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</div><h2>HL Paper 1</h2><div class="question">
<p>Q and R are two rigid containers of volume 3<em>V </em>and <em>V </em>respectively containing molecules of the same ideal gas initially at the same temperature. The gas pressures in Q and R are <em>p </em>and 3<em>p </em>respectively. The containers are connected through a valve of negligible volume that is initially closed.</p>
<p> <img src="images/Schermafbeelding_2018-08-13_om_18.30.51.png" alt="M18/4/PHYSI/HPM/ENG/TZ2/09"></p>
<p>The valve is opened in such a way that the temperature of the gases does not change. What is the change of pressure in Q?</p>
<p>A. +<em>p</em></p>
<p>B. \(\frac{{ + p}}{2}\)</p>
<p>C. \(\frac{{ - p}}{2}\)</p>
<p>D. –<em>p</em></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>Two containers, X and Y, are each filled by an ideal gas at the same temperature. The volume of Y is half the volume of X. The number of moles of gas in Y is three times the number of moles of the gas in X. The pressure of the gas in X is <em>P</em><sub>X</sub> and the pressure of the gas in Y is <em>P</em><sub>Y</sub>.</p>
<p>What is the ratio \(\frac{{{P_X}}}{{{P_Y}}}\)?</p>
<p>A. \(\frac{1}{6}\)</p>
<p>B. \(\frac{2}{3}\)</p>
<p>C. \(\frac{3}{2}\)</p>
<p>D. 6</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>There are two changes that are made in going from X to Y. A simple sketch, done while reading the stem, should show which way the proportionality works. As there are no squares in pV = nRT, the answer must be A.</p>
</div>
<br><hr><br><div class="question">
<p>What are the conditions of temperature and pressure at which the behaviour of a real gas approximates to the behaviour of an ideal gas?</p>
<p>A. Low pressure and low temperature<br>B. Low pressure and high temperature<br>C. High pressure and low temperature<br>D. High pressure and high temperature</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 following is numerically equal to the specific heat capacity of the substance of a solid body?</p>
<p>A. The thermal energy required to melt the body</p>
<p>B. The thermal energy required to increase the temperature of unit mass of the body by 1K</p>
<p>C. The thermal energy required to increase the temperature of the body by 1K</p>
<p>D. The total kinetic and potential energy of all the molecules in the body</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 class="p1">The graph shows the variation with absolute temperature \(T\) of the pressure \(p\) of a fixed mass of an ideal gas.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_14.15.23.png" alt="N10/4/PHYSI/HPM/ENG/TZ0/11_1"></p>
<p class="p1">Which of the following is correct concerning the volume and the density of the gas?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-08_om_14.16.08.png" alt="N10/4/PHYSI/HPM/ENG/TZ0/11_2"></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>An ideal gas has a volume of 15 ml, a temperature of 20 °C and a pressure of 100 kPa. The volume of the gas is reduced to 5 ml and the temperature is raised to 40 °C. What is the new pressure of the gas?</p>
<p>A. 600 kPa</p>
<p>B. 320 kPa</p>
<p>C. 200 kPa</p>
<p>D. 35 kPa</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 molar mass of magnesium is 24g. 12g of magnesium contains the same number of particles as</p>
<p>A. 6 g of carbon-12.</p>
<p>B. 12 g of carbon-12.</p>
<p>C. 24 g of carbon-12.</p>
<p>D. 6.02×10<sup>23 </sup>g of carbon-12.</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>Two objects are in thermal contact, initially at different temperatures. Which of the following determines the transfer of thermal energy between the objects?</p>
<p style="padding-left: 30px;">I. The mass of each object<br>II. The thermal capacity of the objects<br>III. The temperature of the objects</p>
<p>A. I only</p>
<p>B. I and II only</p>
<p>C. II and III only</p>
<p>D. III only</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 class="p1">An ideal gas and a solid of the same substance are at the same temperature. The average kinetic energy of the gas molecules is \({E_{\text{g}}}\) and the average kinetic energy of the solid molecules is \({E_{\text{s}}}\). What is the comparison between \({E_{\text{g}}}\) and \({E_{\text{g}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space"> </span>\({E_{\text{g}}}\) is less than \({E_{\text{s}}}\).</p>
<p class="p1">B. <span class="Apple-converted-space"> </span>\({E_{\text{g}}}\) equals \({E_{\text{s}}}\).</p>
<p class="p1">C. <span class="Apple-converted-space"> </span>\({E_{\text{g}}}\) is greater than \({E_{\text{s}}}\).</p>
<p class="p1">D. <span class="Apple-converted-space"> </span>The relationship between \({E_{\text{g}}}\) and \({E_{\text{s}}}\) cannot be determined.</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">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 fixed mass of an ideal gas has a constant volume. Two quantities, <em>R</em> and <em>S</em>, of the gas vary as shown by the graph below.<br><img src="images/Screen_Shot_2016-08-01_at_1.21.04_PM.png" alt><br>What quantities do <em>R</em> and <em>S</em> represent?</p>
<p><img src="images/Screen_Shot_2016-08-01_at_1.21.20_PM.png" alt></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 fixed mass of an ideal gas is at temperature <em>T</em>. The pressure is doubled and the volume is halved. What is the temperature after these changes?</p>
<p>A. \(\frac{T}{2}\)</p>
<p>B. <em>T</em></p>
<p>C. 2<em>T</em></p>
<p>D. 4<em>T</em></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 fraction of the internal energy that is due to molecular vibration varies in the different states of matter. What gives the order from highest fraction to lowest fraction of internal energy due to molecular vibration?</p>
<p>A. liquid > gas > solid</p>
<p>B. solid > liquid > gas</p>
<p>C. solid > gas > liquid</p>
<p>D. gas > liquid > solid</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 following correctly identifies the properties of the molecules of a substance that determine the substance’s internal energy?</p>
<p>A. The total potential energy and random kinetic energy<br>B. The random kinetic energy<br>C. The total gravitational potential energy and random kinetic energy<br>D. The total potential energy</p>
<p> </p>
<p style="text-align: center;"> </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">
<div data-canvas-width="694.1737373513404">
<div data-canvas-width="694.3557484378152"> </div>
</div>
</div>
<br><hr><br><div class="question">
<p>Unpolarized light of intensity <em>I<sub>0</sub></em> is incident on a polarizing filter. Light from this filter is incident on a second filter, which has its axis of polarization at 30˚ to that of the first filter.</p>
<p>The value of cos 30˚ is \(\frac{{\sqrt 3 }}{2}\). What is the intensity of the light emerging through the second filter?</p>
<p>A. \(\frac{{\sqrt 3 }}{2}\)<em>I<sub>0</sub></em></p>
<p>B. \(\frac{3}{2}\)<em>I<sub>0</sub></em></p>
<p>C. \(\frac{3}{4}\)<em>I<sub>0</sub></em></p>
<p>D. \(\frac{3}{8}\)<em>I<sub>0</sub></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>A fixed mass of an ideal gas undergoes an isochoric (isovolumetric) change. This increases the pressure of the gas. Which describes the change of internal energy of the gas and the direction of transfer of thermal energy?</p>
<p><img src="images/Screen_Shot_2016-08-01_at_1.23.28_PM.png" 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>An ideal gas expands at constant pressure. The graph shows the relationship between pressure <em>P</em> and volume <em>V</em> for this change.</p>
<p><img 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" alt></p>
<p>The change in the internal energy of the gas during this expansion is 1800 J. What is the amount and the direction of thermal energy transferred?</p>
<p>A. 3000 J into the gas<br>B. 3000 J out of the gas<br>C. 600 J into the gas<br>D. 600 J out of the gas</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 class="p1">The behaviour of a monatomic gas such as helium will approximate to that of an ideal gas when it is kept at</p>
<p class="p1">A. a temperature close to absolute zero.</p>
<p class="p1">B. low pressure.</p>
<p class="p1">C. very high pressure.</p>
<p class="p1">D. very high temperature.</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">
<p class="p1">B is clearly the best response even though it does not read ‘very low pressure’.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Water at a temperature of 0 °C is kept in a thermally insulated container. A lump of ice, also at 0 °C, is placed in the water and completely submerged.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-08_om_06.12.07.png" alt="M10/4/PHYSI/HPM/ENG/TZ1/10_1"></p>
<p class="p1">Which of the following is true in respect of both the net amount of ice that will melt and the change in temperature of the water?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-08_om_06.12.46.png" alt="M10/4/PHYSI/HPM/ENG/TZ1/10_2"></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 class="p1">An ice cube and an iceberg are both at a temperature of 0 °<span class="s2">C</span>. Which of the following is a correct comparison of the average random kinetic energy and the total kinetic energy of the molecules of the ice cube and the iceberg?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-08_om_14.10.47.png" alt="N10/4/PHYSI/HPM/ENG/TZ0/09"></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 class="p1">The behaviour of real gases is different from that predicted for ideal gases. Which of the following statements about real gases is <strong>not </strong>correct?</p>
<p class="p1">A. Gas molecules have potential energy.</p>
<p class="p1">B. Forces between gas molecules are always negligible.</p>
<p class="p1">C. Gas molecules have volume.</p>
<p class="p1">D. Real gases can liquefy.</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">
<div class="page" title="Page 6">
<div class="layoutArea">
<div class="column">
<p>A container with 0.60kg of a liquid substance is placed on a heater at time <em>t</em><em>=0</em>. The specific latent heat of vaporization of the substance is 200kJkg<sup>–1</sup>. The graph shows the variation of the temperature <em>T</em> of the substance with time <em>t.</em></p>
<div class="page" title="Page 6">
<div class="layoutArea">
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<p><img style="display: block; margin-left: auto; margin-right: auto;" 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" alt></p>
<p>What is the power of the heater?</p>
<p>A. 1200 W</p>
<p>B. 3000 W</p>
<p>C. 4800 W</p>
<p>D. 13 300 W</p>
</div>
</div>
</div>
</div>
</div>
</div>
</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>