88EJ/6ITRuDYECHSL8xiE9Mll8fCCGlFL3ynNLZPktUYY8cRKOwofhzyvDbVP3ylOi4jQlZY7UbUCkT1NlePWXc3+Wv2JMU4NppMDDGkfoqKYq9SlNXS5LfetUjZ3ESWn2GH/dOFasi7HGjb/+YRr460bjSLFunpqXYVSGlFL3yvOHUob+xgkrdirDbFf3ylOi4jQlZZ6XcVkZZlLd5dyf5a8Y09RcGt7jQUQ17Apy174t/mrWie86jPdzh7c2U/wtbXIjewu0EX7ylSG12hOBMTrkXTEoYwFDQRoSYwYp49ugU0Q8duYVKmN/gS6iK9SB4YgI9JSbtdRBS5GyYZyYdhBilr+PiE6mdOpOIxGflovcnfElwwKnY8/JImVewpU87EqIQaCyLFN+ViOz4KYyQdUqz690BUHKWzi0ugTEiDybphN51eWKNWV2EwWZq/HJ5GHKeD9EaHeUrBfpapGUt4hwJa+eCErIhQGFOJmx3qJ8MViuHYlO6gBoM39DXkKoGB6KhLzrpvnIruPkV7Fi/UzHrsKS9V4hZR1Nlta1tAyxXrW6TBQUJzXlvaRspnWQUbyerY8vWUfkaBh4EFENawrPkDlIjdeI7xrEp+Yjy6JppWj7D7g0MBE5+uNIXRkGJI5D0KzdkE9TV9LwUfgwzDzzV2xIPQ59fio+brUDI4KmQXfaIhjIyQGGJCHhs8VIjn0RT8g3jBxA4robGJYi0uVsROTjezF3cF9oPmuE18Ww/NT/IBxrsWDht8iTTpoGPXSTQzF8zQOYIi1Lys+GSLRJikLo/P3ilG6DSvK757c/lIkkX0O7+Dh856fJ06wMF8UePxKzdv0mxhlwJXMxwjUf4cLTU5Caf1LkdRZabRPrZXIyThef4IuQs68JhuzIEeOTEBvYWsQj0xA9JwOus3aa1ueUB7BOu820LtEEHfz7wRvpSNp3QixFYTiBg7uPwCn4efg4V3EKMK+juPPo+36CaR193A7bxv8d4R+lyYGTIe9TjNLEIiNglcjDSbHutyEKqzAn+jM5sKlo/IigubYFPlTvMPAgIvvyHozwIE8RnjSCW69XMMTbCUWbM3Hy9k3kff4htDk9EBUVDl+3RuII1Qq9J09CGDZg6kLLYMAPA8Vf0A+omsPb+zHlRlV3hE0Zjd5SuqZPYuCQHvKw4GEvy/NSuf0ZmgB34Hguss/eguHYN1i+5Xd4D3kFvaQ0Un6690FPD1N+jpov0VToeqX5/WTjTxb5lfI2HhoPZ3maXmGDRUCQj80H9LhlyMPn7y5EjvcYhAZ3gZs4Kqvc+mDylBBgy1ws3C0FJwr/QAR6OovxneHd8hS2L98KvBCCKI2yPnuPxpQwUUaFqsMzCPYGspK+wzHlHG849h12H38Ywf26QOSmEgYU7l6GqVuAAbOiEaCW7t2SljEOMyO9kKP9EJ/nXcHZ7HRk4VF079ZO5EFo2hnhy1KxdmUEejsbKhyvPxQrxvMU5Ii41YnIrpr16Yp25iOP6kG4tGys/LiE7L0HxQTd0bVdE2WY4NwBvv7NSgcDzdpD3aLs7alOaOFsTtcQD7k8Iv73hm9HF9OgMlQe4UjWH8Kn/meQrNNBp1sD7agwTM+yaIqp1LlK83vj+yMWwYtl3sSyH3JBS+U7zh7CXrFMab08VnxEVsG5ow/8zcGJMrRZZzVaKN+lACIpqzE6d2xtEUA0g0+/58XSFCoPBE8MgVPWF/gy65IYcB3H9u3A8cbd0M+nmWmaCt3EmfxjKIIHnu7c0uJk4Yw/dXtSLOME8k5dR0u/FzDAKR+Jb0RBm7QJu0o1oTSsYjw5IgYeRFQ3GK7j0tkbwIV50LRX7lmQP89g/PYLykQ1yHAau6a/BK++QzH1y+Pi7/smaDfsPcT2r+qErDBcrZH8Gi5fwlnx/wVtEIaa76OQPn7jsN00iVWGyxegV76XUOFBZxeYQzk5gPF5HsFOaVi6IQuFhhPYl5SOxs92r7qZRYQ7ly9KV1segctDlkGeeRmFOHPpGlStgjA3+VPER7lh21tvYHhfL/k+kLV7cuX7QCoaX/o+EXIkDDyIqG5QNTFd/fCegZ35J6GX7gew/GRNhE/Zixx3TGpGWIw3Es5gQPx+ZC+biGCNBppeakAKJmxhvlpTQX7X/jvEpvyarn44wTt2Jz5bu77cfCzvj7GkeqgZ1LiBS1eul9y/Ib5dLbwkhlpw7oJ+we4oSvoGaRl7kZT1KJ7t0b6KZhZJQzz0iHR95SIuXbZsdzIvwxmuLtJ7PlRo6tELmvD3sFWvR87OVYgNPoukBfGYLzcTWR+vHT9eGU+OhoEHEdURLujc80kgawf2HbN4CsOQi4QgT6iDEkw3hdYIcfK8dKF8M8KVX5GXZ2tTy6OV5jdk6hbb8tuyE3oq92GU3EgqZpOXgKDip1fKM9+/cerkeYunYwpx9MBB5eZSsxboFR4B7yId3p+2AllOz6PHEw8p4yrTCK7uHURIlIfvs89a5MG8jMfh0brkPR8mUpDRG+FvjoQPfsfB/PNl8l4yvj/OWRlPjoCBBxHVojz8fPosjuVZnrgq0ggd+r+CAU7fIi4uAWnSI62GAqQtmIO4LC9EvquBR40dscQJUP0EvJCONV8eND2dIT0WG/cBEqWz9o1LKLxaVY6bVJrf4PBetuVX1Q79Xw2EU9YirE76SW5+MBTsx4K4RcjyGot3X/awfqBW0uHrtYiTH829iYJdCxCtTVMmKGEKUm4gJydffprlCSebMgbnXhGYNQDYMnUmtumlFWNeRg68It/Cy6KAp3UT0KnU48GFyN26FdkiMOnT9REUVDB+n1j7fbq68iTkgLjNiagWNEDLp4dicv+L0Gr8MDAhx+Kv8oqpWmmwKGUjol03Y7Bfe6jde2DwFjdE6z7GBB/rN4neGRF4+IRjfnwIoP0bvNRt4O4Xi8MebyA+0h8oOob8M1W/y6Oy/L7iWfZqQEUaoZXmfaSIE3Sz72fDz13KywhscZ0AXcJo+DSt6DAtpfsXZr7dHWem9hVlaA+/2ZcRENZNGW9B9Tj8g5WnfPp1Kbn5tCoqNTRzV2NlVHPs/Ec41NIy3vgZAfGfIWGCr/wkTaugqVgd30fJg3R/ihf6rWmO0NiJYpu1rHB8zW9Tum8oLxIrxxHenlaV+pSmLpeFby6t2+VhmvspjfnNoxZvjJVdMx5ZMdTYtuM0Y8rvt+2St3tTftswzb1NU2OdxBHdqfrWqRo7iSO7KDqAT96YiT2dIzBjfD+oHwCundyLVR8uxR63UZg3sRdaKBdLDOfTsWLWQhzyfRv/CukEdv1G9sS+WqqhPqWpy2XhFY+6XR6mqatpbhh/zdhonPDSk3KdM30GGqNXpBiPXL6tTKM3bhwpjX/CGBC9sXi4PcpTN9eZCdPc2zS8x4OI6L7UCG4+GoRELbF4/HYT3gvvDY/i+0LaQrPsRzE8F1vf01gMJ7p3WAuJiIjIbhh4EBERkd0w8CAiIiK7YeBBRLXgLHQRXaH2nofMKnt5rcSVPOzULsCmgruZyS0U6MZBrQ6ANrOit4nYMg0R1QQGHkRUC1qabmq8q/5VRDDw9UcYoT2M28qQ2tMQbpoF0Ou3IdLH1hd/EdGdYOBBREREdsPAg4hqQZmmlgIdItRdEa5dg8SYQTB1/e6JwBgd8q5Y6xPlCjK1f4XfeJ34rsN4P3d4a3/AL9aaQ+R5txHjM3ELv5iWGxiOiEBP03KCluOQfMnkIrJ3foi44UrX84ExSMwsUPqQKdPUUia/0kvhrObXUIDMxBgEyuURH6m79515Nr0enshRMfAgIju5gG+0q3HYdy5y9MeRujIMSByHoFm7UahMUaIpfCI3IzVeI75rEJ+aj6zI7vhv08iq5eQAQ5KQk5+O5NgX8UQDaeBpbF9+El1nJECfn4qVfj8iRvMGPsq8JCcpryS/CWs/tZLfS8j86A1oZhZgwIZ05Etl+rgdto0IxWSdnr2uElWAgQcR2Y1T2CREaTzlzsXcer2CId5OKNqciaN3c++oVX4YGCiWo3KDt/djkOMOtMKAWdEIUDuJI18r9H57OiK9crB0Q5aVwMfEnN8HRMhTNr+GPB3e1ebAO+ptjPN1EwdTUabeozElrBG2TF2G/yti6EFkDQMPIrKbxi2c8aDyHaoH4dKysfKjhjVrD3WLsne1euDpzi1LDnpN26Fb90crDXwqzu8tnM1ORxbc0adra4sDqQs6+noDRT/gyMkbyjAissRO4uiOHT16FD/88AOSk6V2+LtT3zqJu1MtW7qKddEX/v498eijjypD70dnsScuCguOBCJ2aQg8L+1G3Jj5OBI8A0tDPJUrEGWmMQ20cBvn98RjzAJg3KLxeLY5lN8nERw7AyGeSldn5y3n/Qj2l5tn2fmYF3QNuWvfwfTtfmLal9Fiv8W8W6RVkd+/wWn7bExKOCiPKU9dOo9EDoydxFVDfUpT28sQAYgxNHSo8fHH21p0WNXa6On5hDxc6jStok94+P8Y9+zZo8zJNnV1PUtGjXrNajmlz5gxY+R1YrmO3N3VxhdfDJTXYXXU5XWwf7/O1DnZUx8YM6Te2X/daBwpyvrUvAxjSWftSgdmyjTll1O2i3fz7/7GeRmX5SnkNKXmXXqeJqXnU7Kcc8aUaH9l2jLzLpNfUxrLeZunH2pcceSaPLey7my91Z80jl5+CdNYT8OmFqoRfn5+WLVqNT77bC0++ECLXr2eQ4MGDXD1ahF27/4W27ZtxSOPuGDkyJGYOXNmqY90paNnz57KnO5/4eEjSpVv8uTJcHd3x8GDB7Fp0xfyOpHWjbSOpHX1888nMG3adHkdUnUZUHg4E/uUX5XLQtphixtJC3/CjqR8OP3VB3+q9rtGGqJl5x7wRjqS9p2wuJH0OvISQqFWh+KrkzeVYURkiYEH1bhXXnlFDkKkE+rGjV9g0KCXUFRUhPnz49Gnz3Po3t0H778/BxkZGUqK+ufChQtYunSpKPsgeHt3xYwZsfjppx9LBRvSOpLWFVUlDz+fPotjeRfQQj7ZZ2Ppoo3IvWKA4XwOElZtRZEyZeXykTg7HntOiqkNp7Fr7gdIxGDMGvsXOCtTVIeqw/N4dcDDyIqbgwVp0mO5N1GQloC4uHR4Rb6F3m0aKVMSkSUGHlSrunfvjoULF+Lw4dziIEQiBSF/+9tL6NjRE1rtB/UiCDEHG1OmRDHYqBEN0fLpoZjc/yK0Gj8MTMjBVY+hWLrhHfjvm4p+Xmr8PfJL3P5LP3gpKSrXDWEBN/DFpHCo3f0wPLUb4pP/BU2rOwwQVGpoFiVDF+2GLYN7wF3dHn6DN8M1ehUSJviCd3cQVUBpcinHEdqZqlKf0tS1fB09etQ4Z06c0cenm9HyfhDpHogdO7YrU1WsrpTn/PnzxiVLlhgHDhxYXA7pPhfpvpZ169YpU1WtrpTHGqZhGkl10zh6+SVMYz0Nr3jQPdGhQwf84x9vIyMjE/PmfYg33xwPNzc3+R6IV18dgXbtHsewYaFYv369kqLuqKoZRbrPhVc2iIisY+BB91zr1q3lIGTXrm+RlfUj3nlnOrp06SrflDppUmRxECKd7KWT/r3AezaIiGoGAw+qU5o1a4ZRo0Zh06ZNpYKQffv2yid76aQvnfyTk5NrPQiR5i8th8EGEVHNYeBBdZZlECKd5KWTvXTSl07+q1cnFgch0hMyx44dU1LdnbJXNqTlMNggIqo5DDzoviGd7KWTvnTyHz16jAgOXkJe3pFyj+lWNwiprBlFWg6DDSKimsPAg+5Lffr0KfeYbtl3hURHR1f4mK6t92xIyyEioprDwIPue2XfFTJs2HB5+KpVK4vfFTJ27Fikp6fxBlEionuMncRRvXXq1Cl8++0upKSkoLDwd2WoiLZVKnh5dUbPns/yigYRUS1jJ3HVUJ/SOHr5pReWjRs3tlov9ZI4+nqTMA3TSKqbxtHLL2Ea62nY1EIOQXph2dChoWxGISK6xxh4EBERkd0w8CAiIiK7YeBBREREdsPAg4iIiOyGgQcRERHZDQMPIiIishsGHkRERGQ3DDyIiIjIbhh4EBERkd0w8CAiIiK7YSdxDseAayczkLzPgBdC/ozmOIs9cVFYcCQQsUtD4NlAmaxOux/zfJfO70bcmPk4EjwDS0M84QhFJqL6gZ3EVUN9SlMyvd64ceSTxrYjNxp/tfz91AfGjD/kAcXqbvn1xriXPK3muTJ1tzw2pPl1o3Fk29bGp+ZlGM1Fvq/LYwXT1K80jl5+CdNYT8OmFiIiIrIbBh6O5FYmtN7PYPz2C8D2cfBTB0CbecU07kY2dmpHopO6DdTSJ3A69pwsMo2T3URB5mrEBHqaxqv9EKHdgbwrBtPoAh0i1J6YHDcTgfJ4TwQlbMWGiK5iXjFYbjHvThGLkZZXsryQkGEIjNGVzAuFyNuVYLEsKT8xSMwsgHmKqpXPb9zatDL57Ypw7RokxgxSpvEskw/BcB6ZiTFKmcSn00hod+bBtNZuidmME8MDEBERoMwjFF+dvAlcybNYn9J8F0Ab4Qe19zykHUpAkLx+ckuVx5AnDe+JmF2/KUMqIzWZHUBCcd6l9ToPOot1ZChIsyibKe9rM35R8m59fEnZiIhqBwMPR9LQB5FZ3yG+fzOg/wKk6rch0qepaVzRXuy8NAjJOXrkp/4H4ViLBdGfYVehdBoz4ErmYoRrPsKZASuQmn9STDMLrbaNQ9DkZJwuPnsW4ZfsRhiyI0eMT0JsoIfpXoScz7Hu4lCk5OuRo3sbj2+fgcF9R+CzBiPFsONYNKUfkBiFSZ/niSXdxGndNAQN34AGU1KQr5eWtQ6T2+xATOgi7JbzUxXr+W2R9lGZ/F7AN9rVOOw7Fzn640hdGSbyIco0a7cIfSSXkLt+HjQzCzBgQ7rIi5jm43bYNiIUk3X64hM8kI19GIYdOUeRmhwNv8cuQjc5FCO2tcasnTnQ56dgSoNt0G4/LU/doMMzCPYGspK+w7HimdzEsX07kOX0PPr5iO1TBcPpZCyMnom4M/9PLFcvlpGKj1ulYLzmDXyUeUlMkIuVo4YhJqMfdNJ4fQ52RP03Ns+ZjVlSYFPB+KUjRpjGExHVEgYepOiBIeGB8GiqgsrNH2FDegA3DuHA0aviJJWHz99diBzvMYga9xe4iVqjcuuDyVNCgC1zsXC3xYmqsx8CPZ3F+M7wdmtkGuYUgimT+4h0KjT1DsAQbycxLBDDwp8WwxqhedenEdCsCFl7D+Gs4WdsX74VRd6DEdarlVxBVW4+eLGnh4hrfjDlpyoV5HdIaO9y+XUKm4QojSeaohHcer0i561ocyaO3pJmo0NC0gl4R72Ncb5uIi9imt6jMSWsEbZMXWYRBDWD/8De8GzaBG7enfHIrxlYvqURwqaMh8bDWSy8FXpPnoQwUWyZ6nH4B4v1m7UD+45dNw0zFGBfUjqcgp+Hj3NVu+Vv2L1wLtLQE7NiQ8RypQKKZbw9HZFeOdC+q0Per4ewN6sITt274k/SeDjDM3wxVq5diPd6twDOWh9/SL/XNJ6IqJZUdYQjR9GsO7q2a6L8aIiHXB5RvgvKSapZn65oV1xjVHDu6AN/5GPzAT3EeVrW1N0V5U5bjV3g/KCSUPUgXFo2Bvx90NHaCVblifDkXOg/9cepZB10Oh2StGMRNP1bZQIbVJBfJ/UT5fLbuIUzHlS+F+dNdgtns9NxHK7o07W1xY7igo6+3mWCoMfQWW1eX9dx+mA6suAN344uyjDBuQv6BbsrP5rAI/g1EYikY82XB+WmDcPpn5CU9SiC+3URIUAVDOeRf/Ac0NoDnc3BnaRpO3Tr/iiQdxynnJ7CwAGtUJT4NiZq10C3q0wTSkufyscTEdUSK0d+otIMly/hrPj/gjYI7c33A0gfv3HYbpqkBt1Ewa4ZCPTqg+FTN+Fng6ik7Ybi49iByviqVZTfkDHzq5HfW7h86aL4Xw+tpmNJmdXu8BuvM01i1S0UFf6ufLfUBM4tzJc8BDkQeRQ5SzchvfCqKVixsZkFhiJc1BeJGKgpHiq1ByvLKLqAS9fbQjN3NVbGvw7Xbf+L8cP7wEu+z2U3MgtuipWqtjo+QqszjSciqiUMPKhKqodc0BJO8I7dKd9zoS/zyYr0QUNl2rtWuB/z31iMEwMW4PvsfyMyWAONxh+tcVmZoGoV5Xft2vXVyK/5qs+TiN15tHgeJR+L+2NKaQgn54fF/xdx6bL5uorkOgp/s7xZtxl8+j0Pp6JvsCMtHQd3H7GxmUVQOeERtQgwLl3B5ZIbTQRlGU7N4CJdYWrqgd6akXhvay70OSlYGdsP55LmI3T+ftM9LFbGn9SOKxlPRFQLGHhQ1Vp2Qs9yN0OKP7zlpzDKP51xV65ewpkiJ3g83Um+N8PkCk7lnVC+26Ci/J7cUo38NkTLzj3QHkeQtO+ExfTXkZcQCunplYQ85f6MUpqg1ZM94I0TyDtl0Xhx5WccyDin/JCo4NwrFFHe55D0/nvYfvxh25pZJKrmcH/yUYiVgmzLqxPmZXi0R2v5vg0LUpARPhoviWCp6GA+zpRdAcr40f2bWR9PRFRDGHg4qvTjOH1JjzxbLqur2qH/q4FwylqEuAX7USBOSoaC/VgQtwhZXmPx7sseNVeRmrZGZy8RNKzZhizpsVZDATITtZidmC9GFuG3Qmsn+zIqyG/S6i+qlV9Vh+cxwNcJWXFzsCBNekz1JgrSEhAXlw6vyLfwsof5npjSVK2649UBN5E4Ox66vEKx8NPYNScW2hzLKx6CcpNpUU42TjfuZlszi6wFeo2dDF/sxdTpa5ErryfzMrwQ+a4GHQp0GN3J8vFgA67k7sL+7D/g1aczXCsY/+W+G/L4x3hkIKJawsOLw3HF06+PQf8b86DpOhQJh63dj1BWI7TSvI8U3QS4bhkBP/c2cPcbgS2uE6BLGA2fsn9d342m3fHa/DiEYSE0Xmqo3Z9D9GEP/CN+ArxxDgfzz9twtcJ6fr9vNrh6+VWp8ezEmdBFu2HL4B5wV7eH3+DNcI1ehYQJvrDW0CJTucr3T6wIOIWpfb1EGfpg9m1/hHlZ3OMha4IO/v1EuYDGz3a3rZlFoWoVhLEzoxHlug795PXkhzdO90G87mNM8HER4wfg3dVxCDgzE32l8Wo1vPqtQ7PQGDnvzhWMr7JsRER3S3mDaTmO8NrWqtSnNI5efsm9TVP2VfUmt4+sMA5q628csfArZYjtHGO9VY5p6m4aRy+/hGmsp2EncUQ1yoCiA8vxxuw0dA6fgvEvtsMDKMLJPZ/hwwVpcBsXi4nPupouNRp+w4EVczH7UHfE/mswPB/gBUgiqn/YSVw11Kc0jl5+id3S7N1kzNj4gXFkx9bGtm2VT0C0cUXKEeNleYo/jL9uHKsMn2bceOR3rjeBaepXGkcvv4RprKfhn1hENU3VHD6aiVh2yOLx263vIby3h3LvREO4aRYow2NNbzclInIQDDyIiIjIbhh4EBERkd0w8CAiIiK7YeDhaAp0iFC3gbc2s7ijtOq5JWYxDmp1ALSZtd2tmAFX8nZAq92KAmWI/d22Y3mJiOo/Bh6Oxk2DZfoa7l+l1pzC13GToM224W2lRER0X2DgQURERHbDwMPRlGpq+QW6iK5Qh8+DLjEGgeau3wOnm/oYqdRFZO/8EBGdzN3FD0KMLhfXlLESQ0EaEmMGKePboFNEPHaWmm8h8nYl4JPJw4qnUQfGIDGzAIZbmdB6P4Px2y8A28fBr7KmDrk/F4v8dxoJ7c48yFMb9NCN9hPDJmDPb3/Ik1sO05029VVTNq/F+ZDHSqyXtyRHprLEBHoiJOQVK/OwcV1fycNO7Uh0ksdLfaksgDZC5NV7HjLNbWNKeSebl2NZXoumsIiIANP4Cju0IyKyPwYeBHyzBIsP+2J+jh75qf9BONZifNBcHCiqrFeU09i+8yYGJudAn5+KleFA4viRWHVA6fvlSho+Ch+GmWf+ig2px+VpPm61AyOCpikn+5s4rZuGoOEboAr9UO6+Pj91HSa32YGY0EXYfdUbkVnfIb5/M6D/AqRW2A39JWR+9AY0MwswYEO6mM9xpH7cDttGhGKyTg+DSo2g6dEYgA34JOE7nDaI5SZ/gKlbgAGzJiGoVaPivMZk/BkrpbzmbEOslA/NJGw7ae5Ez3p5Z+36TYwrKUuDKSn4bO360mUptFiPla1rKSCaHIoR21pj1k5pOSmY0mAbtNtPK4klJeV9+t3F5curTAVkYx+GYUfOUaQmRyOwg/UO7YiI7I2BBwFOIZgSFQSPpiqo3PwRNqQHUPQDjpy8oUxgjRO8h4QiSHr5laoVeoUNhjfy8f2RAvE393Xkff4htDk9EBUVDl83cXIX0/SePAlhIgCYunA/Cg0/Y/vyrSjyHoyAp1rIFVHl5oMXe3rIyz5w9KppMVUw5OnwrjYH3lFvY5yvm5hPI7j1Ho0pYY2wZeoy+aQvdZg2fdZgIG0bVusSEDt1g4g6ojE9SC2mN6AwfROW5jyKsCmj0VvKa9POCF+WCr1+NV5sI37LrJd38wE9blmUJaxXq8rLUsm6Nhz7Bsu3NBL5GG96qZh5nVn0LWdZ3uBOza2W16QZ/Af2hmfTJnDz7gw37ulEVEfwcERAYxc4P2iuCg3xkMsjyvfKuKNP19bFFUj1kAtaKt+Bc8jee1Cc+7qjazuLv7SdO8DXvxmKNmfiqMET4cm50H/qj3P7dkOn0yFJOxZB079VJrbFLZzNTkdWmbwALujo621x0m+EVkFj8Pf2JzD/rVhswWDMmj4AreQEV3H0wA8owuPwaF1Zn6yVlFdVUpZTyTrs2bO74rJUuK5v4ti+HaIs3vDt6KIME5y7oF+wu/LD1vJKHkNntS3bkYjIvthJnKM5vxtxY+bjSPAMLA15BPvjorDgSCBil4bAs4E0wW2c3xOPMQtOIjh2BkI8H5CTlahgvOV8X3kA22OikXC8gismTV8WywtGix8/xazZX+KXxt0RPPIvIhB4EE2v7MLshF+VeV/GHil/GIFFUb3QXEle4iZOfjUbkxJEkGOV2iKPJdM29n0T8yb2Qgv5zH0NuWvfwfSkNhi3aDyebS6vBAs2lDekPS4dsLEsFa7rGHhnvWclH0r+tvuJdH+D0/aqyvtPvHD2k0q2HxGRfbGTuGqoT2mKp/91o3Fk29bGp+ZlGP8wd9X+1AfGjD9Mo0s6MOtvnLBipzLMUsn4eRmmLs9kynw7TVhRMt9BK4xHbivjy/o9xRjdsbWx4+sbjcl7zWW5ZjyyYqjFvK13JS8xlcecl6HGFUeumUZU4PapjcbgP5k7bfM1vr7xhNGUtcvGjHn9y5dHsX//nkrLK69Hi7KcEjM15a2CslS4rr9Spi9blnPGlGh/JV3p8lqvAxVsH0V1642EaZhGUt00jl5+CdNYT1NytZaoxjyKzj2fBLJ2YN8xi6cpDLlICPKEOigBeZcv4UyREzye7oRmxbXwCk7lnVC+26IhWnbuAW+kI2nfCYsbK68jLyHU4mmO37B74VykoSfi96UgfgCwZbEOWVekFA/iT93+DCcU4bfCO3zy42pJWUrupahuWRqhg38/UZYTyDtl8fTOlZ9xIOOc8sPW8hIR1V0MPKgWNEGH/q9ggNO3iItLQFrBTfkR0LQFcxCX5YXIdzXweLg1OnuJ2GTNNuRdE6dQ+RFRLWYn5ov0ZYKA9OM4fUmPPGk+Zag6PI9XBzyMrLg5WJAmPbp6EwVpCWK56fCKfAsvezTClcxPxXzPof3f/4agth3wwqhh8MpZiOhPMkR4oIJzj0EY5XUOibMXY5e8jELkJoxGJ3VPfGJ+SqcyTUvKIgczhvMVl6USprLcFPmINz1iaziNXXNioc0pUqYoXd6kQ+etlJdPrxBR3cbAg2qFqpUGi1I2Itp1Mwb7tYfavQcGb3FDtO5jTPBxESfr7nhtfhzCsBDTw0PE+OcQfdgD/4ifIP6iP4eD+dJJ1RVPvz4G/W/Mg6brUCQctvJuEZUamkXJ0EW7YcvgHnBXt4ff4M1wjV6FhAm+aHolA59EL0SO11iE924jKrwKTX2GY2akF3K0M/FJ5iWRF19MSFiF97r/gOFSXtVe6LemOaJWrsCwbg8rC6qERVk0XmqE/H2ClbLYQCrL3NVYEXAKU/t6iXXSB7Nv+yPMy+KxFovyfv/u6PLlVSYjIqqzlCaXchyhnakq9SmNo5dfcn+mqeo+l+phGqaR2CONo5dfwjTW0/CKB1GdYEDhrunopPZDREK28hbSQuTpPsHi7U0wYKCPxePKRET3LwYeRHWCCs69xmB1/BAgLgBe8qvOvdB38W0MWbkaczXSy86IiO5/PJYR1RUqN/hoJmLZoZPQ65XP1vcQ3tuD924QUb3BwIOIiIjshoEHERER2Q0DDyIiIrIbBh5ERERkN+wkjoiIiGpN2U7iKgw8iIiIiGoam1qIiIjIbhh4EBERkd0w8CAiIiK7YeBBREREdgL8f5VqnlNj2lCEAAAAAElFTkSuQmCC"></p>
<p>Electrical power output of the power station is 1000 MW.</p>
<p>What is the thermal power loss in the heat exchanger?</p>
<p> </p>
<p>A. 500 MW</p>
<p>B. 1000 MW</p>
<p>C. 1500 MW</p>
<p>D. 2500 MW</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color:#ffffff;">Three methods for the production of electrical energy are<br></span></p>
<p><span style="background-color:#ffffff;">I. wind turbine</span></p>
<p><span style="background-color:#ffffff;">II. photovoltaic cell</span></p>
<p><span style="background-color:#ffffff;">III. fossil fuel power station.</span></p>
<p><span style="background-color:#ffffff;">Which methods involve the use of a primary energy s</span><span style="background-color:#ffffff;">ource?<br></span></p>
<p><span style="background-color:#ffffff;">A. I and II only<br></span></p>
<p><span style="background-color:#ffffff;">B. I and III only<br></span></p>
<p><span style="background-color:#ffffff;">C. II and III only<br></span></p>
<p><span style="background-color:#ffffff;">D. I, II and III</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question seems to have prompted some discussion among teachers and slightly more candidates chose response A than the others. Primary energy is defined as coming from a natural resource so whereas fossil fuels are non-renewable they are a primary energy resource. Also, a photovoltaic cell produces electricity, defined as a secondary energy source from a primary energy source, the sun. The clue is given in the question ‘involve the USE of a primary energy source’.</p>
</div>
<br><hr><br><div class="question">
<p>Photovoltaic cells and solar heating panels are used to transfer the electromagnetic energy of the Sun’s rays into other forms of energy. What is the form of energy into which solar energy is transferred in photovoltaic cells and solar heating panels?</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The Sankey diagrams for a filament lamp and for an LED bulb are shown below.</p>
<p style="text-align:center;"><img src="data:image/png;base64,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"></p>
<p>What is the efficiency of the filament lamp and the LED bulb?</p>
<p><img 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QnoigqtpQzbJ+/gUoLOppFVoJ6DdufK0aesZMYbPzExeTmhTtzpLVeKOGduul2wYQ9eFaXndeRg3+v3ADlHL9b2+on7z1LIwYQDlO2bx6Df2woWvx9BzFkz5q2vERywlAyHTUuVXCkqwKz1pmcTnVoWYzqrl+uZGD/NdqO9yoWjF6D/YJ72cMMjZDAhXODY+asO19HROJf8ys9xaFdX/hj+RIOqmcanH2G9L5By7LKUJpxhMZCxdCoj3ytlYvKHTPOrd0Q1nvQfF0BBfondg6u29h5XHzy7O0qU0oPXbmn8mJZ6vk6hIv/7b4ju7YrrlAR0F5YzxF1ju9au1O30wkRx/o+4BnnR3dHVbPmBPcvXUPraQqbWjzcVcyL5WSjXpZOqHcPoJxp5Hsh2seZsP8B3KnxKvGXK0K19m4gkF97a+ueGiQ+AzvgMGIrP1jhiMwxYAIvxJElbM3g08gX6uDd+yhpvLG+610+0MxpP+o/rzpcffmp7k6cSY/ZOtjkomFg5qlJ3JWBgAGRlctJgwnAikxMEMCCw6z3amTZAac6ty0rK64OUsIRLyi1HixQnK7P9BylR6f9QFOV/lbyEVxQf/yVK+nVH32gZH0+vVlnP/XYrL0EJ8/RSfBr9BNgd4+tKXto6JdK/el6IEhl7QMm74eB43jinJM54RVmaXtzIOapQSk59YltXM+tphzpKbDRw65KSODZACVqcrly3n34jTzkUG6EEVceNf4QSl5an3Gh8JcqNS1uUyLHvK+klFY3MLlGy19rW1eR62qfmYqPNj9sLMjyhcExiQzjSXGzII2BCCFWS5CeEUCVJfkIIVZLkJ4RQJUl+QghVkuQnhFAlSX5CCFWS5CeEUCVJfkIIVWrzb3j4ennf700QQrRTTb3h4XIPt+O25BcVyitMwiGJDeFIcwUnqfYKIVRJkp8QQpUk+QkhVEmSnxBClST5CSFUSZKfEEKVJPkJIVRJkp8QQpUk+QkhVMn55GfJJSk00Dqgcp1PP2bGpaAzVt7FzexIytEfWs/MgOrjF0p0Ygb6OsN+XiUjanDDYx2aiL7e6KAW43HWR/Szzh+50jakYT2mbOJHTiZeV3ZX90y0IssPpM7uR6+oDMrtp5v0HI6LpFd1TIyMIilDj6nBCioxZm+wxVkgo5cewthgZFkLJt16Ro9cj06Nw846PQ6cw6H0Likpi8cqPmMTlLy7NCJixxmesEIpTp6rBI1YoqTkWY/irZIsZd2MECXo9WSluPr43bqkJI4dahsKtAm3Lispr9u++0+7v+uch2vKmdiXlFGxpzrUsITVOk5s2LPFiadXvevNOixs0IxPlOySCqVmaMqaYWNrWYeTDVFmJ19W/mn3d53QuHFKiRvxkhJ35to92at7rbnYuPNqr5sfY6aNI+hsGlkFN1shHXdglkIOJmTiM+llxmitQ0xrevTjzUWz8Nm3k4PVx89UQr6+O7493ZpeX6mOvfsqCBneBw8XD54e3hfzvsNkl1bZFqjEmPExMedHExv5FM2sTbQR1gHoz/Go1rXejMtkJV8hdMoE+vToBGhw8xvBy+GQmnbOroRYRempwxww92V4iAcuHn0Y3r+CA1/pKK39ETJWreXCpCgigrvcq11rU1qvzc/VB8/unVptdR2Sxo9pqTqSp/s1cuB/JL/YWnmxXCniHHd+PC2Gr1kx7yrTV0zEz02ad9sFyw/sifkMoucxoX7uKzhOytn6N0U3evo+ijmniCtO11wrMexexcLSCSx7NVC1N8U7vyJMuexJ0tH7P2cxyF0usJazYCoupIBHbUF9k4JjaeR4VvDdR+Ps2lUP1msXBLr5M6B3BSf2n8ZQZeDk/mzoHUxAN5fai2jpPMZ4yE2pfajEsDuOGGYSNdbHyYuzE929fHDVF1JcEx8udAsMJohs9p8wUGU4zf6sCoIG+tON6pIlREePwkPFl2yL/0sr89bXCN5af2ovJve5gRlUexe5bZafSN9+AKb8mXHazsBVivN/BPx54q2/kv9+J6zV11XMfvd/+PjjsNqA1WgZv3ol+e8sZpCvGfxfZc26cLSacnITV5PYbQGfjH1MuvTbiZqktHcUHpr6/01X9U3SORptOB/FFzJ37mD+gCt+U1YSP0GLxnSepCU76Rb3kdwUnW49dNThcatEyV4boQR5ht+1htOO2aitKLUdIOuUMzea6S26nq5ENdKw3dAt5caZdcqomnVWKCWnPlEi/b0UH88QJXJtllJylzqm7ocOExu3Lispr4+s7ZRocL3dUq6nL1GCPF9REvP+1/6L1un+S5T0682d2HqdXzXXrpfi4x+hrDtVonSg0LgHHR6aHvR5ayELel/ii13f1e2WF02wluYi34OYz2cR7FSb3FXOFf1Mk007pjNsWpzF8yunEuymwaLfxuwXk3D5IJNLWYtw2RDB7M25Ta9D3GP21V1HJXUNbj298bnt37Bg0m0h+kB/YiKfwo2b6Dcv5KUNbsRk5XDkAzc2vriQLXr1dFq2To1I8zCeQV1bZVXqUI4+ZSUz3viJicnLCW2t6keDHrwqSs/ryMG+1+8Bco5erO31E/efpZCDCQco2zePQb+3Pb/3+xHEnDVbm5kClpJR7uh2VcmVogLMWm96NnEDtRjTWb1cz8T4abYb7VUuHL0A/QfztIcbHiGDCeECx85fvSu72Ba1TvKz/MzlnBv4+D4ibX7NsRjIWDqVke+VMjH5Q6b5udebn0tSaDDjEhsrnT1J2ABPBydNevDaLY0f01LPk19UWPv5/huie7viOiUB3YXlDHHXoPHpR1jvKzVPBViZKM7/EdcgL7o7upotP7Bn+RpKX1vI1PrxpmKtkPzKyd0czxr9GOaEa6VxvUll6Na+TUSSC29t/XPDxAeg8eb51wZTsH0nR2re1ignd9cuzkXOYby2c6NrbrwHr+leP9HOaDzpP647X374qe1NnkqM2TvZtqsrfwx/gsbTmqMqdVcCBgZAViYnDSYMJzI5QQADAlVUg3O69dDWAOvj6VXvE6CMWvxfypmSCruFrU+i+zjVCNu8jtKofSsvQQlrcPxqj2NYwiVbg/N1JS89QYkaUX28xypRm0857qi4cU5JnPGKsjS9uJEG63odHrEHlLzmOlfakY4SGw04fKMqTzkUa+uksHVUxKXlOXh7x/YGyNj3lfQ612f17LodHo7X0z41FxttfuhKkBG6hGMSG8KR5mJDaqlCCFWS5CeEUCVJfkIIVZLkJ4RQJUl+QghVkuQnhFAlSX5CCFWS5CeEUCVJfkIIVWrzb3j4ennf700QQrRTTb3h0eL/yfleyy8qlFeYhEMSG8KR5gpOUu0VQqiSJD8hhCpJ8hNCqJIkPyGEKknyE0KokiQ/IYQqSfITQqiSJD8hhCpJ8hNCqFLLk5/FiG7PF0SPDLQOruwVyOioL/hKZ2xknFkhhGibWpb8TOdJmjmJ6JOdGZfwrW2A5ePE97nMJ+GzWJFhkATYrHL0h9YzM8DbdvMIJToxA73J0sJlrCzG46yP6GddbuRK23iu9ZiyiR85mXhd2d3bLdE6THoOx0XSq6ZgkWJ33q+SETXYFhONfEIT0duHiMXI6XXV6wplWaPXZxm6uMmMjsvG1GBeB+f8KJjXlDOx4UrQ68lKcYNhX1t3nN76Os7YrBVKcfJcJWjEEiUlzzoa662SLGXdjJA6x/VWXoIS5h+hrDtVYh2H98Y5JXFGSMMxXG9dVlJet333n3Z/1zkF15QzsS8po2JPdagxWat1nNhQbOfTbvzl6vPe6DVXzRZT/q8riZeuNzJ9rpJSfMPub/vxe28pN86sU0aNWKec6UBjOVdrLjacL/mVf0fyxquEThqIR4NvdUY7YSmbPniOntKK6JilkIMJmfhMepkxWncAND368eaiWfjs28nBgpvATQqOpVEQ/grT+vawFs3d/Bk3ZRjsSkdXbnfvLtWxd18FIcP74OHiwdPD+2Led5js0irbApUYMz4m5vxoYiOfwu0e765oCQvlRz4n2jCUVwZ52M57IFPrxEYjTGfZ8WkmPn+ay1Q/d7sZpWR/lYm5/2Ce9nDDI2QwIeZM9p4qrf1FYzqrl+uZGD+NYDf1XbhO/q8uFsp16aQyhHXBDzW+iJuWIWHa1tuyjkjjx7RUHdManfkj+cUm8PmZrOQL+Ix7xC5ZaXDr6Y2POY3LVyrBvbNTP2cxfM2KeVeZvvdd/FQY3O3LL+jSsvAZ9zI+dqdKo51OctF0B9+5iX7nWv7Ca+yYoG1ZG5blB/YsX0PpaxtYUidpqoeTx6uSK0UFmO/utqiUBVNxIQU8im9Px2UzTXcvHne1Jchq3fwZ0LuCE/tPY6gycHJ/NvQOJqCbizW4Yz6DpfMY49HpHuyHuCOWn7mc8zNQhj5lKaO9vPH16sfMuIONtvUCUH6CzR8VMGxWKE80uLl1JWBgAGRlctJgwnAikxMEMCCwK1CJYXccMcwkauxjqn3kQ6373XZYfiJ9+wGYEsE4bWcwlZCvr3Duuxot41evJLRoMYN8B7OgaBhrVoej1ZSTu3k1id0WsETFwd2u2M67efsmvuRlthcVkl+0nwUP7mLyu7sxNMh/lRgOp5LKMCY++7tGznFntBOiWRP+PQv6BzFo7veExkczXtsJU+4OliV0ZfXSUY00YamHk7veie5ePrje3W1RIesdOLroZRL/fRAtr3xocNOGEbPvvLXnfd9yQrVumHRJzN+uJfrdZ+ihqcSYvcHWc9yPmeuOY5Qu+TbLZdhMFob52Zo83PELn8TIzEba/CyFHEw4AOHPEOzu4DJ28yP0/VTbUxmpxIT54WY6w6a5ewlY+iZDenSq87RAr4gNnG7saYEOysnkp8E9+BlCyeCQ7hcHy1Ri1B0kQ1/eahvXsVVizFhF5HsQ8/ms2gZnt0fw1T5w+6s1nWHT4iyeXzmVYDcNFv02Zr+YhMsHmVzKWoTLhghmb86VR5LaGtt57/SgeyOFjG9JOXa5zjmzFBwn5WxXQoc+3oKbZhm6jbEcHDafiOAuYMlly6wINv5qEUfyM4n5VRIvzdpW93GZDsz5Qq/7E4yL7Erq9qONFsGNGauYMeVrrv/aucZ4dStHn7KSGW/8xMTk5YQ60SZnuVLEOXPT7YJYDGSsWsuFSVHW4KaK0vM6cujL8BAPXDz6MLz/A+QcvUip47WI+0HzMJ5BDzuY2ZXHvR62u1ht7cSuQ3jOUQdkA430/Jde5NjZB+o8LcBZHRdqnhbo2FpQ4+9CcOQKFvwzjsgl29BVF48tRnRbVjBj+in6/ue70rjeHIuBjKVTGfleKROTP2Ra/Z42jSf9xwVQkF9i99BpdbD74Nnd0fGtxLB7FQtLJ7Ds1UB5rKXdcaOnb/d6571a/ZveL+jSMjBrvenpZC9+Tc//ionS82/TsqPgFsi0+E28G3yFDc/6WZ8q//1zROf+ntm7PmXJEI+aFVr0iYzzGkx0xtXW3+p2qwzd2reJSHLhra1/bpj4AOiMz4Ch+GyNI9b2RL7FeJKkrRk8GvkCfRy071gMX/P+coiOtm/EdqFbYDBBZLP/hIEqw2n2Z1UQNNCfbndpD8Xt6ox2whz+eOZTvqh+E8di5HTids5FzmG81q5GZfmZyzlXcQ3yorszV7Cjnv+mnhZQg3v0sPUd6ShP8d/KS1DCPL0Un0Y/AUpYwiXrk/3KdSUvbZ0S6V89L0SJjD2g5Dl6Cv/GOSVxht2bAXVUKCWnPrGtq5n1tEMdJTaq3So5pWxZPNZ23scqUZtPKSX1T9etS0ri2Cft4qUp15VLCW8rYUvSGq5HqX3DyMfTSwmasU45lHe94ULtVHOx0ebH7QUZnlA4JrEhHGkuNqTyL4RQJUl+QghVkuQnhFAlSX5CCFWS5CeEUCVJfkIIVZLkJ4RQJUl+QghVkuQnhFClNv+Gh6+X9/3eBCFEO9XUGx5t/g3m/KJCeYVJOCSxIRxpruAk1V4hhCpJ8hNCqJIkPyGEKknyE0KokiQ/IYQqSag2V+gAAAb7SURBVPITQqiSJD8hhCpJ8hNCqJIkPyGEKjmf/Cy5JIUGWoerrPMJZHRUIhn68ru4mR1JOfpD65kZUH38QolOzEBvsh8J/ioZUYMbHuvQRPT1Boy3GI+zPqKfdf7IlWRUj6dsz5RN/MjJxFcPiSjaLpOew3GR9Kq5tlLsYsNBXDiKD4uR0+uq1xXKMttQqHWVoYubzOi47EbGC+7gnB4H7tYlJXFsgBK0OF2pO7jddSUveYkyyjNciTtzrcXDyzmj4wxPWKEUJ89VgkYsUVJsQwRWDx0Y9HqyUlw9tOCtS0ri2KFKVPo/ml7drctKyuu27/7T7u86QxReU87EvqSMij2l3Lgbu3SfdZzYUGzn024I0hvnlMT6sdGALab8X1cSL11vZPpcJaX4ht3fFfY/qNw4s04ZNWKdcqYDDWdarbnYaIVqrzvasMVsjH+ML5anNCiZCDuWQg4mZOIz6WXGaK0Dlmt69OPNRbPw2beTgwU3rcuZSsjXd8e3p1vT6yvVsXdfBSHD++Dh4sHTw/ti3neY7NIq2wKVGDM+Jub8aGIjn6KZtYn7ykL5kc+JNgzllUEe1iqZWyBT68dGfaaz7Pg0E58/zWWqn7vdjFKyv8rE3H8wT3u44REymBBzJntPldb+ojGd1cv1TIyfRrCb+lrAWmmPO+HxbCih+gQ2H7naOqvsiDR+TEvVkTzdr5ED/yP5xdaKh+VKEefwwbN7pzv6OYvha1bMu8r0FRPxU2Fwty+/oEvLwmdcP3zsTpVGO53koq1M03Zu5Ds30e9cy194jegJ2pZdzJYf2LN8DaWvLayXNNWj9a4It0fw1d7gXNHPjbQrCMcsmIoLKeBRW0nvJgXH0sjxrOC7j8bZ2nP6MTPuYL12QaCbPwN6V3Bi/2kMVQZO7s+G3sEEdHOxBnfMZ7B0HmM87iyJinvA8jOXc34GytCnLGV0U+e9WvkJNn9UwLBZoTzR4ObWlYCBAZCVyUmDCcOJTE4QwIDArkAlht1xxDCTqLGPqbbXs5X3u4KC/BL1NZzeCctPpG8/AFMiGKftDJgozv8R+A1PvPVX8osKyS/KZMWTp/jTu7sx2F8HGi3jV68ktGgxg3wHs6BoGGtWh6PVlJO7eTWJ3RawRMXB3a6YSsjXV2DevokveZntRYXkF+1nwYO7mFz/vANQieFwKqkMY+Kzv2vkHHdGOyGaNeHfs6B/EIPmfk9ofDTjtZ0w5e5gWUJXVi8dhYeag8Pp1kOHHR5Ozr8DHapRu47qDhAnGpyvpytR/oOa7wRp0IhdoZSc+kSJ9PdSfDxDlMi1WUpJB2rb7jCxcT1difIPaNgxdT1difJ/RUnM+9+6y9/u9XbjlBI34qWazsnqDjcfTy8laMYnSnZJRTMraD/uQYeHvQfw8X1EGtadUokxYxWR70HM57OcbHC+2nyzgukMmxZn8fzKqQS7abDotzH7xSRcPsjkUtYiXDZEMHtzrjRNtDVuj+CrfYBOD7rj2mDmt6Qcu1znnFkKjpNytiuhQx/H+Ra7MnQbYzk4bD4RwV3AksuWWRFs/NUijuRnEvOrJF6atU01nZatl/xMJeTrAwgb4CnVrGaVo09ZyYw3fmJi8nJCW6tNzmIgY9VaLkyKsgY3VZSe15FDX4aHeODi0Yfh/R8g5+hFSptdmbinNA/jGfSwg5ldedzrYbvrytZO7DqE54IfcvIHGun5L73IsbMP1HlagLM6LtQ8LdCxtVKeuol+1ya+1A6lv09jvVKihsVAxtKpjHyvlInJHzKtfk+bJZek0GDGJTZWOnuyiZtLJYbdq1hYOoFlrwZK6bvdcaOnb3cHbeaP1nvs6Rd0aRmYtd70dLIXX3r+G7rzo2AxotvyPnM/+g3RH4WjlePahDJ0a98mIsmFt7b+uWHiA9B48/xrgynYvpMjNW9rlJO7axfnIucwvtFHHqzB/f5yiI62b8R2oVtgMEFks/+EgSrDafZnVRA00J9ud2P3xB3ojHbCHP545lO+qH4Tx2LkdOL2hufd8jOXc67iGuRFd2euN0c9/009LaAGTrce2hpYfTy96n1ClMjYHUp63vVGl2+NDpCO0qh9Ky9BCWtw/Ko/AUpYwiXrk/3KdSUvPUGJGlF9vMcqUZtPOe6ouHFOSZxh92ZAHfU6PGIPKHkd6Gn+jhIb1W6VnFK2LB7b9Hm/dUlJHPukXbw05bpyKeFtJWxJWqPxU7fDY51yqP513I41FxttfuhKkBG6hGMSG8KR5mJDKqlCCFWS5CeEUCVJfkIIVZLkJ4RQJUl+QghVkuQnhFAlSX5CCFWS5CeEUCVJfkIIVWrzb3j4ennf700QQrRTTb3h0eaTnxBC3A1S7RVCqJIkPyGEKknyE0KokiQ/IYQq/X9Kfe/afyqPcQAAAABJRU5ErkJggg=="></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p style="text-align:left;">Most power stations rely on a turbine and a generator to produce electrical energy. Which power station works on a different principle?</p>
<p style="text-align:left;">A. Nuclear</p>
<p style="text-align:left;">B. Solar</p>
<p style="text-align:left;">C. Fossil fuel</p>
<p style="text-align:left;">D. Wind</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Three energy sources for power stations are</p>
<p> I. fossil fuel</p>
<p> II. pumped water storage</p>
<p> III. nuclear fuel.</p>
<p>Which energy sources are primary sources?</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III </p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which of the energy sources are classified as renewable and non-renewable?</p>
<p><img 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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Three mechanisms that affect the composition of the atmosphere of the Earth are:</p>
<p style="padding-left:60px;">I. Loss of forests that would otherwise store carbon dioxide – CO<sub>2</sub><br>II. Release of methane – CH<sub>4</sub> by the digestive system of grazing animals<br>III. Increase of nitrous oxide – N<sub>2</sub>O due to extensive use of fertilizer</p>
<p>Which of these statements describe a process that contributes to global warming?</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>This question was well answered by candidates, although option A was a frequent distractor suggesting candidates may be less clear about the role of nitrous oxide in global warming.</p>
</div>
<br><hr><br><div class="question">
<p>In a simple climate model for a planet, the incoming intensity is 400 W m<sup>−2</sup> and the radiated intensity is 300 W m<sup>−2</sup>.</p>
<p><img style="display:block;margin-left:auto;margin-right:auto;" 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"></p>
<p>The temperature of the planet is constant. What are the reflected intensity from the planet and the albedo of the planet?</p>
<p><img 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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p><span style="background-color: #ffffff;">What is the function of the moderator in a thermal nuclear fission reactor?</span></p>
<p><span style="background-color: #ffffff;">A. To decrease the kinetic energy of neutrons emitted from fission reactions<br></span></p>
<p><span style="background-color: #ffffff;">B. To increase the kinetic energy of neutrons emitted from fission reactions<br></span></p>
<p><span style="background-color: #ffffff;">C. To decrease the overall number of neutrons available for fission<br></span></p>
<p><span style="background-color: #ffffff;">D. To increase the overall number of neutrons available for fission</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>The following are energy sources.</p>
<p>I. a battery of rechargeable electric cells<br>II. crude oil<br>III. a pumped storage hydroelectric system</p>
<p>Which of these are secondary energy sources?</p>
<p>A. I and II only</p>
<p>B. I and III only</p>
<p>C. II and III only</p>
<p>D. I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><span style="background-color: #ffffff;">What is meant by the statement that the average albedo of the Moon is 0.1?</span></p>
<p style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><span style="background-color: #ffffff;">A. 10% of the radiation incident on the Moon is absorbed by its surface<br></span></p>
<p style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><span style="background-color: #ffffff;">B. 10% of the radiation emitted by the Moon is absorbed by its atmosphere<br></span></p>
<p style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><span style="background-color: #ffffff;">C. 10% of the radiation incident on the Moon is reflected by its surface<br></span></p>
<p style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"><span style="background-color: #ffffff;">D. 10% of the radiation emitted by the Moon is at infrared wavelengths</span></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br>