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</div><h2>SL Paper 2</h2><div class="specification">
<p class="p1">This question is about radioactive decay.</p>
<p class="p1">A nucleus of an iodine isotope, I-131, undergoes radioactive decay to form a nucleus of the nuclide xenon-131. Xe-131 is stable.</p>
</div>
<div class="specification">
<p class="p1">The initial activity of a sample of I-131 is 100 kBq. The subsequent variation of the activity of the sample with time is shown in the graph.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-02_om_08.27.55.png" alt="N14/4/PHYSI/SP2/ENG/TZ0/03.c"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain what is meant by an isotope.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the missing entries to complete the nuclear reaction for the decay of I-131.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-02_om_11.18.12.png" alt="N14/4/PHYSI/SP2/ENG/TZ0/3.b"></p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The I-131 can be used for a medical application but only when the activity lies within the range of \((20 \pm 10){\text{ kBq}}\). Determine an estimate for the time during which the iodine can be used.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">A different isotope has half the initial activity and double the half-life of I-131. On the graph in (c), sketch the variation of activity with time for this isotope.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">same number of protons / atoms of the same element;</p>
<p class="p1">different number of neutrons;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">54 <span style="text-decoration: underline;">and</span> antineutrino/<span class="s1">\(\bar \nu \)</span>; <em>(both needed)</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">range is 14 to 26 <strong><em>or </em></strong>14 to 27;</p>
<p class="p1">12 <strong><em>or </em></strong>13 days;</p>
<p class="p1"><em>Award </em><strong><em>[2] </em></strong><em>if marking points added to the graph.</em></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">starts at 50 kBq and approximately exponential decay curve;</p>
<p class="p1">half-life is \( \sim {\text{16 days}}\) / line passes through \([16,{\text{ }}25]\) to within a small square;</p>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">A variety of good answers.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many seemed unaware of the <span style="text-decoration: underline;">antineutrino</span>.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many candidates were able to determine the answer from the activity graph, but quite a few misunderstood what the question was asking for.</p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This was done quite well, with most graphs starting at 50Bq and having the required half-life. However, too many candidates did not draw an acceptable exponentially shaped graph.</p>
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is about binding energy and mass defect.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State what is meant by mass defect.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>Data for this question is given below.</p>
<p class="p1">Binding energy per nucleon for deuterium \(\left( {_1^2{\text{H}}} \right)\) is 1.1 MeV.</p>
<p class="p1">Binding energy per nucleon for helium-3 \(\left( {_2^3{\text{He}}} \right)\) is 2.6 MeV.</p>
<p class="p1">Using the data, calculate the energy change in the following reaction.</p>
<p class="p1">\[_1^2{\text{H}} + _1^1{\text{H}} \to _2^3{\text{He}} + \gamma \]</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>The cross on the grid shows the binding energy per nucleon and nucleon number <em>A</em> of the nuclide nickel-62.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-09_om_16.33.07.png" alt="M14/4/PHYSI/SP2/ENG/TZ2/03.b.ii"></p>
<p class="p2">On the grid, sketch a graph to show how the average binding energy per nucleon varies with nucleon number <em>A</em>.</p>
<p class="p2">(iii) <span class="Apple-converted-space"> </span>State and explain, with reference to your sketch graph, whether energy is released <strong>or </strong>absorbed in the reaction in (b)(i).</p>
<div class="marks">[6]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">difference between mass of a nucleus and the sum of mass of nucleons/ constituents/particles;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1"><span class="s1">(i) <span class="Apple-converted-space"> </span></span>binding energy of left-hand side \( = 1.11 \times 2\) <span style="text-decoration: underline;">and</span> binding energy of right-hand side \( = 3 \times 2.6\); } <span class="s2"><em>(both needed) (allow ECF)</em></span></p>
<p class="p2">energy release \( = {\text{5.58 (MeV)}}\); <em>(ignore sign)</em></p>
<p class="p2"><span class="s1">(ii) <span class="Apple-converted-space"> </span></span>line goes through Ni point and nickel is the maximum ± 2 small squares horizontally; } <em>(allow Fe-56 as maximum – this is just outside the range allowed)</em></p>
<p class="p2">line starts at 0, downward trend for <em>A </em>after 62, trend after nickel less steep than before;</p>
<p class="p2"><em>Line must go through part of the X to award first marking point.</em></p>
<p class="p2"><em>Line must not flatten out to award second marking point.</em></p>
<p class="p2"><em>Allow smooth curve for low A.</em></p>
<p class="p2"><em>Allow incorrect variations at low A.</em></p>
<p class="p2"><span class="s1">(iii) <span class="Apple-converted-space"> </span></span>nucleus produced in the reaction is higher up the curve than the reactants / <em>OWTTE</em>; } <em>(must see reference to graph)</em></p>
<p class="p2">reference to binding energy/other valid reason results in energy release;</p>
<p class="p2"><em>Award </em><strong><em>[0] </em></strong><em>for a bald correct answer.</em></p>
<p class="p2"><em>Award </em><strong><em>[0] </em></strong><em>for any discussion of fission.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">Most were able to define mass defect correctly but there were many small slips that denied the mark. Candidates should be encouraged to learn definitions or to understand the physics lying behind the definition sufficiently well to construct the definition from scratch. Candidates often compared atomic masses with the sum of the nucleons without commenting on the role of the electrons. Some definitions were in terms of energy. Others simply said that the mass of a nucleus is reduced when constructed from the individual nucleons, without answering the question.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">(i) This relatively easy problem was not well done. There were many permutations of the numbers, and almost all were poorly explained. Completely correct solutions were rare and even these tended to have a poor level of explanation.</p>
<p class="p1">(ii) Candidates are required to be able to draw and annotate this plot. This question proved that very many do not appreciate the prominent features. There were mis-drawings on both sides of the maximum; the maximum itself was often misplaced by more than the specified tolerance (showing that candidates do not appreciate the minimum value of the binding energy per nucleon at the Fe-56 or Ni position). Other errors included inappropriate gradients on the right-hand side of the graph compared to the left and failures to begin the curve at the correct place.</p>
<p class="p1">(iii) Few candidates referred their knowledge to the graph and simply recalled – often correctly – some physics about the stability of the fusion product. However, this was rarely referred to the relative position of reactants and product on the graph.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is in <strong>two </strong>parts. <strong>Part 1 </strong>is about the nuclear model of the atom and radioactive decay. <strong>Part 2 </strong>is about waves.</p>
<p class="p1"><strong>Part 1 </strong>Nuclear model of the atom and radioactive decay</p>
</div>
<div class="specification">
<p class="p1">The nuclide radium-226 \(\left( {_{\;{\text{88}}}^{{\text{226}}}{\text{Ra}}} \right)\) decays into an isotope of radon (Rn) by the emission of an alpha particle and a gamma-ray photon.</p>
</div>
<div class="specification">
<p class="p1"><strong>Part 2</strong> Waves</p>
<p class="p1">Two waves, A and B, are travelling in opposite directions in a tank of water. The graph shows the variation of displacement of the water surface with distance along the wave at a particular instant.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-30_om_14.49.48.png" alt="N15/4/PHYSI/SP2/ENG/TZ0/04_Part_2"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline how the evidence supplied by the Geiger–Marsden experiment supports the nuclear model of the atom.</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline why classical physics does not permit a model of an electron orbiting the nucleus.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State what is meant by the terms nuclide and isotope.</p>
<p class="p2"> </p>
<p class="p1">Nuclide:</p>
<p class="p2"> </p>
<p class="p2"> </p>
<p class="p1">Isotope:</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Construct the nuclear equation for the decay of radium-226.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-30_om_15.05.11.png" alt="N15/4/PHYSI/SP2/ENG/TZ0/04.c.ii"></p>
<div class="marks">[3]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Radium-226 has a half-life of 1600 years. Determine the time, in years, it takes for the activity of radium-226 to fall to \(\frac{1}{{64}}\) of its original activity.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the amplitude of wave A.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Wave A has a frequency of 9.0 Hz. Calculate the velocity of wave A.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Deduce the frequency of wave B.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State what is meant by the principle of superposition of waves.</p>
<div class="marks">[2]</div>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">On the graph opposite, sketch the wave that results from the superposition of wave A and wave B at that instant.</p>
<div class="marks">[3]</div>
<div class="question_part_label">f.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">most undeflected/pass straight through;</p>
<p class="p1">hence mostly empty space;</p>
<p class="p1">few deflected; <em>(allow “bent”, “reflect”, “bounce back” etc) </em></p>
<p class="p1">hence small dense nucleus;</p>
<p class="p1">positive / positively charged;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">electron accelerated / mention of centripetal force;</p>
<p class="p1">should radiate EM waves/energy;</p>
<p class="p1">and spiral into the nucleus;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1"><em>nuclide</em>: <span class="Apple-converted-space"> </span>nucleus characterized by specified number of protons and neutrons/its constituents;</p>
<p class="p1"><em>isotope</em>: <span class="Apple-converted-space"> </span>nuclide with same number of protons / same element <span style="text-decoration: underline;">and</span> different numbers of nucleons/neutrons;</p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(_{\;86}^{222}{\text{Rn}}\);</p>
<p class="p1">\(_2^4{\text{He}}\)<span class="Apple-converted-space"> </span><strong><em>or</em></strong> \(_0^0\gamma \);</p>
<p class="p1">top and bottom numbers balanced correctly;</p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">6 half-lives occurred;</p>
<p class="p1">9600 years;</p>
<p class="p1"><em>Award </em><strong><em>[2] </em></strong><em>for a bald correct answer.</em></p>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">5 mm <strong><em>or </em></strong>5.0 mm; <em>units are required</em></p>
<p class="p1"><em>Allow other units, eg: 5/5.0 </em>\( \times \)<em> 10<sup>–3</sup> m.</em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>wavelength \( = {\text{8.0 cm}}\) <strong><em>or </em></strong>8 cm; <em>(accept clear substitution in MP2 for this mark)</em></p>
<p>\(v = (f\lambda = ){\text{ }}9 \times 8 = 72{\text{ cm}}\,{{\text{s}}^{ - 1}}\); <em>units are required</em></p>
<p><em>Award </em><strong><em>[2] </em></strong><em>for a bald correct answer.</em></p>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">wavelength \( = 3.9{\text{ (cm)}}\); <em>(accept answers in the range of 3.8 to 4.0 (cm))</em></p>
<p class="p1">frequency \( = \left( {\frac{{72}}{{3.9}} = } \right){\text{ 18}}\);</p>
<p class="p1">Hz <strong><em>or</em></strong> \({{\text{s}}^{ - 1}}\);</p>
<p class="p1"><em>Award </em><strong><em>[3] </em></strong><em>for a bald correct answer that includes unit.</em></p>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">when two or more waves (of the same nature) meet/interfere / <em>OWTTE</em><span class="s1">;</span></p>
<p class="p2">the resultant displacement is the (vector) sum of their individual displacements; } <span class="s2"><em>(do not allow constructive or destructive interference as answer to this point)</em></span></p>
<p class="p1"><em>Do not accept “amplitude” for “displacement” anywhere in answer. </em></p>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1" style="text-align: left;"><img src="images/Schermafbeelding_2016-08-30_om_16.51.36.png" alt="N15/4/PHYSI/SP2/ENG/TZ0/04.f.ii/M"></p>
<p class="p1">start and end points correct (equal B) and crossing points on distance axis correct \({\text{(1, 3.6, 6, 7)}}\);</p>
<p class="p1">peaks and troughs at \({\text{(2.4, 11)}}\) \({\text{(4.6, }}-{\text{8)}}\) \({\text{(6.5, 1.5)}}\);</p>
<p class="p2"><span class="s1">general shape correct as in example; } </span><em>(maximum and minimum must be alternating +/–)</em></p>
<p class="p2"><em>All tolerances </em>± <em>1 square. </em></p>
<div class="question_part_label">f.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">This was generally well done, but too many candidates focused upon a description of the experiment rather than the evidence it provided.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Very poorly done.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">The word nuclide refers to a nucleus with a specific number of protons and neutrons. Very few candidates understood this. They were, however, mostly able to show a clear understanding of what an isotope was.</p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">No problem for the majority of candidates.</p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Most candidates were able to give the correct answer.</p>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This was well done – an omission of the vital unit (so that the examiner can confirm the reading) was not too common.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This part was well done.</p>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This part was well done.</p>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many candidates described the meeting or interference of two waves, however, a considerable number went on to confuse amplitude with displacement in their answer and lost marks.</p>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">This was a demanding drawing requiring candidates to show the complex superposition of two waves. Some candidates rose well to this challenge, took their time, and drew very good attempts. Many however produced rather half-hearted and rushed diagrams that lost one or more marks for lack of quality. Teachers would be advised to study the mark scheme as it gives a sensible route for the construction of the final answer.</p>
<div class="question_part_label">f.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is in <strong>two </strong>parts. <strong>Part 1 </strong>is about the production of energy in nuclear fission. <strong>Part 2 </strong>is about collisions.</p>
</div>
<div class="specification">
<p class="p1"><strong>Part 1 </strong>Production of energy in nuclear fission</p>
</div>
<div class="specification">
<p class="p1">A possible fission reaction is</p>
<p class="p1">\[_{\;92}^{235}U + _0^1n \to _{36}^{92}Kr + _{\;56}^{141}Ba + x_0^1n.\]</p>
</div>
<div class="specification">
<p class="p1"><strong>Part 2 </strong>Collisions</p>
</div>
<div class="specification">
<p class="p1">In an experiment, an air-rifle pellet is fired into a block of modelling clay that rests on a table.</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-09_om_18.13.15.png" alt="N10/4/PHYSI/SP2/ENG/TZ0/B3.Part2.b"></p>
<p class="p1">The air-rifle pellet remains inside the clay block after the impact.</p>
<p class="p1">As a result of the collision, the clay block slides along the table in a straight line and comes to rest. Further data relating to the experiment are given below.</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{Mass of air - rifle pellet}}}&{ = 2.0{\text{ g}}} \\ {{\text{Mass of clay block}}}&{ = 56{\text{ g}}} \\ {{\text{Velocity of impact of air - rifle pellet}}}&{ = 140{\text{ m}}\,{{\text{s}}^{ - 1}}} \\ {{\text{Stopping distance of clay block}}}&{ = 2.8{\text{ m}}} \end{array}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) State the value of \(x\).</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Show that the energy released when one uranium nucleus undergoes fission in the reaction in (a) is about \(2.8 \times {10^{ - 11}}{\text{ J}}\).</p>
<p class="p1">\[\begin{array}{*{20}{l}} {{\text{Mass of neutron}}}&{ = 1.00867{\text{ u}}} \\ {{\text{Mass of U - 235 nucleus}}}&{ = 234.99333{\text{ u}}} \\ {{\text{Mass of Kr - 92 nucleus}}}&{ = 91.90645{\text{ u}}} \\ {{\text{Mass of Ba - 141 nucleus}}}&{ = 140.88354{\text{ u}}} \end{array}\]</p>
<p class="p1">(iii) <span class="Apple-converted-space"> </span>State how the energy of the neutrons produced in the reaction in (a) is likely to compare with the energy of the neutron that initiated the reaction.</p>
<div class="marks">[6]</div>
<div class="question_part_label">Part1.a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline the role of the moderator.</p>
<div class="marks">[2]</div>
<div class="question_part_label">Part1.b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">A nuclear power plant that uses U-235 as fuel has a useful power output of 16 MW and an efficiency of 40%. Assuming that each fission of U-235 gives rise to \(2.8 \times {10^{ - 11}}{\text{ J}}\) of energy, determine the mass of U-235 fuel used per day.</p>
<div class="marks">[4]</div>
<div class="question_part_label">Part1.c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the principle of conservation of momentum.</p>
<div class="marks">[2]</div>
<div class="question_part_label">Part2.a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>Show that the initial speed of the clay block after the air-rifle pellet strikes it is \(4.8{\text{ m}}\,{{\text{s}}^{ - 1}}\).</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Calculate the average frictional force that the surface of the table exerts on the clay block whilst the clay block is moving.</p>
<div class="marks">[6]</div>
<div class="question_part_label">Part2.b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Discuss the energy transformations that occur in the clay block and the air-rifle pellet from the moment the air-rifle pellet strikes the block until the clay block comes to rest.</p>
<div class="marks">[3]</div>
<div class="question_part_label">Part2.c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The clay block is dropped from rest from the edge of the table and falls vertically to the ground. The table is 0.85 m above the ground. Calculate the speed with which the clay block strikes the ground.</p>
<div class="marks">[2]</div>
<div class="question_part_label">Part2.d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>3;</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>\(\Delta m = 234.99333 - 91.90645 - 140.88354 - [2 \times 1.00867]\);</p>
<p class="p1">\( = 0.186{\text{ (u)}}\);</p>
<p class="p1">\({\text{energy released}} = 0.186 \times 931 = 173{\text{ }}({\text{MeV)}}\);</p>
<p class="p1">\(173 \times {10^6} \times 1.6 \times {10^{ - 19}}\);</p>
<p class="p1">\(( = 2.768) \approx 2.8 \times {10^{ - 11}}{\text{ (J)}}\)</p>
<p class="p1"><strong><em>or</em></strong></p>
<p class="p1">\(\Delta m = 234.99333 - 91.90645 - 140.88354 - [2 \times 1.00867]\);</p>
<p class="p1">\( = 0.186{\text{ (u)}}\);</p>
<p class="p1">\({\text{mass converted}} = 0.186 \times 1.66 \times {10^{ - 27}}{\text{ }}( = 3.09 \times {10^{ - 28}})\);</p>
<p class="p1">(use of \(E = m{c^2}\)) \({\text{energy}} = 3.09 \times {10^{ - 28}} \times 9 \times {10^{ - 16}}\);</p>
<p class="p1">\(( = 2.77) \approx 2.8 \times {10^{ - 11}}{\text{ (J)}}\)</p>
<p class="p1"><em>Award </em><strong><em>[2 max] </em></strong><em>if mass difference is incorrect.</em></p>
<p class="p1"><em>If candidate carries forward an incorrect value from (a)(i) [2 is common], treat this as ecf in (a)(ii).</em></p>
<p class="p1"><em>Award </em><strong><em>[3 max] </em></strong><em>if the candidate uses a value for x inconsistent with (a)(i).</em></p>
<p class="p1">(iii) <span class="Apple-converted-space"> </span>greater/higher energy;</p>
<div class="question_part_label">Part1.a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">reduces neutron speed to (thermal) lower speeds;</p>
<p class="p1">so that chance of initiating fission is higher;</p>
<p class="p1"><em>Accept “fast neutrons cannot cause fission” for 2nd marking point.</em></p>
<div class="question_part_label">Part1.b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">40% efficient so 40 (MW) required;</p>
<p class="p1">\(\frac{{40 \times {{10}^6}}}{{2.8 \times {{10}^{ - 11}}}} = 1.43 \times {10^{18}}\) per second;</p>
<p class="p1">number of fissions per day \( = 1.23 \times {10^{23}}\);</p>
<p class="p1">\(\left( { = \frac{{1.23 \times {{10}^{23}} \times 235}}{{6 \times {{10}^{23}}}}} \right) = {\text{48 g per day}}\);</p>
<div class="question_part_label">Part1.c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">the total momentum of a system is constant;</p>
<p class="p1">provided external force does not act;</p>
<p class="p1"><strong><em>or</em></strong></p>
<p class="p1">the momentum of an isolated/closed system;</p>
<p class="p1">is constant;</p>
<p class="p1"><em>Award </em><strong><em>[1] </em></strong><em>for momentum before collision equals collision afterwards.</em></p>
<div class="question_part_label">Part2.a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>initial momentum \( = 2.0 \times {10^{ - 3}} \times 140\);</p>
<p class="p1">final speed \(\frac{{2.0 \times {{10}^{ - 3}} \times 140}}{{5.6 \times {{10}^{ - 2}} + 2.0 \times {{10}^{ - 3}}}}\);</p>
<p class="p1">\( = 4.8{\text{ m}}\,{{\text{s}}^{ - 1}}\)</p>
<p class="p1"><em>Watch for incorrect mass values in equation.</em></p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>initial kinetic energy of pellet \( + \) clay block \( = \frac{1}{2}m{v^2}\);</p>
<p class="p1">\(0.5 \times 0.058 \times {4.8^2}{\text{ (}} = 0.67{\text{ J)}}\);</p>
<p class="p1">\({\text{force}} = \frac{{{\text{work done}}}}{{{\text{distance travelled}}}}\);</p>
<p class="p1">\( = 0.24{\text{ N}}\);</p>
<p class="p1"><strong><em>or</em></strong></p>
<p class="p1">use of appropriate kinematic equation with consistent sign usage <em>e.g. </em>\(a = \frac{{{u^2} - {v^2}}}{{2s}}\);</p>
<p class="p1">\(a = \frac{{{{4.8}^2}}}{{2 \times 2.8}}\);</p>
<p class="p1">\(F = \frac{{0.058 \times {{4.8}^2}}}{{2 \times 2.8}}\);</p>
<p class="p1">\( = 0.24{\text{ N}}\);</p>
<div class="question_part_label">Part2.b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1"><span style="text-decoration: underline;">kinetic</span> energy of pellet is transferred to <span style="text-decoration: underline;">kinetic</span> energy of clay block;</p>
<p class="p1">and internal energy of pellet and clay block;</p>
<p class="p1">clay block loses kinetic energy as thermal energy/heat;</p>
<div class="question_part_label">Part2.c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(v = \sqrt {2gs} \);</p>
<p class="p1">\( = 4.1{\text{ m}}\,{{\text{s}}^{ - 1}}\);</p>
<p class="p1"><em>Allow g </em>\( = \)<em> 10 m</em>\(\,\)<em>s<sup>–2</sup> answer 4.1 m</em>\(\,\)<em>s<sup>–2</sup></em></p>
<p class="p1"><em>Award </em><strong><em>[2] </em></strong><em>for bald correct answer.</em></p>
<div class="question_part_label">Part2.d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">(i) A common incorrect answer was 2.</p>
<p class="p2">(ii) Candidates were often able to carry this calculation through to a correct conclusion. It was a “show that” and a high level of explanation was required by examiners and was – in many cases – demonstrated.</p>
<p class="p2">(iii) Reponses here were mostly correct. However, the answer “It has a higher energy” was common. Candidates need to be reminded of the imprecision of such a statement. Is “It” the initiating neutron or the emitted neutron?</p>
<div class="question_part_label">Part1.a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Weaker candidates could not distinguish between the role of the moderator and that of the control rods.</p>
<div class="question_part_label">Part1.b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Many good calculations were seen but weaker candidates usually arrived at recognition that the required power from the reactor is 40 MW and could go no further.</p>
<div class="question_part_label">Part1.c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">When the question is “State the principle of conservation of momentum.” an answer of “momentum is conserved” will attract no marks. The examiner needs to know what “conserved” means. Many omitted the statement that external forces do not act (or similar)</p>
<div class="question_part_label">Part2.a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">(i) Careful examination of solutions showed that about one-third of candidate forgot to add the mass of the pellet to the final total mass of the block.</p>
<p class="p2">(ii) This two-stage calculation attracted the same error as part (i) and many power of ten errors through a failure to note the units of mass in the question.</p>
<div class="question_part_label">Part2.b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Descriptions of the energy transformations were incomplete and poorly described. There was a general failure to recognise that the pellet transfers its kinetic energy into a number of distinct forms. Candidates are too quick to ascribe energy loss to “friction” without indicating the seat of this energy loss.</p>
<div class="question_part_label">Part2.c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Most candidates were able to complete this calculation or to get close to it. Some forgot to evaluate the square root having arrived at the speed squared.</p>
<div class="question_part_label">Part2.d.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">This question is in <strong>two </strong>parts. <strong>Part 1 </strong>is about the oscillation of a mass. <strong>Part 2 </strong>is about nuclear fission.</p>
</div>
<div class="specification">
<p class="p1"><strong>Part 1 </strong>Oscillation of a mass</p>
<p class="p1">A mass of 0.80 kg rests on a frictionless surface and is connected to two identical springs both of which are fixed at their other ends. A force of 0.030 N is required to extend or compress each spring by 1.0 mm. When the mass is at rest in the centre of the arrangement, the springs are not extended.</p>
</div>
<div class="specification">
<p class="p1">The mass is displaced to the right by 60 mm and released.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-02_om_08.55.14.png" alt="N14/4/PHYSI/SP2/ENG/TZ0/05_Part1.a"></p>
</div>
<div class="specification">
<p class="p1">The motion of an ion in a crystal lattice can be modelled using the mass–spring arrangement. The inter-atomic forces may be modelled as forces due to springs as in the arrangement shown.</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-02_om_09.00.34.png" alt="N14/4/PHYSI/SP2/ENG/TZ0/05_Part1.b"></p>
<p class="p1">The frequency of vibration of a particular ion is \(7 \times {10^{12}}{\text{ Hz}}\) and the mass of the ion is \(5 \times {10^{ - 26}}{\text{ kg}}\). The amplitude of vibration of the ion is \(1 \times {10^{ - 11}}{\text{ m}}\).</p>
</div>
<div class="specification">
<p class="p1"><strong>Part 2</strong> Nuclear fission</p>
</div>
<div class="specification">
<p class="p1">A reaction that takes place in the core of a particular nuclear reactor is as shown.</p>
<p class="p1">\[_{\;92}^{235}{\text{U}} + _0^1{\text{n}} \to _{\;56}^{144}{\text{Ba}} + _{36}^{89}{\text{Kr}} + 3_0^1{\text{n}}\]</p>
<p class="p1">In the nuclear reactor, \(9.5 \times {10^{19}}\) fissions take place every second. Each fission gives rise to 200 MeV of energy that is available for conversion to electrical energy. The overall efficiency of the nuclear power station is 32%.</p>
</div>
<div class="specification">
<p class="p1">In addition to the U-235, the nuclear reactor contains a moderator and control rods. Explain the function of the</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the acceleration of the mass at the moment of release.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline why the mass subsequently performs simple harmonic motion (SHM).</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Calculate the period of oscillation of the mass.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Estimate the maximum kinetic energy of the ion.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">On the axes, draw a graph to show the variation with time of the kinetic energy of mass and the elastic potential energy stored in the springs. You should add appropriate values to the axes, showing the variation over one period.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-02_om_13.12.52.png" alt="N14/4/PHYSI/SP2/ENG/TZ0/05.b.ii"></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Calculate the wavelength of an infrared wave with a frequency equal to that of the model in (b).</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Determine the mass of U-235 that undergoes fission in the reactor every day.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Calculate the power output of the nuclear power station.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">moderator.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">control rods.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">force of 1.8 N for each spring so total force is 3.6 N;</p>
<p class="p1">acceleration \( = \frac{{3.6}}{{0.8}} = 4.5{\text{ m}}{{\text{s}}^{ - 2}}\); <em>(allow ECF from first marking point)</em></p>
<p class="p1">to left/towards equilibrium position / negative sign seen in answer;</p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">force/acceleration is in opposite direction to displacement/towards equilibrium position;</p>
<p class="p1">and is proportional to displacement;</p>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(\omega = \left( {\sqrt {\left( {\frac{a}{x}} \right)} = } \right){\text{ }}\sqrt {\frac{{4.5}}{{60 \times {{10}^{ - 3}}}}} {\text{ }}( = 8.66{\text{ rad}}\,{{\text{s}}^{ - 1}})\);</p>
<p>\(T = 0.73{\text{ s}}\);</p>
<p><em>Watch out for ECF from (a)(i) eg award </em><strong><em>[2] </em></strong><em>for </em>\(T = 1.0{\text{ }}s\) <em>for </em>\(a = 2.25{\text{ m}}\,{{\text{s}}^{ - 2}}\)<em>.</em></p>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(\omega = 2\pi \times 7 \times {10^{12}}( = 4.4 \times {10^{13}}Hz)\);</p>
<p class="p1">\(5 \times {10^{ - 21}}{\text{ J}}\);</p>
<p class="p1"><em>Allow answers in the range of 4.8 to </em>\(4.9 \times {10^{ - 21}}{\text{ J}}\) <em>if 2 sig figs or more are used.</em></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1"><img src="images/Schermafbeelding_2016-09-02_om_13.16.40.png" alt="N14/4/PHYSI/SP2/ENG/TZ0/05.b.ii/M"></p>
<p class="p1">KE and PE curves labelled – very roughly \({\cos ^2}\) and \({\sin ^2}\) shapes; } <span class="s2"><em>(allow reversal of curve labels)</em></span></p>
<p class="p1">KE and PE curves in anti-phase and of equal amplitude;</p>
<p class="p1">at least one period shown;</p>
<p class="p1">either \({E_{\max }}\) marked correctly on energy axis, or \(T\) marked correctly on time axis;</p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">\(7.0 \times {10^{12}}{\text{ Hz}}\) is equivalent to wavelength of \(4.3 \times {10^{ - 5}}{\text{ m}}\);</p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">number of fissions in one day \( = 9.5 \times {10^{19}} \times 24 \times 3600{\text{ }}( = 8.2 \times {10^{24}})\);</p>
<p class="p1">mass of uranium atom \( = 235 \times 1.661 \times {10^{ - 27}}{\text{ }}( = 3.9 \times {10^{ - 25}}{\text{ kg)}}\);</p>
<p class="p1">mass of uranium in one day \(( = 8.2 \times {10^{24}} \times 3.9 \times {10^{ - 25}}) = 3.2{\text{ kg}}\);</p>
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">energy per fission \( = 200 \times {10^6} \times 1.6 \times {10^{ - 19}}{\text{ }}( = 3.2 \times {10^{ - 11}}{\text{ J)}}\);</p>
<p class="p1">power output \( = (9.5 \times {10^{19}} \times 3.2 \times {10^{ - 11}} \times 0.32 = ){\text{ }}9.7 \times {10^8}{\text{ W}}\);</p>
<p class="p1"><em>Award </em><strong><em>[1] </em></strong><em>for an answer of </em>\(6.1 \times {10^{27}}{\text{ eV}}{{\text{s}}^{ - 1}}\)<em>.</em></p>
<div class="question_part_label">d.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">neutrons have to be slowed down (before next fission);</p>
<p class="p1">because the probability of fission is (much) greater (with neutrons of thermal energy);</p>
<p class="p1">neutrons collide with/transfer energy to atoms/molecules (of the moderator);</p>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">have high neutron capture cross-section/good at absorbing neutrons;</p>
<p class="p1">(remove neutrons from the reaction) thus controlling the rate of nuclear reaction;</p>
<div class="question_part_label">e.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">This is a slightly different situation. Most candidates at SL did not use F and m to find acceleration. Very few added the force due to each spring and ECF was frequently applied.</p>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p class="p1">Care was needed in showing the constant and equal amplitudes. Many poor answers were seen.</p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.ii.</div>
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<p class="p1">Mostly good answers although it was rare to find a candidate who stated that the probability of further fusion is increased with thermal neutrons.</p>
<div class="question_part_label">e.i.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">Too many answers lacked precision referring only to the use of control rods in avoiding an explosion or meltdown.</p>
<div class="question_part_label">e.ii.</div>
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<p>This question is about nuclear reactions.</p>
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<p>The nuclide U-235 is an isotope of uranium. A nucleus of U-235 undergoes radioactive decay to a nucleus of thorium-231 (Th-231). The proton number of uranium is 92.</p>
<p>(i) State what is meant by the terms nuclide and isotope.</p>
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<p><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">Nuclide: </span></p>
<p><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">Isotope: </span></p>
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<p>(ii) One of the particles produced in the decay of a nucleus of U-235 is a gamma photon. State the name of another particle that is also produced.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
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<p>The daughter nuclei of U-235 undergo radioactive decay until eventually a stable isotope of lead is reached.</p>
<p>Explain why the nuclei of U-235 are unstable whereas the nuclei of the lead are stable.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
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<p>Nuclei of U-235 bombarded with low energy neutrons can undergo nuclear fission. The nuclear reaction equation for a particular fission is shown below.</p>
<p>\[{}_0^1{\rm{n}} + {}_{92}^{235}{\rm{U}} \to {}_{56}^{144}{\rm{Ba}} + {}_{36}^{89}{\rm{Kr}} + 3{}_0^1{\rm{n}}\]</p>
<p>Show, using the following data, that the kinetic energy of the fission products is about 200 MeV.</p>
<p style="text-align: left; padding-left: 60px;">Mass of nucleus of U-235 = 235.04393 u<br>Mass of nucleus of Ba-144 = 143.922952 u<br>Mass of nucleus of Kr-89 = 88.91763 u<br>Mass of neutron = 1.00867 u</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p>(i)<em> nuclide:</em><br>(a species of atom that is characterized by) the constitution of its nucleus /the number of protons and neutrons in the nucleus OWTTE;<br><em>isotope:</em><br>nuclides with the same proton number but different nucleon/neutron numbers; <br><strong><em>or</em></strong><br>atoms of the same element that have different numbers of neutrons/neutron number;<br>(ii) alpha particle / helium nucleus / \({}_2^4{\rm{He}}\);</p>
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<div class="question_part_label">a.</div>
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<p>protons repel/break nucleus apart;<br>binding energy/strong force holds nucleus together;<br>neutron excess / n:p ratio is greater in lead therefore overall balance of forces is<br>more attractive / (magnitude of) binding energy per nucleon is greater in lead /<br>binding energy per nucleon more negative in lead than uranium;</p>
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<div class="question_part_label">b.</div>
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<p>Δ<em>m</em>=235.04393–[143.922952+88.91763+2×1.00867];<br>=0.1860u; (<em>must see the u to award this mark</em>)<br>energy=0.1860×931.5=173.9 MeV;<br>(≈ 200 MeV)</p>
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<div class="question_part_label">c.</div>
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<h2 style="margin-top: 1em">Examiners report</h2>
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<p>(i) A good statement of the meaning of <em>nuclide</em> was rare. <em>Isotope</em> was much better understood and explained.</p>
<p>(ii) The majority identified the alpha particle as the other particle in the reaction. Common errors included the neutron, various forms of neutrino, and the previously unknown alpha photon.</p>
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<div class="question_part_label">a.</div>
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<p>Candidates found it difficult to explain why U-235 is more unstable than a stable isotope of lead. It was rare to see clear statements of repulsive nature of the coulomb force and that it acts between protons whereas the strong nuclear force is attractive so that the balance of proton: neutron is changed in the more stable lead. Explanations in terms of binding energy per nucleon were also accepted. Explanations couched in terms of binding energy alone were usually incorrect.</p>
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<div class="question_part_label">b.</div>
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<p><strong>SL only</strong> Calculations of the kinetic energy of the fission products in a nuclear reaction were carried through competently by many. Some however failed to show clearly the conversion from atomic mass units to electronvolts and lost some credit for this.</p>
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<div class="question_part_label">c.</div>
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<br><hr><br><div class="specification">
<p class="p1">This question is in <strong>two </strong>parts. <strong>Part 1 </strong>is about a simple pendulum. <strong>Part 2 </strong>is about the Rutherford model of the atom.</p>
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<p class="p1"><strong>Part 1 </strong>Simple pendulum</p>
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<p class="p1">A pendulum consists of a bob suspended by a light inextensible string from a rigid support. The pendulum bob is moved to one side and then released. The sketch graph shows how the displacement of the pendulum bob undergoing simple harmonic motion varies with time over one time period.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-09_om_17.23.17.png" alt="N10/4/PHYSI/SP2/ENG/TZ0/B1.Part1.a"></p>
<p class="p1">On the sketch graph above,</p>
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<p class="p1">A pendulum bob is moved to one side until its centre is 25 mm above its rest position and then released.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-09_om_17.28.30.png" alt="N10/4/PHYSI/SP2/ENG/TZ0/B1.Part1.c"></p>
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<p class="p1">The point of suspension of a pendulum bob is moved from side to side with a small amplitude and at a variable driving frequency \(f\).</p>
<p class="p2" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-09_om_17.33.24.png" alt="N10/4/PHYSI/SP2/ENG/TZ0/B1.Part1.d"></p>
<p class="p1">For each value of the driving frequency a steady constant amplitude \(A\) is reached. The oscillations of the pendulum bob are lightly damped.</p>
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<p class="p1"><strong>Part 2 </strong>Rutherford model of the atom</p>
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<div class="specification">
<p class="p1">The isotope gold-197 \(\left( {_{\;79}^{197}Au} \right)\) is stable but the isotope gold-199 \(\left( {_{\;79}^{199}Au} \right)\) is not.</p>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>label with the letter A a point at which the acceleration of the pendulum bob is a maximum.</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>label with the letter V a point at which the speed of the pendulum bob is a maximum.</p>
<div class="marks">[2]</div>
<div class="question_part_label">Part1.a.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why the magnitude of the tension in the string at the midpoint of the oscillation is greater than the weight of the pendulum bob.</p>
<div class="marks">[3]</div>
<div class="question_part_label">Part1.b.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>Show that the speed of the pendulum bob at the midpoint of the oscillation is \({\text{0.70 m}}\,{{\text{s}}^{ - 1}}\).</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>The mass of the pendulum bob is 0.057 kg. The centre of the pendulum bob is 0.80 m below the support. Calculate the magnitude of the tension in the string when the pendulum bob is vertically below the point of suspension.</p>
<div class="marks">[5]</div>
<div class="question_part_label">Part1.c.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>On the axes below, sketch a graph to show the variation of \(A\) with \(f\).</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-10_om_06.33.19.png" alt="N10/4/PHYSI/SP2/ENG/TZ0/B1.Part1.d.i"></p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Explain, with reference to the graph in (d)(i), what is meant by resonance.</p>
<div class="marks">[4]</div>
<div class="question_part_label">Part1.d.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The pendulum bob is now immersed in water and the variable frequency driving force in (d) is again applied. Suggest the effect this immersion of the pendulum bob will have on the shape of your graph in (d)(i).</p>
<div class="marks">[2]</div>
<div class="question_part_label">Part1.e.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Most alpha particles used to bombard a thin gold foil pass through the foil without a significant change in direction. A few alpha particles are deviated from their original direction through angles greater than <span class="s1">90°</span>. Use these observations to describe the Rutherford atomic model.</p>
<div class="marks">[5]</div>
<div class="question_part_label">Part2.a.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>Outline, in terms of the forces acting between nucleons, why, for large stable nuclei such as gold-197, the number of neutrons exceeds the number of protons.</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>A nucleus of \(_{\;{\text{79}}}^{{\text{199}}}{\text{Au}}\) decays to a nucleus of \(_{\;{\text{80}}}^{{\text{199}}}{\text{Hg}}\) with the emission of an electron and another particle. State the name of this other particle.</p>
<div class="marks">[4]</div>
<div class="question_part_label">Part2.b.</div>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p class="p1">(i) one A correctly shown;</p>
<p class="p1">(ii) one V correctly shown;</p>
<p class="p1"><img src="images/Schermafbeelding_2016-11-10_om_06.05.54.png" alt="N10/4/PHYSI/SP2/ENG/TZ0/B1.Part1.a.ii/M"></p>
<div class="question_part_label">Part1.a.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">pendulum bob accelerates towards centre of circular path / <em>OWTTE</em>;</p>
<p class="p1">therefore force upwards;</p>
<p class="p1">that <span style="text-decoration: underline;">adds</span> to tension produced by the weight;</p>
<div class="question_part_label">Part1.b.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>evidence shown of equating kinetic energy and gravitational potential energy;</p>
<p class="p1">\(v = \sqrt {(2 \times 9.8 \times 0.025)} \);</p>
<p class="p1">\( = 0.70{\text{ m}}\,{{\text{s}}^{ - 1}}\)</p>
<p class="p1"><em>Allow g = 10 m</em>\(\,\)<em>s<sup>–2</sup> answer 0.71 m</em>\(\,\)<em>s<sup>–2</sup>.</em></p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>centripetal acceleration \(\left( { = \frac{{{v^2}}}{r}} \right){\text{ }}\left[ { = \frac{{{\text{0.}}{{\text{7}}^{\text{2}}}}}{{{\text{0.8}}}}} \right] = 0.61{\text{ }}\left( {{\text{m}}\,{{\text{s}}^{ - 2}}} \right)\);</p>
<p class="p1">net acceleration \( = (9.81 + 0.61 = ){\text{ }}10.4{\text{ }}\left( {{\text{m}}\,{{\text{s}}^{ - 2}}} \right)\) <strong><em>or</em></strong> \(T-mg = m \times 0.61\);</p>
<p class="p1">\({\text{tension}} = (ma = ){\text{ }}0.59{\text{ N}}\);</p>
<p class="p1"><em>Allow g = 10 m</em>\(\,\)<em>s<sup>–2</sup> answer 0.60 N.</em></p>
<p class="p1"><em>Award </em><strong><em>[3] </em></strong><em>for bald correct answer.</em></p>
<div class="question_part_label">Part1.c.</div>
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<p class="p1">(i) <img src="images/Schermafbeelding_2016-11-10_om_06.34.57.png" alt="N10/4/PHYSI/SP2/ENG/TZ0/B1.Part1.d.i/M"></p>
<p class="p1">one maximum shown and curve broadly similar to example above;</p>
<p class="p1">amplitude falls on each side by lower amount on low driving frequency side;</p>
<p class="p1">(ii) resonance is where driving frequency equals/close to natural frequency;</p>
<p class="p1">the frequency at the maximum amplitude of the graph;</p>
<div class="question_part_label">Part1.d.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">lower amplitude everywhere on graph;</p>
<p class="p1">with a much broader resonance peak;</p>
<p class="p1">maximum moves to left on graph;</p>
<p class="p1"><em>Award </em><strong><em>[2] </em></strong><em>for a sketch graph.</em></p>
<div class="question_part_label">Part1.e.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">most of the atom is empty space;</p>
<p class="p1">most of the mass/(protonic) charge of the atom is concentrated in the nucleus/nucleus is dense;</p>
<p>\(\begin{array}{*{20}{l}} \begin{gathered} {\text{nucleus is positively charged;}} \hfill \\ {\text{(most) alphas not close enough to nuclei to be deflected;}} \hfill \\ {\text{(very few) alphas (are) close enough to nuclei to be deflected;}} \hfill \\ \end{gathered} &{\left\{ \begin{gathered} These points can \hfill \\ be awarded to a \hfill \\ labelled diagram. \hfill \\ \end{gathered} \right.} \end{array}\)</p>
<p class="p1"><em>To award the last two marking points for a diagram response the candidate must </em><em>show that a non-deflected alpha is well away from a nucleus and a strongly </em><em>deflected alpha is aimed very close or head-on.</em></p>
<div class="question_part_label">Part2.a.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">(i) <span class="Apple-converted-space"> </span>mention of Coulomb repulsion between protons;</p>
<p class="p1">mention of strong (nuclear) force (between nucleons);</p>
<p class="p1">overall balance must be correct (and more neutrons needed for this);</p>
<p class="p1"><em>Award </em><strong><em>[0] </em></strong><em>for a statement that neutron is negative.</em></p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>anti neutrino / \(\bar v\);</p>
<div class="question_part_label">Part2.b.</div>
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<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p class="p1">Identifications of points A and V were mixed. About half the candidates received both marks here.</p>
<div class="question_part_label">Part1.a.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">This was poorly done with many misapprehensions evident. The main problem was that candidates failed to associate the effect with the presence of a centripetal force and also unable to consider it in terms of the directions and additions of the various forces in the situation.</p>
<div class="question_part_label">Part1.b.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">(i) This was well done by many. However a use of a <em>suvat </em>equation is not appropriate in this case as the acceleration is not uniform.</p>
<p class="p2">(ii) Candidates who kept a clear head were able to arrive at a correct answer even if they had failed in part (b)</p>
<div class="question_part_label">Part1.c.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">(i) Graphs were poor in general with few gaining both marks and many candidates unable to make any progress. Graphs often showed a decreasing amplitude against time despite the frequency label on the <em>x</em>-axis.</p>
<p class="p2">(ii) Few understood the meaning of the term “resonance” sufficiently to be able to describe it in terms of the graph.</p>
<div class="question_part_label">Part1.d.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">Again, few candidates referred their answer to the graph. Some were able to gain credit for discussing changes in amplitude.</p>
<div class="question_part_label">Part1.e.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">Candidates who rely on a diagram rather than a written description must ensure that their sketches give all the required information unambiguously. In this type of question it is also common to see candidates repeating part of the question itself back to the examiner; this will not gain credit. Candidates needed to distinguish between those alpha particles passing close to and those far away from a nucleus, and then to give the deduced properties of the nucleus from these observations. Descriptions were often illogical and repetitive.</p>
<div class="question_part_label">Part2.a.</div>
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<div class="question" style="padding-left: 20px;">
<p class="p1">Most candidates could write with confidence about the repulsive nature of the proton-proton interaction and the attractive nature of the strong nuclear force. Few gave good accounts of the balance between these two forces or described the energy situation (a better way to answer). Weak candidates could not name the strong nuclear force adequately.</p>
<div class="question_part_label">Part2.b.</div>
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<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A nuclide of deuterium \(\left( {{}_{\rm{1}}^2{\rm{H}}} \right)\) and a nuclide of tritium \(\left( {{}_{\rm{1}}^3{\rm{H}}} \right)\) undergo nuclear fusion.</p>
<p>(i) Each fusion reaction releases 2.8×10<sup>–12</sup>J of energy. Calculate the rate, in kg s<sup>–1</sup>, at which tritium must be fused to produce a power output of 250 MW.</p>
<p>(ii) State <strong>two</strong> problems associated with sustaining this fusion reaction in order to produce energy on a commercial scale.</p>
<div class="marks">[5]</div>
<div class="question_part_label">a.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Tritium is a radioactive nuclide with a half-life of 4500 days. It decays to an isotope of helium.</p>
<p>Determine the time at which 12.5% of the tritium remains undecayed.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
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<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) number of fusions required per second \( = \frac{{2.5 \times {{10}^8}}}{{2.8 \times {{10}^{ - 12}}}}\left( { = 8.93 \times {{10}^{19}}} \right)\);<br>1 tritium nucleus has mass of 3 amu=3.0×1.67×10<sup>-27</sup>(kg)(=5.0×10<sup>-27</sup>);<br>total tritium mass required = 4/4.4/4.5/4.48×10<sup>-7</sup>(kgs<sup>-1</sup>);<br><em>Award <strong>[3]</strong> for a bald correct answer.</em></p>
<p>(ii) <em>Award any two appropriate problems e.g.</em>:<br>difficulty in maintaining high temperature for long periods;<br>difficulty in maintaining high density of plasma for long periods;<br>difficulty in enclosing plasma for long periods;<br>difficulty in controlled removal of heat from plasma;<br>difficulty in maintaining magnetic fields;</p>
<div class="question_part_label">a.</div>
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<div class="question" style="padding-left: 20px;">
<p>one-eight remains / 87.5 decayed;<br>3 half lives;<br>13500 (days);</p>
<div class="question_part_label">b.</div>
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<h2 style="margin-top: 1em">Examiners report</h2>
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[N/A]
<div class="question_part_label">a.</div>
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<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
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<p>The Feynman diagram shows electron capture.</p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce that X must be an electron neutrino.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Distinguish between hadrons and leptons.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>it has a lepton number of 1 «as lepton number is conserved»</p>
<p>it has a charge of zero/is neutral «as charge is conserved»</p>
<p><em><strong>OR</strong></em></p>
<p>it has a baryon number of 0 «as baryon number is conserved»</p>
<p><em>Do not credit answers referring to energy</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>hadrons experience strong force</p>
<p><em><strong>OR</strong></em></p>
<p>leptons do not experience the strong force<br><br>hadrons made of quarks/not fundamental</p>
<p><em><strong>OR</strong></em></p>
<p>leptons are not made of quarks/are fundamental</p>
<p>hadrons decay «eventually» into protons</p>
<p><em><strong>OR</strong></em></p>
<p>leptons do not decay into protons</p>
<p><em>Accept leptons experience the weak force</em></p>
<p><em>Allow “interaction” for “force”</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Rhodium-106 (\(_{\,\,\,45}^{106}{\text{Rh}}\)) decays into palladium-106 (\(_{\,\,\,46}^{106}{\text{Pd}}\)) by beta minus (<em>β</em><sup>–</sup>) decay.</p>
<p>The binding energy per nucleon of rhodium is 8.521 MeV and that of palladium is 8.550 MeV.</p>
</div>
<div class="specification">
<p><em>β</em><sup>–</sup> decay is described by the following incomplete Feynman diagram.</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Rutherford constructed a model of the atom based on the results of the alpha particle scattering experiment. Describe this model.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State what is meant by the binding energy of a nucleus.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Show that the energy released in the <em>β</em><sup>–</sup> decay of rhodium is about 3 MeV.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw a labelled arrow to complete the Feynman diagram.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify particle V.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong>most of<strong>» </strong>the mass of the atom is confined within a very small volume/nucleus</p>
<p><strong>«</strong>all<strong>» </strong>the positive charge is confined within a very small volume/nucleus</p>
<p>electrons orbit the nucleus <strong>«</strong>in circular orbits<strong>»</strong></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>the energy needed to separate the nucleons of a nucleus</p>
<p><strong><em>OR</em></strong></p>
<p>energy released when a nucleus is formed from its nucleons</p>
<p> </p>
<p><em>Allow neutrons </em><strong><em>AND </em></strong><em>protons for nucleons</em></p>
<p><em>Don’t allow constituent parts</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Q</em> = 106 × 8.550 − 106 × 8.521 = 3.07 <strong>«</strong>MeV<strong>»</strong></p>
<p><strong>«</strong><em>Q </em>≈ 3 Me V<strong>»</strong></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>line <span>with arrow</span> as shown labelled anti-neutrino/\(\bar v\)</p>
<p> </p>
<p><em>Correct direction of the “arrow” is essential</em></p>
<p><em>The line drawn must be “upwards” from the vertex in the time direction i.e. above the horizontal</em></p>
<p><em><img src="images/Schermafbeelding_2018-08-12_om_15.34.15.png" alt="M18/4/PHYSI/SP2/ENG/TZ2/06.c.i/M"></em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>V = W<sup>–</sup></p>
<p><em><strong><sup>[1 mark]</sup></strong></em></p>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is in <strong>two</strong> parts. <strong>Part 1</strong> is about a nuclear reactor. <strong>Part 2</strong> is about simple harmonic<br>oscillations.</p>
<p><strong>Part 1</strong> Nuclear reactor</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The reactor produces 24 MW of power. The efficiency of the reactor is 32 %. In the fission of one uranium-235 nucleus 3.2×10<sup>−11</sup>J of energy is released.</p>
<p>Determine the mass of uranium-235 that undergoes fission in one year in this reactor.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain what would happen if the moderator of this reactor were to be removed.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>During its normal operation, the following set of reactions takes place in the reactor.</p>
<p>\({}_0^1{\rm{n}} + {}_{92}^{238}{\rm{U}} \to {}_{92}^{239}{\rm{U}}\) (I)</p>
<p>\({}_{92}^{239}{\rm{U}} \to {}_{93}^{239}{\rm{Np}} + {}_{ - 1}^0e + \bar v\) (II)</p>
<p style="text-align: left;">\({}_{93}^{239}{\rm{Np}} \to {}_{94}^{239}{\rm{Pu}} + {}_{ - 1}^0e + \bar v\) (III)</p>
<p style="text-align: left;">(i) State the name of the process represented by reaction (II).</p>
<p style="text-align: left;">(ii) Comment on the international implications of the product of these reactions.</p>
<p style="text-align: left;"> </p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>power produced \(\left( {\frac{{24}}{{0.32}}} \right)\)=75MW;<br>energy produced in a year (75×10<sup>6</sup>×365×24×60×60=)2.37×10<sup>15</sup>J;<br>number of reactions required in one year \(\left( {\frac{{2.37 \times {{10}^{15}}}}{{3.2 \times {{10}^{ - 11}}}}} \right) = 7.39 \times {10^{25}}\);<br>mass used (7.39×10<sup>25</sup>×235×1.66×10<sup>−27</sup>)≈29kg;</p>
<p><em><strong>or</strong></em></p>
<p>mass used \(\left( {\frac{{7.39 \times {{10}^{25}}}}{{6.02 \times {{10}^{23}}}} \times 235 \times {{10}^{ - 3}}} \right) = 29{\rm{kg}}\);</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>the neutrons would not be slowed down;<br>therefore they would not be/have less chance of being captured/induce fission;<br>so (much) less/no power would be produced;</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) beta decay;</p>
<p>(ii) the reactions end up producing plutonium (from uranium 238);<br>(this isotope of) plutonium may be used to manufacture nuclear weapons / can be used as fuel in other reactors / plutonium is extremely toxic;</p>
<p><em><strong>or</strong></em></p>
<p>the products of the reactions are radioactive for long periods of time / <em>OWTTE</em>;<br>therefore posing storage/safety problems;</p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>A possible decay of a lambda particle (\({\Lambda ^0}\)) is shown by the Feynman diagram.</p>
<p style="text-align: left;"><img 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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the quark structures of a meson and a baryon.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain which interaction is responsible for this decay.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw arrow heads on the lines representing \({\bar u}\) and d in the \({\pi ^ - }\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the exchange particle in this decay.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline <strong>one</strong> benefit of international cooperation in the construction or use of high-energy particle accelerators.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><em>Meson:</em> quark-antiquark pair<br><em>Baryon:</em> 3 quarks</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em><strong>Alternative 1</strong></em></p>
<p>strange quark changes «flavour» to an up quark</p>
<p>changes in quarks/strangeness happen only by the weak interaction</p>
<p> </p>
<p><em><strong>Alternative 2</strong></em></p>
<p>Strangeness is not conserved in this decay «because the strange quark changes to an up quark»</p>
<p>Strangeness is not conserved during the weak interaction</p>
<p> </p>
<p><em>Do not allow a bald answer of weak interaction.</em></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>arrows drawn in the direction shown</p>
<p><img src="data:image/png;base64,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"></p>
<p> </p>
<p><em>Both needed for <strong>[1]</strong> mark.</em></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>W <sup>−</sup></em></p>
<p> </p>
<p><em>Do not allow W or W<sup>+</sup>.</em></p>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>it lowers the cost to individual nations, as the costs are shared</p>
<p>international co-operation leads to international understanding <em><strong>OR</strong> </em>historical example of co-operation <strong><em>OR</em> </strong>co-operation always allows science to proceed</p>
<p>large quantities of data are produced that are more than one institution/research group can handle co-operation allows effective analysis</p>
<p> </p>
<p><em>Any one.</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The first scientists to identify alpha particles by a direct method were Rutherford and Royds. They knew that radium-226 (\({}_{86}^{226}{\text{Ra}}\)) decays by alpha emission to form a nuclide known as radon (Rn).</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Write down the missing values in the nuclear equation for this decay.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Rutherford and Royds put some pure radium-226 in a small closed cylinder A. Cylinder A is fixed in the centre of a larger closed cylinder B.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>At the start of the experiment all the air was removed from cylinder B. The alpha particles combined with electrons as they moved through the wall of cylinder A to form helium gas in cylinder B.</p>
<p>The wall of cylinder A is made from glass. Outline why this glass wall had to be very thin.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Rutherford and Royds expected 2.7 x 10<sup>15</sup> alpha particles to be emitted during the experiment. The experiment was carried out at a temperature of 18 °C. The volume of cylinder B was 1.3 x 10<sup>–5</sup> m<sup>3</sup> and the volume of cylinder A was negligible. Calculate the pressure of the helium gas that was collected in cylinder B.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Rutherford and Royds identified the helium gas in cylinder B by observing its emission spectrum. Outline, with reference to atomic energy levels, how an emission spectrum is formed.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The work was first reported in a peer-reviewed scientific journal. Outline why Rutherford and Royds chose to publish their work in this way.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>222 <em><strong>AND</strong> </em>4</p>
<p> </p>
<p><em>Both needed.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>alpha particles highly ionizing<br><em><strong>OR</strong></em><br>alpha particles have a low penetration power<br><em><strong>OR</strong></em><br>thin glass increases probability of alpha crossing glass<br><em><strong>OR</strong></em><br>decreases probability of alpha striking atom/nucleus/molecule</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>conversion of temperature to 291 K</p>
<p><em>p</em> = 4.5 x 10<sup>–9</sup> x 8.31 x «\(\frac{{2.91}}{{1.3 \times {{10}^{ - 5}}}}\)»</p>
<p><em><strong>OR</strong></em></p>
<p><em>p</em> = 2.7 x 10<sup>15</sup> x 1.38 x 10<sup>–23</sup> x «\(\frac{{2.91}}{{1.3 \times {{10}^{ - 5}}}}\)»</p>
<p>0.83 or 0.84 «Pa»</p>
<p> </p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>electron/atom drops from high energy state/level to low state</p>
<p>energy levels are discrete</p>
<p>wavelength/frequency of photon is related to energy change <em><strong>or</strong> </em>quotes <em>E</em> = <em>hf <strong>or</strong> E</em> = \(\frac{{hc}}{\lambda }\)</p>
<p>and is therefore also discrete</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>peer review guarantees the validity of the work<br><em><strong>OR</strong></em><br>means that readers have confidence in the validity of work</p>
<p> </p>
<p><em>OWTTE</em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A particular K meson has a quark structure \({\rm{\bar u}}\)s. State the charge on this meson.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The Feynman diagram shows the changes that occur during beta minus (β<sup>–</sup>) decay.</p>
<p><img 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UAEEXGLfGwf2xjY3EqtcRet52N/x4DomHnkkUceSdGFZDp3OMbm04/H0R0g0ttvvz3p5ZrQn3rSytkxTkBAMY4juyfxzX8rTdbl8+OPP24dUpnfcach3sviPXeyclemsApCoGECAouGNajqlCMQ/6gmprFBxsR9redHjx5Nt956a/H09ddfr/wiY4sXLy7KevLkyWKweqserd/+Sbckmv1bQNHs9u22dtdff/3oob/61a9GH4998NFHH419WpnHu3btSps3by6+yIn3YdPGVqZpFKThAgKLhjew6vVG4KabbppRRnF3Iga3Rlq3bl1XXaZmdKEenRR3ZSJF964XX3xxXHARA8/37t3boyvJpooCMQvaxDEUujxVsaX6U6YYxNy6i/nEE0+k1ix5ravH3diqrmMRX/zEzHYRVMQd2OHh4XTixIlW0a/6He9v7dJnn31WbDa2rJ2ObQSuFhBYXG1iC4GeCkTf3d27d6fnnnuumFUq/tFVNbW6EET5YjG8mAkryhsLRc2dO3faAyKrWk/lmlwgPkjGoGwBxeRGOe1pDV6OLxtiJrzo1hkf0CMAbd2NrapHBEIRXMTvGCMX08hOlmIq8Ykpgo1YxyLS3/3d303c7TkBAm0EBBZtUGwiUIZAfFA7cuRIeuaZZyp9Wz66ELS+pYwPEzHgvLXidutDRhk+8hy8QASWAorBt0OVShCviRgbFrPZRYpBzGvXri1mxIvnVX1PiO58EQhFd6gIlFvTyE5mG+Mxxg72jq5T8WVQvAdGat3Nnex82wkQ+JPA0MiEFXJiYasJm1gRyFagtdBbzGfebpxFa38EDN0Myo5vwOKb/26PHyR8/JONed0vXbpUFCNmWokZUmLK3Eix1kV0lZAIEGi+QHzQ/vnPf55aU9Bed9116e677y4qHtti2tmqBKXxPht3W2MGvk7vy3EnI4KPsSm6PMXdidaXKbHv4MGDRYAy9jiPCeQs0ClWEFjk/MpQ9ykFWoFDrwKLuGB0IYh/XBNXtp6yMA4gQIAAgSkFoqtW3FW5fPnyuJn8Jp44NrCIL3vi7uzYFHdp4n067npIBAh8LdApsLjm68M8IkCgHwJx56O1wnU/rucaBAgQyEngl7/8ZdFFq5uZ+1oucWfj/Pnz6dNPP00xfXhMtdvuLnXreL8JEGgvILBo72IrAQIECBAgUEOB6L45b968aZc8VhefbIXxaWfmBAKZCggsMm141e5OoDWIOcZFtEut/dG/WCJAgAABAgQI5CwgsMi59dV9SoGYJrZTmmp/p3PtI0CAAAECBAg0ScB0s01qTXUhQIAAAQIECBAgMCABdywGBO+y+Qr8/ve/z7fyak6AAIGKCCxatCjFjH8SAQK9ExBY9M5STgS6EvjLv/zLro5zEAECBAhMX6DbL29i1igzP03f1xkEOgkILDrp2EeAAAECBAjUSsCXN7VqLoVtmIAxFg1rUNUhQIAAAQIECBAgMAgBgcUg1F2TAAECBAgQIECAQMMEBBYNa1DVIUCAAAECBAgQIDAIAYHFINRdkwABAgQIECBAgEDDBAQWDWtQ1SFAgAABAgQIECAwCAGBxSDUXZMAAQIECBAgQIBAwwRMN9uwBlWd5gsMDQ1VqpIjIyOVKo/CECAwcwHvLzO3cyYBAikJLLwKCNRQoCof5qv2IaSGTanIBCon4P2lck2iQARqI6ArVG2aSkEJECBAgAABAgQIVFdAYFHdtlEyAgQIECBAgAABArUREFjUpqkUlAABAgQIECBAgEB1BQQW1W0bJSNAgAABAgQIECBQGwGBRW2aSkEJECBAgAABAgQIVFdAYFHdtlEyAgQIECBAgAABArUREFjUpqkUlAABAgQIECBAgEB1BQQW1W0bJSNAgAABAgQIECBQGwGBRW2aSkEJECBAgAABAgQIVFdAYFHdtlEyAgT6LHDhwoV08eLFPl/V5aok4DVQpdZQFgIE6iYgsKhbiykvAQKlCbzzzjtpeHg47d+/X4BRmnK1M/YaqHb7KB0BAtUWEFhUu32UjgCBPgps3Lgxffnll8UVBRh9hK/QpbwGKtQYikKAQO0EBBa1azIFJkCgTIH58+enbdu2CTDKRK543l4DFW8gxSNAoLICAovKNo2CESAwSAEfLgepX41rew1Uox2UggCB+ggILOrTVkpKgMAABHy4HAB6xS7pNVCxBlEcAgQqKyCwqGzTKBgBAlUS8OGySq0xmLJ4DQzG3VUJEKiPwDX1KaqSEiBQF4GhoaG6FHVW5Xz44YdT/Ej5CtT5NTAyMpJvw6k5AQKlCAgsSmGVKYG8BZr8geXs2bPpwIED6eTJk2nnzp1p/fr1ac6cObVs8AgAm9xWZTVKk14DZRnJlwCBPAV0hcqz3dWaAIFpCsSHyR07dqRNmzalFStWpFOnTqWYmrSuQcU0q+/wlJLXgJcBAQIEOgsILDr72EuAQOYCPkxm/gIQUHgBECBAoGsBgUXXVA4kQCAnAQFFTq3dvq5eA+1dbCVAgMBkAgKLyWRsJ0AgSwEfJrNs9nGV9hoYx+EJAQIEuhYQWHRN5UACBJoucOjQIWMomt7IU9Rv//79XgNTGNlNgACByQTMCjWZjO0ECGQn8P3vfz/dc889BmRn1/JfV/i+++5LW7Zs8Rr4msQjAgQIdC0gsOiayoEECDRdIBZAkyYXiC5Cc+fOTQsXLpz8oJrv8RqoeQMqPgECAxUQWAyU38UJECAwOIGtW7cWU6guWbKkYyEuXLiQtm3blhYsWJA+//zz4tgILn7yk58kH8Q70tlJgACBrAQEFlk1t8oSIEDga4FbbrklffLJJ6lTYBFBRazX8dxzz6WVK1cWJ8e2559/Pq1bty4dPXq00XcwvtbyiAABAgSmEjB4eyoh+wkQINBQgdtvvz39+7//+6S1u3LlShFUPPXUU6NBRRzculsR2+NOhkSAAAECBEJAYOF1QIAAgUwFli1bVnRvipmQJqYIKrZv3542b96c1qxZM3F38by1PcZeSAQIECBAQGDhNUCAAIGMBZ599tn0P//zP+kf//Ef04kTJ9LFixeLnwgqIsUMSZ1Sp25Unc6zjwABAgSaJyCwaF6bqhEBAgS6FojB1y+++GL6p3/6p/TKK6+k4eHhYuzE+vXr0wsvvNBx2tW4q7Fnz560aNGirq/nQAIECBBoroDB281tWzUjQIBAVwJz5swpxlLEIO0IJrpNb775Znr66ac7Bh/d5uU4AgQIEKi/gDsW9W9DNSBAgMBABGLg99///d8P5NouWp7A0NBQqsJPeTWUMwECZQm4Y1GWrHwJlCgQ//QlAoMUiClnI8UA8G5SHH/58uWOU9t2k49jyhUYGRkp9wJyJ0Cg0QICi0Y3r8o1UcA//ia2av3q9M477xTdp6YqeYzDePLJJ4uF+GKBvQ8++CD97d/+bfqHf/iHdNttt011uv0ECBAgUCMBXaFq1FiKSoAAgSoJXHvttR2L05qydvHixenYsWPF+I3XX389xfMHH3wwnT59uuP5dhIgQIBAvQQEFvVqL6UlQIBAJQRuuOGGdOjQoY5lidW6582bN24RvZiF6oc//GERaMQCfTG9rUSAAAECzRAQWDSjHdWiZgJfffVVzUqsuATGC6xcuXJ0cb24MzExHT16NEV3qV27dk3cVTyP1bv37duXTp482Xa/jQRmKhDvr3FXTCJAoP8CAov+m7ti5gIrVqxIBw4c8E1t5q+DJlR/79696dy5c2nt2rXF3YsYoB1BRgQVzzzzTIoVvWMq28nSN7/5zcl22U5gRgLx+ov3Vws3zojPSQRmLSCwmDWhDAhMT6A1YNU3tdNzc3T1BCJo2L17d/q3f/u3FGtaxEJ5c+fOTR999FGKsRRxV6JTeu2119K3v/3tTofYR2BaAjFRQKTvfve70zrPwQQI9EZgaGTCFDMxjeWETb25klwIEBgViL7pP/jBD9KRI0e6mlln9EQPCDREIMZWrFu3Lp06darjXY2GVFc1+iDgfbUPyC5BIKVinZvJYgXTzXqJEBiAwObNm1PMqBPdReJb23vuuSetWrXKB6wBtIVLDkbg8OHDKf4OOnWVGkzJXLVOAhGg/vrXv07Hjx8vxuu88cYbac2aNXWqgrISaJSAOxaNak6VqaPAmTNn0scff5xWr16dYsYciUAOAtElMLpLdfOaj37z58+fL7paCURyeHV0X8ezZ8+mDz/8sOhS1+1ijd3n7kgCBNoJdOrdZIxFOzHbCPRRIP4Zbty4sasPWH0slksRKE0gPgzecsstXb3mYyB4jNuIAbnxO2aZim+nJQIhEIO04/1TUOH1QKAaAgKLarSDUhAgQCArgVjfYqoUs0pFV8Evv/yyGCR++fLlYrXumKY29kkECBAgUC0BXaGq1R5KQ4AAgcYLRL/44eHhImCYrCtUrMr9yCOPtO0uFV2jtm/fnv75n/85xXoaEgECBAj0T0BXqP5ZuxIBAgR6KhBv4FX66UXlIpg4ePBgeuyxx9qu5xLrYcSq3C+99FLb7lIxzuKhhx7SJaoXjSEPAgQI9FBAV6geYsqKAAECZQjEtH5V+Oll3WJGqJgJLdYbiGlCYxKDSPE7+sy/9dZbHRc5i/EWEgECBAhUS8B0s9VqD6UhQIBANgIRXNx6663pv//7v4t1XaLiGzZsSM8///yUg3E/+eSTtHjx4mys+lnRuENWpTTZfPlVKqOyECDwJwFjLLwSCBAgUGGBTn1Z+13sKpXlzjvvTP/yL/8yZQDSb6MmXK9K7VylsjShbdWBQC8EOv1d6grVC2F5ECBAgEDfBFrdpkwx2jdyFyJAgEBXAgKLrpgcRIAAAQJVEXj11VfTgw8+2HVxYjB4zEQlESBAgEC5ArpClesrdwIECMxKoNMt51llPIOTq1KWblftjoX4duzYkRYsWJA++OCDYlG+mJ42pqmVJheoSjtHCatUlsnF7CGQl0Cnv0uBRV6vBbUlQKBmAp3ewPtdlaqUpZtyRFBx8803F7NLtda6iC5Ue/bsKVbw3rt3b4ppa6WrBbrxvfqscrZUqSzl1FCuBOon0OnvUleo+rWnEhMgQCBrgZg5KhbQmyxF16dNmzaNCyri2BiT8Z//+Z/FnYsXX3xxstNtJ0CAAIEZCrhjMUM4pxEgQKAfAp2+GerH9cdeoypliTsPDzzwQDp69GhauHDh2CKm1qrct9xyS9q2bdu4fa0ncUysg2Ea05bI+N9VaecoVZXKMl7JMwL5CnT6u3THIt/XhZoTIECglgJx5+G5555La9asSU899dTo4noxQHv79u3pW9/61qRBRVRYF6haNrtCEyBQAwGBRQ0aSREJECBAYLxAjJuIhfWuu+664u5FfIO2bt26tH79+vT444+PP3jCswhAli9fPmGrpwQIECAwWwFdoWYr6HwCBAiUKNDplnOJl22bdZXK0raAXW48dOhQ+t3vftfxrkaXWU15WAQxcYekTndJqtTOVSrLlI3tAAKZCHT6u3THIpMXgWoSIECAQCrGYOzfvz/Fyt39SIcPH0533HFHMR4kxnZIBAgQaLKAwKLJratuBAgQIDBO4L333itmhZo46HvcQT18EgPIX3rppfT2228LMHroKisCBKopILCoZrsoFQECBAiUIPD++++ne+65p4ScJ89yyZIlaffu3QKMyYnsIUCgIQICi4Y0pGoQIECAwNQC586dSzfddNPUB5ZwhACjBFRZEiBQKQGBRaWaQ2EIECBAoEyBpUuXphMnTpR5iSnzFmBMSeQAAgRqKmBWqJo2nGITIJCHQKfZN/otUKWyzLTuMUtTTEsb62DElLVVSGfPnk0HDhxIJ0+eTDt37iymzB3kLFJVaucqlaUKrxVlIFAFgU5/lwKLKrSQMhAgQGASgU5v4JOcUtrmKpVlNpW8cOFCMdXs8ePHZ5NN7c+dbOXxKrVzlcpS+wZXAQI9Euj0d6krVI+QZUOAAAEC9RCIGaFefvnl9MQTTxQL5f3mN79J8SF7UD9ffvll2rdvX10MmS0AAA8NSURBVIEXv+N5P8pSj9ZSSgIE6iQgsKhTaykrAQIECPREILoa/fSnPy26RG3atKlYZ6InGU8jk+iWFWtqDA8PF2dFQBHT086fP38auTiUAAEC1REQWFSnLZSEAAECBPosEOMsXn/99fTaa6+l+++/P8WH/bKTgKJsYfkTIDAoAYHFoORdlwABAgQqIRB3CF544YW0atWqYmD36dOnSymXgKIUVpkSIFAhAYFFhRpDUQgQIEBgcAKbN28uFrF75JFHii5KV65c6UlhBBQ9YZQJAQI1EBBY1KCRFJEAAQIE+iMQa0ycOnUqxUJ69957b4oZpGaTjh49agzFbACdS4BArQRMN1ur5lJYAgRyE+g0rV+/LapUln7UPRbSW7t2bXrjjTfSmjVrZnTJCEzmzp1bqwHZVWrnKpVlRi8AJxFooECnv0uBRQMbXJUIEGiOQKc38H7Xskpl6VfdIzDYtWtXmjdvXvF7kAvX9avOVWrnKpWlX/6uQ6DqAp3+LnWFqnrrKR8BAgQIDEwg1rzYu3dvWrx4cbrjjjvSmTNnBlYWFyZAgEDVBdyxqHoLKR8BAlkLdPpmqN8wVSpLv+se14ug4oEHHijWmoiB3k1NVWrnKpWlqe2tXgSmK9Dp71JgMV1NxxMgQKCPAp3ewPtYjOJSVSpLv+veul7M8PTYY48VT5988skUdzSalqrUzlUqS9PaWX0IzFSg09+lrlAzVXUeAQIECGQn0FrzYv369Wnjxo0pBnhLBAgQIPAnAXcsvBIIECBQYYFO3wz1u9hVKku/697uemfPnk07duxIt912W4q1L5oysLtK7VylsrR7DdhGIEeBTn+X7ljk+IpQZwIECBCYtUCsefHyyy8X+cSaFxFoSAQIEMhZwB2LnFtf3QkQqLxAfDNUpTQyMlKl4lSmLNEl6oknnkg7d+4sukhVpmAzKEinbyNnkN2sTqlSWWZVEScTaJBAp79LgUWDGlpVCBAgQGBwAmPXvIgAI8Zj1DF1+tDQ7/pUqSz9rrvrEaiqQKe/S12hqtpqykWAAAECtRJorXmxdOnStG7dulqveREfHKrwU6sXgMISIJDcsfAiIECAAAECPRZorXkR611s2bKlMQO7e8wkOwIEaijgjkUNG02RCRAgQKC+AsuWLUunTp1K586dS9u3b0/RTUoiQIBA0wV0hWp6C6sfAQIECAxEIKaf3b17d4o1LxYtWmTNi4G0gosSINBPAV2h+qntWgQIECCQpUDcsdi2bVvj1rzIsjFVmkDmArpCZf4CUH0CBAgQGKxADOxurXlxxx13WPNisM3h6gQIlCTgjkVJsLIlQIAAAQLtBE6fPl2s1B13MGJwt0SAAIE6CXS6YyGwqFNLKisBAgQINELg4sWL6bHHHivq8qMf/SjFFLUSAQIE6iAgsKhDKykjAQIECGQn8LOf/ay4exEV37p1a5o3b15asWJFuuGGG9KCBQvSkiVLsjNRYQIEqi0gsKh2+ygdAQIECGQscP/996eTJ0+me++9N61evTpdunQpffTRR+m3v/1tOnDgQNqwYUMRYMRdjRtvvDHddNNNxSxTMeuURIAAgX4LCCz6Le56BAgQIECgS4GzZ8+m++67L33ve99LH3/8cdq/f3+Kwd6tFDNKffHFF8W+zz77rFgbY8+ePengwYPGaLSQ/CZAoG8CAou+UbsQAQIECBCYvsCOHTuKLlDXXnttWrt2bTpy5EjauHHj9DNyBgECBEoWEFiUDCx7AgQIECAwG4EYzL1u3bpite4vv/wy7dq1qxhvEb91eZqNrHMJEOi1QKfAwsrbvdaWHwECBAgQmKbA/Pnzi25NL774YtENau/evWnx4sUp1rw4c+bMNHNzOAECBAYjYLrZwbi7KgECBAgQGCcQdy2Gh4dT3LGIQCNSBBUPPPBAsWq3NS/GcXlCgMCABNyxGBC8yxIgQIAAgW4FIpjYt29fOnz48Ogpy5YtS6+//nr68MMPU8weFQO5JQIECFRVQFeoqraMchEgQIBAdgIxO9ShQ4dS3L1opQg4du/endavX18M6D5x4kRrl98ECBColICuUJVqDoUhQIAAgdwFjh49Wqxj8fjjj19FEVPTxgxSt912W7GwnoHdVxHZQIBAyQK6QpUMLHsCBAgQINArgbgzcezYsRRBxMQUK3G//PLLxeZYUK/dMRPP8ZwAAQL9EtAVql/SrkOAAAECBLoQiLsQO3fuLFbdbnd47I+7GQ8++GDatGlTijscEgECBKogoCtUFVpBGQgQIECAwBiBK1euFFPNRtAwdhXuMYcUD2Mwd2vNiwhGWrNJTTzOcwIECPRKQFeoXknKhwABAgQI9EEg7krEbFAx/WynFEHHCy+8kJYuXVossGfNi05a9hEgULaAOxZlC8ufAAECBAj0QaC15kWsd7FlyxYrdvfB3CUI5CjgjkWOra7OBAgQIJCVQKx5cerUqXTu3Lm0fft2a15k1foqS6AaAgZvV6MdlIIAAQIECMxaILpQtda8WLRoUbLmxaxJZUCAwDQEdIWaBpZDCRAgQIBAXQRiYPe2bduseVGXBlNOAjUR0BWqJg2lmAQIECBAoFcCMbA71rz4xje+UcwwZc2LXsnKhwCByQTcsZhMxnYCBAgQINAQgdOnTxcrdccdjBjcLREgQGCmAp3uWAgsZqrqPAIECBAgUCOBixcvpscee6wo8bPPPjvlmhfx4WGmaWRkZKanOo8AgYoLdAosDN6ueOMpHgECBAgQ6IVALJ4Xa16sWrWqWPMiAo1OKYKDmf50ytc+AgSaK+CORXPbVs0IECBAgEBbgRjY3WlF77Yn2UiAAIGUUqc7FgILLxECBAgQIECAAAECBLoS6BRY6ArVFaGDCBAgQIBAXgLRVSoGfXeaTSrufMRaGVeuXMkLR20JEGgrILBoy2IjAQIECBDIU+DMmTPpzjvvTMPDw+n2229P//Vf/9UWIgKOWIRv7dq16fz5822PsZEAgbwEBBZ5tbfaEiBAgACBjgLLli1Ljz766Ogxly5dGn089sHbb789+vT6668ffewBAQL5Cggs8m17NSdAgAABAm0FVq5cmbZu3Vrsm6wr1JtvvlnsP3LkyJRT17a9iI0ECDROQGDRuCZVIQIECBAgMHuBefPmFZkcP378qsxibMWBAwfS008/nTZu3HjVfhsIEMhTQGCRZ7urNQECBAgQ6Chw3XXXTbp/7969xR2NRx55ZNJj7CBAID+Ba/KrshoTIECAAAECUwn81V/9VdtDDh06VMwU9fLLL6c5c+a0PcZGAgTyFBBY5Nnuak2AAAECBKYtENPP7t+/Px09elRQMW09JxBovoDAovltrIYECBAgQGBWAjGm4tNPP03R9SmCCqt2z4rTyQQaKyCwaGzTqhgBAgQIEJi5wNKlS0dP/tWvflWsV/H+++8LKkZVPCBAYKKAwdsTRTwnQIAAAQIExgnEInhvvfVWijUuJAIECEwm4I7FZDK2EyBAgAABAoXAG2+8kWJti25TrH0RC+h9+OGHacWKFWn16tXWuugWz3EEaizgjkWNG0/RCRAgQIBAWQKt1bT37duX1qxZ0/Vlzpw5k26++eZikHdMWfvMM8+k4eHhFNslAgSaLTA0MjIyMraKQ0NDacKmsbs9JkCAAAECBDIROHHixLSCiosXL6Z169alb37zm+nYsWOF0pUrV9LcuXPTo48+mnbv3p2JnGoSaK5Ap1hBV6jmtruaESBAgACBWQlM505FXOjkyZPp3XffTUeOHCnWumhdfOvWra2HfhMg0GABgUWDG1fVCBAgQIBAPwViXEWku+6666rLxh0LiQCBZgsILJrdvmpHgAABAgT6JvDVV1+lDRs2jHaDigtHV6jz58+nRYsW9a0cLkSAwGAEDN4ejLurEiBAgACBxgl861vfSsePH08x1iJSBBXbt29PmzZtKh43rsIqRIDAOAGDt8dxeEKAAAECBAjMVCBmfrr11lvT8uXL0+bNm9MvfvGLItCINTCmM13tTK/vPAIEyhfoNHhbYFG+vysQIECAAIFsBCK4ePXVV9Nvf/vbtGrVqvQ3f/M3VuvOpvVVNAcBgUUOrayOBAgQIECAAAECBEoW6BRYGGNRMr7sCRAgQIAAAQIECOQgILDIoZXVkQABAgQIECBAgEDJAgKLkoFlT4AAAQIECBAgQCAHAYFFDq2sjgQIECBAgAABAgRKFhBYlAwsewIECBAgQIAAAQI5CAgscmhldSRAgAABAgQIECBQsoDAomRg2RMgQIAAAQIECBDIQUBgkUMrqyMBAgQIECBAgACBkgUEFiUDy54AAQIECBAgQIBADgICixxaWR0JECBAgAABAgQIlCwgsCgZWPYECBAgQIAAAQIEchAQWOTQyupIgAABAgQIECBAoGQBgUXJwLInQIAAAQIECBAgkIOAwCKHVlZHAgQIECBAgAABAiULCCxKBpY9AQIECBAgQIAAgRwEBBY5tLI6EiBAgAABAgQIEChZQGBRMrDsCRAgQIAAAQIECOQgILDIoZXVkQABAgQIECBAgEDJAgKLkoFlT4AAAQIECBAgQCAHAYFFDq2sjgQIECBAgAABAgRKFhBYlAwsewIECBAgQIAAAQI5CAgscmhldSRAgAABAgQIECBQsoDAomRg2RMgQIAAAQIECBDIQUBgkUMrqyMBAgQIECBAgACBkgUEFiUDy54AAQIECBAgQIBADgICixxaWR0JECBAgAABAgQIlCwgsCgZWPYECBAgQIAAAQIEchAQWOTQyupIgAABAgQIECBAoGQBgUXJwLInQIAAAQIECBAgkIOAwCKHVlZHAgQIECBAgAABAiULCCxKBpY9AQIECBAgQIAAgRwEBBY5tLI6EiBAgAABAgQIEChZQGBRMrDsCRAgQIAAAQIECOQgILDIoZXVkQABAgQIECBAgEDJAgKLkoFlT4AAAQIECBAgQCAHAYFFDq2sjgQIECBAgAABAgRKFhBYlAwsewIECBAgQIAAAQI5CAyNjIyMtCo6NDTUeug3AQIECBAgQIAAAQIE2gqMCSFG918z+iil1O6Asfs9JkCAAAECBAgQIECAQDsBXaHaqdhGgAABAgQIECBAgMC0BAQW0+JyMAECBAgQIECAAAEC7QT+P/aT3EPgOtJMAAAAAElFTkSuQmCC" alt></p>
<p>Label the diagram by inserting the <strong>four</strong> missing particle symbols.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Carbon-14 (C-14) is a radioactive isotope which undergoes beta minus (β<sup>–</sup>) decay to the stable isotope nitrogen-14 (N-14). Energy is released during this decay. Explain why the mass of a C-14 nucleus and the mass of a N-14 nucleus are slightly different even though they have the same nucleon number.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>charge: –1«e» <em><strong>or</strong></em> negative <em><strong>or</strong></em> K<sup>−</sup></p>
<p><em>Negative signs required.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><img src="data:image/png;base64,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" alt></p>
<p>correct symbols for both missing quarks</p>
<p>exchange particle and electron labelled W <em><strong>or</strong></em> W<sup>–</sup> and e <em><strong>or</strong></em> e<sup>–</sup><br><em>Do not allow W<sup>+</sup> or e<sup>+</sup> or β<sup>+</sup> Allow β or β<sup>–</sup></em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>decay products include an electron that has mass<br><em><strong>OR <br></strong></em>products have energy that has a mass equivalent<br><em><strong>OR<br></strong></em>mass/mass defect/binding energy converted to mass/energy of decay products</p>
<p><strong> «so»</strong></p>
<p>mass C-14 > mass N-14<br><em><strong>OR<br></strong></em>mass of <em>n</em> > mass of <em>p<br><strong>OR<br></strong></em>mass of <em>d</em> > mass of <em>u</em></p>
<p><em>Accept reference to “lighter” and “heavier” in mass.<br>Do not accept implied comparison, eg “C-14 has greater mass”. Comparison must be explicit as stated in scheme.</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is about radioactivity.</p>
<p>Caesium-137 \(\left( {{}_{55}^{137}{\rm{Cs}}} \right)\) is a radioactive waste product with a half-life of 30 years that is formed during the fission of uranium. Caesium-137 decays by the emission of a beta-minus (β<sup>–</sup>) particle to form a nuclide of barium (Ba).</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the nuclear equation for this reaction.</p>
<p><img 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" alt></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the fraction of caesium-137 that will have decayed after 120 years.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain, with reference to the biological effects of ionizing radiation, why it is important that humans should be shielded from the radiation emitted by caesium-137.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\({}_{56}^{137}{\rm{Ba}}\);<br>anti-neutrino / \(\bar v\);</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>evidence of use of 4 half-lives;<br>so 0.938 <em><strong>or</strong></em> 93.8% <em><strong>or</strong></em> \(\frac{{15}}{{16}}\) decays;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>reference to a short-term effect e.g. skin reddening / burning;<br>reference to a long-term effect e.g. genetic damage / cancer;<br>reference to relative penetrative power of beta/ionizing power compared to alpha or gamma;</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p><strong>Part 2</strong> Nuclear physics</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Define <em>binding energy</em> of a nucleus.</p>
<p>(ii) The mass of a nucleus of plutonium \(\left( {_{94}^{239}{\rm{Pu}}} \right)\) is 238.990396 u. Deduce that the binding energy per nucleon for plutonium is 7.6 MeV.</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The graph shows the variation with nucleon number <em>A</em> of the binding energy per nucleon.</p>
<p style="text-align: center;"><img 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" alt></p>
<p style="text-align: left;">Plutonium \(\left( {{}_{94}^{239}{\rm{Pu}}} \right)\) undergoes nuclear fission according to the reaction given below.</p>
<p style="text-align: center;">\[{}_{94}^{239}{\rm{Pu}} + {}_0^1{\rm{n}} \to {}_{38}^{91}{\rm{Sr}} + {}_{56}^{146}{\rm{Ba}} + x{}_0^1{\rm{n}}\]</p>
<p style="text-align: left;">(i) Calculate the number <em>x</em> of neutrons produced.</p>
<p style="text-align: left;">(ii) Use the graph to estimate the energy released in this reaction.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Stable nuclei with a mass number greater than about 20, contain more neutrons than protons. By reference to the properties of the nuclear force and of the electrostatic force, suggest an explanation for this observation.</p>
<div class="marks">[4]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) the (minimum) energy required to completely separate the nucleons of a nucleus / the energy released when a nucleus is assembled;</p>
<p>(ii) mass defect is 94×1.007276+145×1.008665−238.990396=1.95u;<br>binding energy is 1.95×931.5=1816MeV;<br>binding energy per nucleon is \(\frac{{1816}}{{239}}\)MeV;<br>=7.6MeV</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) <em>x</em>=3;</p>
<p>(ii) binding energy of plutonium is 7.6×239=1816≈1800MeV<br>(known in (ii))<br>binding energy of products is 8.6×91+8.2×146=1980≈2000MeV;<br>energy released is (2000−1800)=200MeV;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>the electric force is repulsive/tends to split the nucleus;<br>the electric force acts on protons, the strong nuclear force acts on nucleons;<br>the nuclear force is attractive/binds the nucleons;<br>but the electric force is long range whereas the nuclear force is short range;<br>so adding more neutrons (compared to protons) contributes to binding and does not add to tendency to split the nucleus / a proton repels every other proton (in the nucleus) so extra neutrons are needed for binding;</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The radioactive nuclide beryllium-10 (Be-10) undergoes beta minus (<em>β–</em>) decay to form a stable boron (B) nuclide.</p>
</div>
<div class="specification">
<p>The initial number of nuclei in a pure sample of beryllium-10 is N<sub>0</sub>. The graph shows how the number of remaining <strong>beryllium </strong>nuclei in the sample varies with time.</p>
<p><img 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"></p>
</div>
<div class="specification">
<p>An ice sample is moved to a laboratory for analysis. The temperature of the sample is –20 °C.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the missing information for this decay.</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxIAAABzCAYAAAAMhDSpAAAWT0lEQVR4Ae3dC1hUdf7H8c8oauV4gdLEwgsEulqigZdKS63cWvOSmpSolbqPWZptaf5bLFtNy9XK7m5luq6alzR1s4uVumlaJl7SSAX5a5gUsV5HQwHPPgMCwwDCDDPMYXjzPMpczu/3+/5ev3mY+cw5Z8ZiGIYhfhBAAAEEEEAAAQQQQAABFwSqubAtmyKAAAIIIIAAAggggAACOQIECR4ICCCAAAIIIIAAAggg4LJAQF4Li8WSd5HfCCCAAAIIIIAAAggggEARAcezIvKDhH0rxzuKtOIGBBBAAAEEEEAAAQQQqLICzjseOLSpyj4UmDgCCCCAAAIIIIAAAu4LECTct6MlAggggAACCCCAAAJVVoAgUWWXnokjgAACCCCAAAIIIOC+AEHCfTtaIoAAAggggAACCCBQZQUIElV26Zk4AggggAACCCCAAALuCxAk3LejJQIIIIAAAggggAACVVaAIFFll56JI4AAAggggAACCCDgvgBBwn07WiKAAAIIIIAAAgggUGUFCBJVdumZOAIIIIAAAggggAAC7gsQJNy3oyUCCCCAAAIIIIAAAlVWgCBRZZeeiSOAAAIIIIAAAggg4L4AQcJ9O1oigAACCCCAAAIIIFBlBQgSVXbpmTgCCCCAAAIIIIAAAu4LBLjflJYIIIAAAhUhYLFYKmKYEscwDKPE+7gDAQQQQKDqChAkqu7aM3MEEKgkAvYX8vYwUdEv6H0xZiVZEspEAAEEEJDEoU08DBBAAAEEEEAAAQQQQMBlAYKEy2Q0QAABBBBAAAEEEEAAAYIEjwEEEEAAAQQQQAABBBBwWYAg4TIZDRBAAAEEEEAAAQQQQIAgwWMAAQQQQAABBBBAAAEEXBYgSLhMRgMEEEAAAQQQQAABBBAgSPAYQAABBBBAAAEEEEAAAZcFCBIuk9EAAQQQQAABBBBAAAEECBI8BhBAAAEEEEAAAQQQQMBlAYKEy2Q0QAABBBBAAAEEEEAAAYIEjwEEEEAAAQQQQAABBBBwWYAg4TIZDRBAAAEEEEAAAQQQQIAgwWMAAQQQQAABBBBAAAEEXBYgSLhMRgMEEEAAAQQQQAABBBAgSPAYQAABBBBAAAEEEEAAAZcFCBIuk9EAAQQQQAABBBBAAAEECBI8BhBAAAEEEEAAAQQQQMBlAYKEy2Q0QAABBBBAAAEEEEAAAYIEjwEEEEAAAQQQQAABBBBwWYAg4TIZDRBAAAEEEEAAAQQQQIAgwWMAAQQQQAABBBBAAAEEXBYgSLhMRgMEEEAAAQQQQAABBBAgSPAYQAABBBBAAAEEEEAAAZcFCBIuk9EAAQQQQAABBBBAAAEEAiBAAAEEKqfAWaXGb1RS0A3q0ry2wxSyZftpu77enqLTqquwm7ooskEth/u5iAACCCCAAAKeEGCPhCcU6QMBBCpYIFu2Hxbrr/c9rHd3HHUYO1vHtryk3q2765FXFmrxKw+r7U1j9N4PJ2Q4bMVFfxYwlJW+T5s+W6UVKz/Tpv3pyvLn6TI3BBBAwIcCBAkf4jM0Agi4IZCVpl1Lpyi2z2jNSzxfuIMz2zXnideU8dRabV+3XEs//1Kf9kvU2LjlSswkShTG8r9rhm2vVk4aoJadntQH2/brQPwiPR51vXpM+lypWay//604M0IAAV8LECR8vQKMjwACLgic1q4371fb4ZsVOmm6xjcr3DQ7cYsWbbleQ/tGqq5FUsDV6npPT4WtWq11ib87bGxT/MxuslgsJfyLUPdRL2rFrjTezXZQM/XFzEQtfXSQ7v6kld7YuFSz4sZr/JQ3NW9Ge62f/KjiVqewV8rUC0hxCCBQGQUIEpVx1agZgSorEKDLO07QzuR/6+X7OqphdUeILKUdSNAONVLDwJoX7rCoVuNQRWqfdiYfd9y4lMuJWj97nPp3Hqa/b0n3+QtQe+Cx/5QcfEoKROW7PW/MXCwzh69sHd04X8/OPan7nhimHsF558TUUmDDBpL26oudh3QmdyL8jwACCCDgIQGChIcg6QYBBCpCoJau7tj14idPBwepfm3nP22Z+v1cdrEFhs3YpkzDkOH4L/MXbX01VoG2NYob976+P+fbw2IK1eZYZwVdLhauyI0+DF/GL9q8bKX2qpPu7NBYubHLXmC2Mk7bJFl1xRV1dUmRmj1zgysBzzMj0gsCCCBgDgHnZ1tzVEUVCCCAgC8FAq5U+/uH6c/BkjZ/q+9/PufLakw3tunC16l92rhqj9Sug9o0ydsbIcn4VTvWx0vW3hp9R7gK7cDyoKorQc+Dw9IVAggg4HMBgoTPl4ACEEDAMwIWBdSsKWvqUR0/XXAStpGVqbOqr0b1L3VtmOo1VCvnA7Ktqn1J4ZegOSf1Th2s6DoFhw7V6TBcMz/aK5tXdl6cUWrCLu1PP+vaHCpyax+Gr+zD+7U5VQq8uYVC8pfK0JntyzRzboZ6T3tcA8Mv85qGYfte/xp1iyL6zNI3xxz2fJ0/oCXD++vBaau03+Zwu9cqoWMEEECgYgUIEhXrzWgIIOA1geq6PKKtblSyko/kHQ1v6MzBH7VZoWpxtbXsIxsntG/lUi1LsSp8VE/d0KjgK3eMY5v0fO8eunviKh2/ZYyemzFDM54bo1uOLtX4XoM0ZkGCMso+Uhm3rKVLTqzV6EEz9GWqicPERcJXGSfqxmbZOpqcoJ0KVvs2TVUv9WM93uEaRfcZoVFPr1aLOau0cHSUrAXHO7kxxsWaZOvY1/M1dvZXSlz9D837+teCjauFKebdd/RIzXnqM2ax9md4JWUWjMclBBBAoIIFCp4dK3hghkMAAQQ8LVCteSfF9JmmF17/UHe+NlittEcL3lgk24Mv6I7w4o+Q/3XxJD24+3IVvKtyWj99/Zk2HJDCY6bo3ad7KDj/Reh/tenlpxS3Xur2zAotfPo2BQfY7zT02LA/aWKfQZr+8FR16fiOhkV48h3w6grsFKsnrh2gvoNO6t034jSwVT2HcwE8LelGfxcJXxfvLVu2lEQdubS5Iq5wOCzp4o0c7rXpwK4dsqmZOoY3VPUG9RQ7aaY6G9k6vGyi4has1uA7W+jW/BOwHZoWe9HVeqqrfvNWai9prYo5F8cSpKjYIeoUMUkv9++qN++6ylzrVqwBNyKAAAJlEyBIlM2JrRBAoDII1PiDhr71lg7FDte1dR7IqdjabYpWLuypxvlhoPBEbPFrtCC+8G2516w6b/tFSYf+qxuDGyvnj+XRbVr++iYpcKwef6TbhRBh39qigOCuGvbQbZo+/BPNXZes+yOu9ewx+ZbG6jH5NU2LHaB7O+7Wjn++rIl3t/TiO+3FmeTe5lr4Krmf3Ht+174l4/Rq6Fv6Z7+Q0jYuer/xmxK/OyTpNrVuVkcKCFJUz76K0nmdvCxeL9w6XaNfuUFfP3+rgkp4DBTu1PV6qoVG6vYwae2BhmrawPFb1nN7tjRoqtZX7tHsvb8o+66rch9LhQflGgIIIFApBQgSlXLZKBoBBBQQpXFJSU4Q9hf0t+tvXyZoxO59SlNDtbgu5KIvtkPGzteyIa0Kv7jLPKrEL+fpmYnTNfw/e3V0/Xt6IjpI51P26atjkgKT9MW8WdpbsBsjZ69ERlK6rDqmTVv2K+2ha2U/V9uTPxbr9Ro1+22lxw7X5P499O1jUzXzrwMV1cCdd/Ldr8yl8OX+MGVreeon7dmaIrVrq5aNazi0qaY64ZG6WTYtefsTffdkV/0xKP8ECoftPHgx8Ebd1Lpe0Q7PntFJztcv6sItCCBQ6QUIEpV+CZkAAggUEbBYFdImSmV5f7vm1a0UFRVVOEhIiuoYpWaWdN0Qt0rT5mzW0Ki7FJR1Tiftgx1bo1cmrCkybGk3GMcT9Pm6vbJ/IKn7P9lq2rm9wtav0IZZQxW95lNNfelpPdqz4vZOuBK+yrQTwH0M5Z9oPdDxROvcDi0BNZQTsY7ZdPqs985PMFIStOmApD6RiggsGlaMtIP6PiVYYUG1HQ6hK8ekaYoAAgiYRIAgYZKFoAwEqpqA/bP37R+bWdE/ueOeKn1YS6Dadb9FzbRWBz/fq5TsuxSU1ypmsX56P0Yh3n6VnDdeod+ZOpWWptxTeq0KiwhRo9qO78QX2tgrV1wJXw2LGB3XriXz9XlK3lv0Z3V4wwH9sHu2ZiYHXqi3pkJuH6qYyPql1J+ltL27tFMhujUqTHmt8xplpx3WbvuVdq0U1rCkp7vy1nNep/7/R22VVe26t1GTIvPN0m8/xOsrddC0Tk0IEnmLw28EEPALgZL+svrF5JgEAgiYW8D+ot68P+d0JDFBB+0FhgWpTjWpeuNQdbFKB76KV8KxAQopdKjMedl2fai58ZkKCe+oO7o0L/IFaJb6rdSjX6tyTNlQxv5FGvV/O2WzdtbIGVMV90BnhVxS6BircvRfzqbFhK+ir99rqG7j5gqtkXlhsAxpd23VadRMoaGXX7ithhrULUs4OqmknbtkU1O1D2/gdBJzhg7Eb9IOWXVt//YKL7qjIH+s8tWTocP7E5SqK3X71UFFz4vJStZnCz5SZt9J6tHSkyfgl3OtaI4AAgh4QIAg4QFEukAAAfcEfLVHovRqs2VL/kSzX/tYUjP1iemk5tUkS6No9bqnpebNXaY3F8boJsePFc1M0ofTn9Kj72eq7/y16t2l9FFc28JQVuoXev6hp/RB/Qc0Z9FEDY2+ssghWa71WbC1YUvR7n1pynt5n3tPXTWNvEZX5HwyVcG2JV8qGr6Kbltbzbv0UvP8O2yKT16k3aF3qJ+rJ1ufT1Pitwcl6wBFhjl9vG9mktYttp8YH6uJQ9qp5Jfw5a3nvH63ncj5Fu2zmdmy72MriMdZSvvyPU1bE60Z39ytUJPkvXx6LiCAAALlFCBIlBOQ5gggULkFDoyPVo3xJc/B2vs5/W1gC+W8P24JUa+Jz+rBTSM099HBujd5pGI6N1HtrHTtXP6mpixLlPX2lxXXJ9Tzh7BkHdTqyXFaWGe0Vi0cq+5l/jjTkudWcE+20jfM0E29XnM6f2Oklh95Xf2Cy/JUUXz4KhjDC5eOH9L336VKStLWb5PVtWd47on1xgn98K9X9dKWtnpm5UT1b1L8R/96pqJLFXr9jQrXBq39dKtS+jdVk5zgdVa/bZuvCY/t0cCVszWitVPQ8czg9IIAAgj4VKAszw4+LZDBEUAAAV8IWKNi9PCI4Ro5uLtCrXnHxVhUI3SAXv2otq55ZqLiZv1Fa2blVReirmPn6PkJsYqum7d93n3l/W1/Z/ttvZjxiFYtHKzW+fWUt9+89hk6kpwoW4852vfJMEWU8s65S+Erbwgv/M6+8ClawYMjVX1BrLovu033XFdXJ3f/W2/82ErPrnlHD9/s7Y9bra7Am0fprWd2qO/kxzTg/M6cGk4l/UcfH26nvyyYo5goz+058gIjXSKAAAJuC1iMC8cW+OrER7crpyECCFRqAV/9zfHcuIay0pO065D9c5xqqWGLPyjE4y/w85b4jFITDiqrSQvvjGEc1JL7uml8xHz9OLmLin4Tgr0Om+Jn9lL0+A15RRX5XXz4KrKZh27IVMqSkWpy7xfqM3+dPhzcSClbN2v7z7/r0oYtFdUpwoVDsjxR0lml79+u+IRUnT5fS4EtO6hLqwYeO/TMExXSBwIIIFBeAefnUIJEeUVpjwACbgk4/zFyqxM3GvlqXDdKrbgmZ7/R1JZ/0oedByn657X6h/2bu8c+qakThugGjx5C5ckppWvdhDt069+DNGPbBxoXVdeTndMXAggggEAxAs7PoaXswC6mB25CAAEEEPArAeNIor47mKmTZ4PUfuTzWr54jNrsmqwesa9qy7Fsc871TKK2fLxPCo7W9eGcf2DORaIqBBDwdwHOkfD3FWZ+CCCAQGkCDbpq8jcbVaf1dWqec3iWoV7X1VRC6xf19voYderXxOGTiErrrCLuN3QucZs+3mNT8JO3Kbou74lVhDpjIIAAAs4C/PV1FuE6AgggUMUELNYQtenY9kKIsE/eohphkbqlWaI2Jv8m8+2TOKHtH63QZnXWiLsixUFNVewBy3QRQMA0AgQJ0ywFhSCAAAK+EMjWsa+mqEPQKK1IzcovIPdwp3B1CW1Q9EvW8rfy0QWjplqO/kyGsVGTu+R9iZ2PamFYBBBAoAoLECSq8OIzdQQQQECqrnrNIhSuNXp99nqlZhkybPu1avZ7WtUyRkO6XmWyw5rsO0wuU/16NVk8BBBAAAEfCxAkfLwADI8AAgj4WqBak76a+cFo1VnYT41rVFO1Oi00ZGt7LV4+Tt2CPP2dGL6eLeMjgAACCHhKgI9/9ZQk/SCAgEsCzh8h51Ljcmzsq3HLUXLFNTVsStm9T2lqqBbXheR+S3TFjc5ICCCAAAImF3B+DiVImHzBKA8BfxVw/mNUUfP01bgVNT/GQQABBBBAwFsCzs+hHNrkLWn6RQABBBBAAAEEEEDAjwUIEn68uEwNAQQQQAABBBBAAAFvCRAkvCVLvwgggAACCCCAAAII+LEAQcKPF5epIYAAAggggAACCCDgLQGChLdk6RcBBBBAAAEEEEAAAT8WIEj48eIyNQQQQAABBBBAAAEEvCVAkPCWLP0igAACCCCAAAIIIODHAgQJP15cpoYAAggggAACCCCAgLcECBLekqVfBBBAAAEEEEAAAQT8WIAg4ceLy9QQQAABBBBAAAEEEPCWAEHCW7L0iwACCCCAAAIIIICAHwsQJPx4cZkaAggggAACCCCAAALeEiBIeEuWfhFAAAEEEEAAAQQQ8GMBgoQfLy5TQwABBBBAAAEEEEDAWwIECW/J0i8CCCCAAAIIIIAAAn4sEODHc2NqCCBgcgGLxWLyCikPAQQQQAABBEoSIEiUJMPtCCDgdQHDMLw+hvMAhBdnEa4jgAACCCDgngCHNrnnRisEECingC9ChL1kX41bTi6aI4AAAgggYDoBgoTploSCEEAAAQQQQAABBBAwvwBBwvxrRIUIIIAAAggggAACCJhOgCBhuiWhIAQQQAABBBBAAAEEzC9AkDD/GlEhAggggAACCCCAAAKmEyBImG5JKAgBBBBAAAEEEEAAAfMLECTMv0ZUiAACCCCAAAIIIICA6QQIEqZbEgpCAAEEEEAAAQQQQMD8AgQJ868RFSKAAAIIIIAAAgggYDoBgoTploSCEEAAAQQQQAABBBAwvwBBwvxrRIUIIIAAAggggAACCJhOgCBhuiWhIAQQQAABBBBAAAEEzC9AkDD/GlEhAggggAACCCCAAAKmEyBImG5JKAgBBBBAAAEEEEAAAfMLECTMv0ZUiAACCCCAAAIIIICA6QQIEqZbEgpCAAEEEEAAAQQQQMD8AgQJ868RFSKAAAIIIIAAAgggYDoBgoTploSCEEAAAQQQQAABBBAwvwBBwvxrRIUIIIAAAggggAACCJhOgCBhuiWhIAQQQAABBBBAAAEEzC8Q4FiixWJxvMplBBBAAAEEEEAAAQQQQKBYgfwgYRhGsRtwIwIIIIAAAggggAACCCDgLMChTc4iXEcAAQQQQAABBBBAAIFSBQgSpRKxAQIIIIAAAggggAACCDgLECScRbiOAAIIIIAAAggggAACpQoQJEolYgMEEEAAAQQQQAABBBBwFvgfKmhrbmOaLugAAAAASUVORK5CYII="></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>On the graph, sketch how the number of <strong>boron </strong>nuclei in the sample varies with time.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>After 4.3 × 10<sup>6</sup> years,</p>
<p>\[\frac{{{\text{number of produced boron nuclei}}}}{{{\text{number of remaining beryllium nuclei}}}} = 7.\]</p>
<p>Show that the half-life of beryllium-10 is 1.4 × 10<sup>6</sup> years.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Beryllium-10 is used to investigate ice samples from Antarctica. A sample of ice initially contains 7.6 × 10<sup>11</sup> atoms of beryllium-10. State the number of remaining beryllium-10 nuclei in the sample after 2.8 × 10<sup>6</sup> years.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State what is meant by thermal radiation.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss how the frequency of the radiation emitted by a black body can be used to estimate the temperature of the body.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the peak wavelength in the intensity of the radiation emitted by the ice sample.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Derive the units of intensity in terms of fundamental SI units.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.iv.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(_{{\mkern 1mu} {\mkern 1mu} 4}^{10}{\text{Be}} \to _{{\mkern 1mu} {\mkern 1mu} 5}^{10}{\text{B}} + \beta + {\overline {\text{V}} _{\text{e}}}\)</p>
<p>conservation of mass number <strong><em>AND </em></strong>charge \(_{\,\,5}^{10}{\text{B}}\), \(_{{\mkern 1mu} {\mkern 1mu} 4}^{10}{\text{Be}}\)</p>
<p> </p>
<p><em>Correct identification of both missing values required for </em><strong><em>[1]</em></strong><em>.</em></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>correct shape <em>ie </em>increasing from 0 to about 0.80 N<sub>0</sub></p>
<p>crosses given line at 0.50 N<sub>0</sub></p>
<p><img src="images/Schermafbeelding_2018-08-10_om_19.42.49.png" alt="M18/4/PHYSI/SP2/ENG/TZ1/06.b.i/M"></p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong><em>ALTERNATIVE 1</em></strong></p>
<p>fraction of Be = \(\frac{1}{8}\), 12.5%, or 0.125</p>
<p>therefore 3 half lives have elapsed</p>
<p>\({t_{\frac{1}{2}}} = \frac{{4.3 \times {{10}^6}}}{3} = 1.43 \times {10^6}\) <strong>«</strong>≈ 1.4 × 10<sup>6</sup><strong>»</strong> <strong>«</strong>y<strong>»</strong></p>
<p> </p>
<p><strong><em>ALTERNATIVE 2</em></strong></p>
<p>fraction of Be = \(\frac{1}{8}\), 12.5%, or 0.125</p>
<p>\(\frac{1}{8} = {{\text{e}}^{ - \lambda }}(4.3 \times {10^6})\) leading to <em>λ</em> = 4.836 × 10<sup>–7</sup> <strong>«</strong>y<strong>»</strong><sup>–1</sup></p>
<p>\(\frac{{\ln 2}}{\lambda }\) = 1.43 × 10<sup>6</sup> <strong>«</strong>y<strong>»</strong></p>
<p> </p>
<p> </p>
<p><em>Must see at least one extra sig fig in final answer.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>1.9 × 10<sup>11</sup></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>emission of (infrared) electromagnetic/infrared energy/waves/radiation.</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>the (peak) wavelength of emitted em waves depends on temperature of emitter/reference to Wein’s Law</p>
<p>so frequency/color depends on temperature</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(\lambda = \frac{{2.90 \times {{10}^{ - 3}}}}{{253}}\)</p>
<p>= 1.1 × 10<sup>–5</sup> <strong>«</strong>m<strong>»</strong></p>
<p> </p>
<p><em>Allow ECF from MP1 (incorrect temperature).</em></p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>correct units for Intensity (allow <em>W, Nms<sup>–</sup></em><sup><em>1 </em></sup><em>OR Js<sup>–</sup></em><sup><em>1 </em></sup><em>in numerator)</em></p>
<p>rearrangement into proper SI units = kgs<sup>–3</sup></p>
<p> </p>
<p><em>Allow ECF for MP2 if final answer is in fundamental units.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.iv.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.iv.</div>
</div>
<br><hr><br><div class="specification">
<p><strong>Part 2</strong> Radioactive decay</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe the phenomenon of natural radioactive decay.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A nucleus of americium-241 (Am-241) decays into a nucleus of neptunium-237 (Np-237) in the following reaction.</p>
<p>\[{}_{95}^{241}{\rm{Am}} \to {}_X^{237}{\rm{Np}} + {}_2^4\alpha \]</p>
<p>(i) State the value of <em>X</em>.</p>
<p>(ii) Explain in terms of mass why energy is released in the reaction in (b).</p>
<p>(iii) Define<em> binding energy</em> of a nucleus.</p>
<p>(iv) The following data are available.</p>
<p><img 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" alt></p>
<p>Determine the energy released in the reaction in (b).</p>
<div class="marks">[7]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>emission of (alpha/beta/gamma) particles/photons/electromagnetic radiation;<br>nucleus becomes more (energetically) stable;<br>constant probability of decay (per unit time);<br>is random process;<br>activity/number of unstable nuclei in sample reduces by half over constant time intervals/exponentially;<br>not affected by temperature/environment / is spontaneous process;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) 93;</p>
<p>(ii) mass of products is less than mass of reactants / there is a mass defect;<br>mass is converted into energy (according to equation <em>E</em>=<em>mc</em><sup>2</sup>);</p>
<p>(iii) the (minimum) energy required to (completely) separate the nucleons in a nucleus / the energy released when a nucleus is assembled from its constituent nucleons;</p>
<p>(iv) calculation of binding energies as shown below;</p>
<p style="padding-left: 30px;">americium-241 = 241×7.54=1817.14 MeV<br>neptunium-237 = 237×7.58 = 1796.46 MeV<br>helium-4 = 4×7.07 = 28.28 MeV</p>
<p>energy released is the difference of binding energies;<br>and so equals 7.60 MeV;</p>
<p><em>Award <strong>[2 max]</strong> for an answer that multiplies by the number of neutrons or </em><em>number of protons.</em><br><em>Ignore any negative sign in answer.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is in two parts.<strong> Part 1</strong> is about renewable energy. <strong>Part 2</strong> is about nuclear energy and radioactivity.</p>
<p><strong>Part 1</strong> Renewable energy</p>
<p>A small coastal community decides to use a wind farm consisting of five identical wind turbines to generate part of its energy. At the proposed site, the average wind speed is 8.5ms<sup>–1</sup> and the density of air is 1.3kgm<sup>–3</sup>. The maximum power required from the wind farm is 0.75 MW. Each turbine has an efficiency of 30%.</p>
</div>
<div class="specification">
<p><strong>Part 2</strong> Nuclear energy and radioactivity</p>
<p>The graph shows the variation of binding energy per nucleon with nucleon number. The position for uranium-235 (U-235) is shown.</p>
<p><img 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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Determine the diameter that will be required for the turbine blades to achieve the maximum power of 0.75 MW.</p>
<p>(ii) State <strong>one</strong> reason why, in practice, a diameter larger than your answer to (a)(i) is required.</p>
<p>(iii) Outline why the individual turbines should not be placed close to each other.</p>
<p>(iv) Some members of the community propose that the wind farm should be located at sea rather than on land. Evaluate this proposal.</p>
<div class="marks">[8]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Currently, a nearby coal-fired power station generates energy for the community. Less coal will be burnt at the power station if the wind farm is constructed.</p>
<p>(i) The energy density of coal is 35 MJ kg<sup>–1</sup>. Estimate the minimum mass of coal that can be saved every hour when the wind farm is producing its full output.</p>
<p>(ii) One advantage of the reduction in coal consumption is that less carbon dioxide will be released into the atmosphere. State <strong>one</strong> other advantage and <strong>one</strong> disadvantage of constructing the wind farm.</p>
<p>(iii) Suggest the likely effect on the Earth’s temperature of a reduction in the concentration of atmospheric greenhouse gases.</p>
<div class="marks">[7]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State what is meant by the binding energy of a nucleus.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) On the axes, sketch a graph showing the variation of nucleon number with the binding energy per nucleon.</p>
<p>(ii) Explain, with reference to your graph, why energy is released during fission of U-235.</p>
<div class="marks">[5]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>U-235 \(\left( {{}_{92}^{235}{\rm{U}}} \right)\) can undergo alpha decay to form an isotope of thorium (Th).</p>
<p>(i) State the nuclear equation for this decay.</p>
<p>(ii) Define the term <em>radioactive half-life</em>.</p>
<p>(iii) A sample of rock contains a mass of 5.6 mg of U-235 at the present day. The half-life of U-235 is 7.0\( \times \)10<sup>8</sup> years. Calculate the initial mass of the U-235 if the rock sample was formed 2.1\( \times \)10<sup>9</sup> years ago.</p>
<div class="marks">[4]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) total wind power required \( = \frac{{750000}}{{0.3}}\);</p>
<p>maximum wind power required per turbine, \(P = \frac{{750000}}{{5 \times 0.3}}\left( { = 500{\rm{kW}}} \right)\);</p>
<p>\(d = {\left( {\frac{{8P}}{{\rho \pi {v^3}}} = } \right)^{\frac{1}{2}}}40({\rm{m}})\)</p>
<p><em>Award<strong> [1 max]</strong> for an answer of 48.9 (m) as it indicates 5 and 0.3 ignored.</em><br><em>Award<strong> [2 max]</strong> for 22 (m) as it indicates 0.3 ignored.</em><br><em>Award<strong> [2 max]</strong> for 89 (m) as it indicates 5 ignored.</em></p>
<p>(ii) not all kinetic energy can be extracted from wind / losses in cables to community / turbine rotation may be cut off/“feathered” at high or low wind speeds;<em><br>Do not allow “wind speed varies” as question gives the average speed.</em></p>
<p>(iii) less kinetic energy available / wind speed less for turbines behind; turbulence/wake effect; <em>(do not allow “turbines stacked too close”)</em></p>
<p>(iv) <em>implications:</em> average wind speeds are greater / more space available;<br><em>limitations:</em> installation/maintenance cost / difficulty of access / wave damage;<em><br>Must see one each for <strong>[2]</strong>.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) mass of coal per second (=0.0214 kg);<br>77.1 (kg);<br><em><strong>or</strong></em><br>energy saved per hour=0.75×3600 (=2700MJh<sup>-1</sup>) ;</p>
<p>mass of coal saved \( = \left( {\frac{{2700}}{{35}} = } \right)77.1({\rm{kg}})\);</p>
<p><em>Award <strong>[2]</strong> for a bald correct answer.</em></p>
<p>(ii) <em>advantage:</em><br>energy is free (apart from maintenance and start-up costs) / energy is renewable / sufficient for small community with predominance of wind / supplies energy to remote community / independent of national grid / any other reasonable advantage;<br><em>Answer must focus on wind farm not coal disadvantages.</em></p>
<p><em>disadvantage:</em><br>wind energy is variable/unpredictable / noise pollution / killing birds/bats / large open areas required / visual pollution / ecological issues / need to provide new infrastructure;</p>
<p>(iii) greenhouse gas molecules are excited by/absorbed by/resonate as a result of infrared radiations; { (must refer to infrared<br>not “heat”)<br>this radiation is re-emitted in all directions;<br>less greenhouse gas means less infrared/heat returned to Earth; { (consideration of return direction is essential for mark)<br>temperature falls (to reach new equilibrium);</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>energy released when a nucleus forms from constituent nucleons / (minimum) energy needed/work done to break a nucleus up into its constituent nucleons;<br><em>Award<strong> [0]</strong> for energy to assemble nucleus.</em><br><em>Do not allow “particles” or “components” for “nucleons”.</em><br><em>Do not accept “energy that binds nucleons together” OWTTE.</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>(</em>i) generally correct shape with maximum shown, trending down to U-235;<br>maximum shown somewhere between 40 and 70; <em><br>Award <strong>[0]</strong> for straight line with positive gradient from origin.<br>Award<strong> [1]</strong> if maximum position correct but graph begins to rise or flatlines beyond or around U-235.</em></p>
<p>(ii) identifies fission as occurring at high nucleon number / at right-hand side of graph;<br>fission means that large nucleus splits into two (or more) smaller nuclei/nuclei to left of fissioning nucleus (on graph);<br>(graph shows that) fission products have higher (average) binding energy per nucleon than U-235;<br>energy released related to difference between initial and final binding energy; <em><br>Award<strong> [2 max]</strong> if no reference to graph.</em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) \({}_{92}^{235}{\rm{U}} \to {}_{90}^{231}{\rm{Th}} + {}_2^4\alpha \);<em> (allow He for \(\alpha \); treat charge indications as neutral)</em></p>
<p>(ii) time taken for number of unstable nuclei/(radio)activity to halve;<em><br>Accept atom/isotope.<br>Do not accept mass/molecule/amount/substance.</em></p>
<p>(iii) three half-lives identified;<br>45 (mg);<em><br>Award <strong>[2]</strong> for bald correct answer.</em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A nucleus of phosphorus-32 \(\left( {{}_{15}^{32}{\rm{P}}} \right)\) decays by beta minus (<em>β</em><sup>−</sup>) decay into a nucleus of sulfur-32 \(\left( {{}_{16}^{32}{\rm{S}}} \right)\). The binding energy per nucleon of \({{}_{15}^{32}{\rm{P}}}\) is 8.398 MeV and for \({{}_{16}^{32}{\rm{S}}}\) it is 8.450 MeV.</p>
<p>Determine the energy released in this decay.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The graph shows the variation with time <em>t</em> of the activity A of a sample containing phosphorus-32 \(\left( {{}_{15}^{32}{\rm{P}}} \right)\).</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>Determine the half-life of \({{}_{15}^{32}{\rm{P}}}\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Quarks were hypothesized long before their existence was experimentally verified. Discuss the reasons why physicists developed a theory that involved quarks.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 11">
<div class="section">
<div class="layoutArea">
<div class="column">
<p>«energy/mass difference =» 8.450 – 8.398 «= 0.052 MeV»</p>
</div>
</div>
<div class="layoutArea">
<div class="column">
<p><em>Q</em> = 1.7 <em><strong>or</strong></em> 1.66 <em><strong>or</strong></em> 1.664 MeV<br><em><strong>OR</strong></em><br>2.66 × 10<sup>–13</sup> J</p>
</div>
</div>
</div>
</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 11">
<div class="section">
<div class="layoutArea">
<div class="column">11 – 12 days</div>
</div>
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</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>quark theory is simpler <em><strong>OR</strong></em> Occam’s razor example <em><strong>OR</strong></em> simple model explains complex observations</p>
<p>quotes experiment that led to quark theory, eg deep inelastic scattering <strong>or</strong> electron scattering</p>
<p>model incorporates strong/weak interactions/forces between protons and neutrons</p>
<p>model incorporates conservation rules</p>
<p>model explains differences between neutrons and protons <em><strong>OR</strong></em> explains decay of neutron to proton</p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Nuclear fusion</p>
<p>The diagram shows the variation of nuclear binding energy per nucleon with nucleon number for some of the lighter nuclides.</p>
<p><img src="data:image/png;base64,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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Outline, with reference to mass defect, what is meant by the term nuclear binding energy.</p>
<p>(ii) Label, with the letter <strong>S</strong>, the region on the graph where nuclei are most stable.</p>
<address>(iii) Show that the energy released when two \({}_1^2{\rm{H}}\) nuclei fuse to make a \({}_2^4{\rm{He}}\) nucleus is approximately 4pJ.</address>
<p> </p>
<div class="marks">[7]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In one nuclear reaction two deuterons (hydrogen-2) fuse to form tritium (hydrogen-3) and another particle. The tritium undergoes <em>β<sup>-</sup></em> decay to form an isotope of helium.</p>
<p>(i) Identify the missing particles to complete the equations.</p>
<p><img 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" alt></p>
<p>(ii) Explain which of these reactions is more likely to occur at high temperatures.</p>
<div class="marks">[7]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) difference in total mass of individual nucleons and nucleus / energy needed to divide nucleus into component nucleons / energy liberated when nucleus formed from component individual nucleons;</p>
<p>nuclear binding energy is the energy equivalent of mass defect / reference to<em> E=mc<sup>2</sup></em> ;</p>
<p>(ii) S marked near line between 50 and 70; <br> <br> (iii) binding energy per nucleon read from graph as 1.1/1.2 and 7.1/7.2 (MeV);</p>
<p>both values multiplied by 4;</p>
<p>difference given between 23.6 and 24.4 (MeV);</p>
<p>3.8 x 10<sup>-12</sup>(J)<strong> or </strong>3.9 x 10<sup>-12</sup> (J);</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p> (i) \({}_1^1{\rm{H}}\) / \({}_1^1{\rm{p}}\);<br>\({}_3^2{\rm{He}}\);<br>\({}_{ - 1}^0{\rm{e}}\) / \({}_{ - 1}^0\beta \);<br>\({}_0^0\bar \upsilon \); <em>(do not allow neutrino)</em></p>
<p> </p>
<p>(ii) recognition that fusion process is more likely (at high temperatures);</p>
<p>the (electric) force between nuclei is repulsive;</p>
<p>nuclei need ∼ 10<sup>–15</sup> m separations for strong force to act;</p>
<p>kinetic energy of nuclei increases with temperature;</p>
<p>(higher temperature) increases probability of nuclear collisions;</p>
<p>radioactive decay is unaffected by temperature;</p>
<p><em> Award <strong>[0]</strong> for correct choice with no or wrong explanations.</em></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) The definition of either mass defect or nuclear binding energy was badly understood and there were many confused answers to this part. As in previous years the most common misunderstanding amounts to candidates believing that the nuclear binding energy is the energy that holds the nucleons together in the nucleus.</p>
<p>(ii) The majority of candidates labelled the most stable region within tolerance. A minority appear to have missed this part of the question and not answered it at all – candidates should be reminded to read the paper carefully and not to throw away marks by speed reading.</p>
<p>(iii) For a straightforward nuclear energy question this part was poorly answered. It was quite common to see candidates ignoring the fact that two deuterons were fusing to produce helium. As a ‘show that’ question, it is important that candidate do produce a final answer that is to more than the one digit approximation – many were satisfied by setting out the calculation and then immediately approximating to 4pJ without showing that this was the case. This will always lose a mark in such questions</p>
<p> </p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) This part was quite well done by many candidates with the proton (in the first equation) and the electron or antineutrino (in the second equation) being the most common omissions or having mistakes in the proton or nucleon numbers. <br> <br>(ii) Few candidates completed this well. Most did no more than to make a statement and it was uncommon for candidates to state that the beta decay is temperature independent. The best answers explained that the deuterium nuclei needed high kinetic energies to be able to approach each other and overcome the Coulombic repulsion and allow the strong nuclear force to come into play.</p>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is in <strong>two</strong> parts. <strong>Part 1</strong> is about electric fields and radioactive decay. <strong>Part 2</strong> is about change of phase.</p>
<p><strong>Part 1</strong> Electric fields and radioactive decay</p>
</div>
<div class="specification">
<p><strong>Part 2</strong> Change of phase</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Define <em>electric field strength</em>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A simple model of the proton is that of a sphere of radius 1.0×10<sup>–15</sup>m with charge concentrated at the centre of the sphere. Estimate the magnitude of the field strength at the surface of the proton.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Protons travelling with a speed of 3.9×10<sup>6</sup>ms<sup>–1</sup> enter the region between two charged parallel plates X and Y. Plate X is positively charged and plate Y is connected to earth.</p>
<p><img 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" alt></p>
<p>A uniform magnetic field also exists in the region between the plates. The direction of the field is such that the protons pass between the plates without deflection.</p>
<p>(i) State the direction of the magnetic field.</p>
<p>(ii) The magnitude of the magnetic field strength is 2.3×10<sup>–4</sup>T. Determine the magnitude of the electric field strength between the plates, stating an appropriate unit for your answer.</p>
<div class="marks">[4]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Protons can be produced by the bombardment of nitrogen-14 nuclei with alpha particles. The nuclear reaction equation for this process is given below.</p>
<p>\[{}_7^{14}{\rm{N}} + {}_2^4{\rm{He}} \to {\rm{X}} + {}_1^1{\rm{H}}\]</p>
<p>Identify the proton number and nucleon number for the nucleus X.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The following data are available for the reaction in (d).</p>
<p style="padding-left: 30px;">Rest mass of nitrogen-14 nucleus =14.0031 u<br>Rest mass of alpha particle =4.0026 u<br>Rest mass of X nucleus =16.9991 u<br>Rest mass of proton =1.0073 u</p>
<p>Show that the minimum kinetic energy that the alpha particle must have in order for the reaction to take place is about 0.7 Me V.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A nucleus of another isotope of the element X in (d) decays with a half-life \({T_{\frac{1}{2}}}\) to a nucleus of an isotope of fluorine-19 (F-19).</p>
<p>(i) Define the terms <em>isotope</em> and <em>half-life</em>.</p>
<p>(ii) Using the axes below, sketch a graph to show how the number of atoms <em>N</em> in a sample of X varies with time <em>t</em>, from <em>t</em>=0 to \(t = 3{T_{\frac{1}{2}}}\). There are <em>N</em><sub>0</sub> atoms in the sample at <em>t</em>=0.</p>
<p><img 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" alt></p>
<div class="marks">[5]</div>
<div class="question_part_label">f.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Water at constant pressure boils at constant temperature. Outline, in terms of the energy of the molecules, the reason for this.</p>
<div class="marks">[2]</div>
<div class="question_part_label">g.</div>
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<p>In an experiment to measure the specific latent heat of vaporization of water, steam at 100°C was passed into water in an insulated container. The following data are available.</p>
<p style="padding-left: 30px;">Initial mass of water in container = 0.300kg<br>Final mass of water in container = 0.312kg<br>Initial temperature of water in container = 15.2°C<br>Final temperature of water in container = 34.6°C<br>Specific heat capacity of water = 4.18×10<sup>3</sup>Jkg<sup>–1</sup>K<sup>–1</sup></p>
<p>Show that the data give a value of about 1.8×10<sup>6</sup>Jkg<sup>–1</sup> for the specific latent heat of vaporization <em>L</em> of water.</p>
<div class="marks">[4]</div>
<div class="question_part_label">h.</div>
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<p>Explain why, other than measurement or calculation error, the accepted value of <em>L</em> is greater than that given in (h).</p>
<div class="marks">[2]</div>
<div class="question_part_label">i.</div>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p>the force exerted per unit charge;<br>on a positive small/test charge;</p>
<div class="question_part_label">a.</div>
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<div class="question" style="padding-left: 20px;">
<p>\(E = \frac{{ke}}{{{r^2}}} = \frac{{9 \times {{10}^9} \times 1.6 \times {{10}^{ - 19}}}}{{{{10}^{ - 30}}}}\);<br>\( = 1.4 \times {10^{21}}{\rm{N}}{{\rm{C}}^{ - 1}}\) <em><strong>or</strong></em> Vm<sup>-1</sup>;</p>
<div class="question_part_label">b.</div>
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<p>(i) into the (plane of the) paper;<br>(ii) <em>Ee</em>=<em>Bev <strong>or</strong></em> <em>E</em>=<em>Bv</em>; <br>=(2.3×10<sup>-4</sup>×3.9×10<sup>6</sup>=)900/897;<br>NC<sup>-1</sup> <em><strong>or</strong></em> Vm<sup>-1</sup>;</p>
<div class="question_part_label">c.</div>
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<p><em>proton number</em>: 8<br><em>nucleon number</em>: 17<br><em>(both needed)</em></p>
<div class="question_part_label">d.</div>
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<p>16.9991u+1.0073u-[14.0031u+4.0026u];<br>=-7.00×10<sup>-4</sup>;<br>7.000×10<sup>-4</sup>×931.5=0.6521MeV;<br>(∼0.7MeV)</p>
<div class="question_part_label">e.</div>
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<p>(i) <em>isotope:</em><br>same proton number/element/number of protons <em><strong>and</strong></em> different number of neutrons/nucleon number/neutron number; } <em>(both needed)</em></p>
<p><em>half-life:</em><br>time for the activity (of a radioactive sample) to fall by half its original value / time for half the radioactive/unstable nuclei/atoms (in a sample) to decay;</p>
<p>(ii) <img src="data:image/png;base64,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" alt></p>
<p>(approximately) exponential shape;<br>minimum of three half lives shown;<br>graph correct at \(\left[ {{T_{\frac{1}{2}}},\frac{{{N_0}}}{2}} \right],\left[ {2{T_{\frac{1}{2}}},\frac{{{N_0}}}{4}} \right],\left[ {3{T_{\frac{1}{2}}},\frac{{{N_0}}}{8}} \right]\);</p>
<div class="question_part_label">f.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>temperature is a measure of the (average) kinetic energy of the molecules;<br>at the boiling point, energy supplied (does not increase the kinetic energy) but (only) increases the potential energy of the molecules/goes into increasing the separation of the molecules/breaking one molecule from another / <em>OWTTE</em>;</p>
<div class="question_part_label">g.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(energy gained by cold water is) 0.300×4180×[34.6-15.2] / 24327;<br>(energy lost by cooling water is) 0.012×4180×[100-34.6] / 3280;<br>(energy lost by condensing steam is) 0.012<em>L</em>;<br>1.75×10<sup>6</sup>(Jkg<sup>-1</sup>)/<br>\(\frac{{\left[ {{\rm{their energy gained by cold water}} - {\rm{their energy lost by cooling water}}} \right]}}{{0.012}}\);</p>
<p><em>Award <strong>[4]</strong> for 1.75×10<sup>6</sup>(Jkg<sup>-1</sup>).</em><br><em>Award <strong>[2 max]</strong> for an answer that ignores cooling of condensed steam.</em></p>
<div class="question_part_label">h.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>some of the energy (of the condensing steam) is lost to the surroundings;<br>so less energy available to be absorbed by water / rise in temperature of the water would be greater if no energy lost;</p>
<div class="question_part_label">i.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">f.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">g.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">h.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">i.</div>
</div>
<br><hr><br><div class="specification">
<p>This question is in <strong>two</strong> parts. <strong>Part 1</strong> is about nuclear reactions and radioactive decay. <strong>Part 2</strong> is about thermal concepts.</p>
<p><strong>Part 1</strong> Nuclear reactions and radioactive decay</p>
</div>
<div class="specification">
<p><strong>Part 2</strong> Momentum</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The isotope tritium (hydrogen-3) has a radioactive half-life of 12 days. </p>
<p>(i) State what is meant by the term isotope.</p>
<p>(ii) Define <em>radioactive half-life.</em></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Tritium may be produced by bombarding a nucleus of the isotope lithium-7 with a high-energy neutron. The reaction equation for this interaction is</p>
<p style="text-align: center;">\[{}_3^7{\rm{Li}} + {}_0^1{\rm{n}} \to {}_1^3{\rm{H}} + {}_Z^4{\rm{X}} + {}_0^1{\rm{n}}\]</p>
<p>(i) Identify the proton number <em>Z</em> of X.</p>
<p>(ii) Use the following data to show that the minimum energy that a neutron must have to initiate the reaction in (b)(i) is about 2.5 MeV.</p>
<p style="text-align: center;">Rest mass of lithium-7 nucleus = 7.0160 u<br>Rest mass of tritium nucleus = 3.0161 u<br>Rest mass of X nucleus = 4.0026 u<br><br><br></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p style="text-align: left;">Assuming that the lithium-7 nucleus in (b) is at rest, suggest why, in terms of conservation of momentum, the neutron initiating the reaction must have an energy greater than 2.5 MeV.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Define<em> linear momentum.</em></p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p style="text-align: left;">A nucleus of tritium decays to a nucleus of helium-3. Identify the particles X and Y in the nuclear reaction equation for this decay.</p>
<p style="text-align: center;">\[{}_1^3{\rm{H}} \to {}_2^3{\rm{He}} + {\rm{X}} + {\rm{Y}}\]</p>
<p style="text-align: center;"> </p>
<p style="text-align: left;">X:</p>
<p style="text-align: left;">Y:</p>
<p style="text-align: left;"> </p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A sample of tritium has an activity of 8.0×10<sup>4</sup> Bq at time<em> t</em>=0. The half-life of tritium is 12 days.</p>
<p>(i) Using the axes below, construct a graph to show how the activity of the sample varies with time from <em>t</em>=0 to<em> t</em>=48 days.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>(ii) Use the graph to determine the activity of the sample after 30 days.</p>
<p>(iii) The activity of a radioactive sample is proportional to the number of atoms in the sample. The sample of tritium initially consists of 1.2×10<sup>11</sup> tritium atoms. Determine, using your answer to (e)(ii) the number of tritium atoms remaining after 30 days.</p>
<div class="marks">[5]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) nuclides/atom/element/nucleus/nuclei that have different nucleon/neutron numbers but same proton number/are same element / <em>OWTTE; </em></p>
<p>(ii) the time taken for the activity (of a radioactive sample) to decrease by half / the time taken for half the (initial) number of radioactive nuclei/atoms/mass to decay; <em>(“radioactive” must be seen in alternative answer)</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) 2;</p>
<p>(ii) (mass difference=)7.0160 – [3.0161+ 4.0026]= (–)2.7x 10<sup>-3</sup>u;<br>(energy required= )(–)2.7x10<sup>-3</sup>x931.5 <em><strong>or</strong></em> 2.5151(MeV) ;<br>(≈ 2.5 MeV)</p>
<p><em>Allow unit conversions via mass and mc<sup>2</sup> .<br>Must see either answer to 3+sf or subtraction or use of mc<sup>2</sup> to award 2<sup>nd</sup> mark. </em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>2.5MeV must be converted to mass (in the interaction) / otherwise the products would not be moving;<br>(to conserve momentum) final products must have total momentum equal to that of incoming neutron (so extra energy is required) / <em>OWTTE; </em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>product of mass and velocity;<em> (do not allow “speed”) </em></p>
<p><em>Accept symbols if defined correctly.</em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\({}_1^3{\rm{H}} \to {}_2^3{\rm{He}} + {\beta ^{\rm{ - }}} + \bar v\)<br>β<sup>-</sup> or \({}_{ - 1}^0{\rm{e}}\) <strong>or</strong> e<sup>-</sup> <strong>or</strong> electron <strong>or</strong> beta particle;<br>\(\bar v\) <strong>or</strong> \({}_0^0\bar v\) <strong>or</strong> antineutrino;<br><em>Allow answers in either order. </em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i)</p>
<p> <img src="data:image/png;base64,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" alt></p>
<p> </p>
<p>five correct data points;<br>smooth curve through data points;<br><em>Do not allow ECF if incorrect points are plotted leading to a non-smooth curve.<br>Award full credit for correct curve even if the data points are not visible.</em></p>
<p>(ii) 1.4×10<sup>4</sup> (Bq);<br><em>Allow correct reading from mis-drawn graph \( \pm \) 0.1.</em></p>
<p>(iii) number of atoms left=\(\frac{{1.2 \times {{10}^{11}} \times 1.4}}{8}\) <em><strong>or</strong></em> uses proportion <em><strong>or</strong></em> uses ln\(\left( {\frac{N}{{{N_0}}}} \right) = - \lambda t\);<em> (with correct values) <br></em>2.1×10<sup>10</sup>;<br><em>Award <strong>[2]</strong> for a bald correct answer. </em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) Although many were able to give a correct statement of the meaning of the term isotope there were a disappointing number who could not. In general, candidates should attempt to give clearer, more succinct definitions.</p>
<p>(ii) Equally, definitions of radioactive half-life were often weak, incomplete and confused, referring to the amount or mass of the total (rarely initial) substance rather than its activity. These are straightforward definitions to memorize and candidates would be well advised to spend time on this routine task.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) The proton number was almost invariably correct.</p>
<p>(ii) All the basics of this question were understood, the calculation was not well completed by many. Candidates need to understand that to gain full credit in response to “show that” they must convince the examiner that all steps are shown. This is best done by taking the calculation through to at least one more significant figure than is quoted in the question and explaining each line of calculation in words. Even strong candidates are not as careful as they could be about this.</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>This was another question where the candidates needed to articulate a logical argument. It was extremely poorly done. It would seem that candidates are muddled between the concepts of energy and momentum. There were attempts to gain a mark but candidates did not consider in the first instance why the neutron energy has to be greater than 2.5 MeV. This should not have been beyond the more able SL candidate.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most could define linear momentum correctly using the terms mass and velocity.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p> Failure to recognize that the antineutrino not the neutrino is produced marred this normally well-answered question.</p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p><strong>Part 2</strong> Simple harmonic oscillations</p>
<p>A longitudinal wave travels through a medium from left to right.</p>
<p>Graph 1 shows the variation with time <em>t</em> of the displacement <em>x</em> of a particle P in the medium.</p>
<p><strong>Graph 1</strong></p>
<p><strong><img src="data:image/png;base64,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" alt></strong></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>For particle P,</p>
<p>(i) state how graph 1 shows that its oscillations are not damped.</p>
<p>(ii) calculate the magnitude of its maximum acceleration.</p>
<p>(iii) calculate its speed at <em>t</em>=0.12 s.</p>
<p>(iv) state its direction of motion at <em>t</em>=0.12 s.</p>
<p style="text-align: left;"> </p>
<div class="marks">[6]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Graph 2 shows the variation with position <em>d</em> of the displacement <em>x</em> of particles in the medium at a particular instant of time.</p>
<p><strong>Graph 2</strong></p>
<p><strong><img style="display: block; margin-left: auto; margin-right: auto;" src="data:image/png;base64,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" alt></strong></p>
<p> </p>
<p>Determine for the longitudinal wave, using graph 1 and graph 2,</p>
<p>(i) the frequency.</p>
<p>(ii) the speed.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><strong>Graph 2</strong> – reproduced to assist with answering (c)(i).</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
<p style="text-align: left;">(c) The diagram shows the equilibrium positions of six particles in the medium.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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" alt></p>
<p style="text-align: left;">(i) On the diagram above, draw crosses to indicate the positions of these six particles at the instant of time when the displacement is given by graph 2.</p>
<p style="text-align: left;">(ii) On the diagram above, label with the letter C a particle that is at the centre of a compression.</p>
<p style="text-align: left;"> </p>
<div class="marks">[4]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) the amplitude is constant;</p>
<p>(ii) period is 0.20s;</p>
<p>\({a_{\max }} = \left( {{{\left[ {\frac{{2\pi }}{T}} \right]}^2}{x_0} = {{31.4}^2} \times 2.0 \times {{10}^{ - 2}}} \right) = 19.7 \approx 20{\rm{m}}{{\rm{s}}^{ - 2}}\)</p>
<p><em>Award<strong> [2]</strong> for correct bald answer and ignore any negative signs in answer.</em></p>
<p>(iii) displacement at <em>t</em> = 0.12cm is (−)1.62cm;<br>\(v\left( { = \frac{{2\pi }}{T}\sqrt {{x_0} - {x^2}} } \right) = 31.4\sqrt {\left( {2.0 \times {{10}^{ - 2}}} \right)^2 - {{\left( {1.62 \times {{10}^{ - 2}}} \right)}^2}} = 0.37{\rm{m}}{{\rm{s}}^{ - 1}}\);<br><em>Accept displacement in range 1.60 to 1.70 cm for an answer in range 0.33ms<sup>−1</sup> to 0.38ms<sup>−1</sup>.</em></p>
<p><strong><em>or</em></strong></p>
<p>\({v_0} = \frac{{2\pi }}{T}{x_0} = 0.628{\rm{m}}{{\rm{s}}^{ - 1}}\);<br>\(\left| {\left. v \right|} \right. = \left( {\left| {\left. { - {v_0}\sin \left[ {\frac{{2\pi }}{T}t} \right]} \right|} \right. \Rightarrow \left| {\left. v \right|} \right. = \left| {\left. { - 0.628\sin \left[ {31.4 \times 0.12} \right]} \right|} \right. = \left| {\left. {0.37} \right|} \right.} \right) = 0.37{\rm{m}}{{\rm{s}}^{ - 1}}\);</p>
<p><em><strong>or</strong></em></p>
<p>drawing a tangent at 0.12s;<br>measurement of slope of tangent;<br><em>Accept answer in range 0.33ms<sup>−1</sup> to 0.38ms<sup>−1</sup> .</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) use of \(f = \frac{1}{T}\);<br>and so \(f\left( { = \frac{1}{{0.20}}} \right) = 5.0{\rm{Hz}}\);</p>
<p>(ii) wavelength is 16cm;<br>and so speed is <em>v</em>(=<em>fλ</em>=5.0×0.16)=0.80ms<sup>−1</sup>;</p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) points at 0, 8 and 16 cm stay in the same place;<br>points at 4 and 20 cm move 2 cm to the right;<br>point at 12 cm moves 2 cm to the left;</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>(ii) the point at 8 cm;</p>
<div class="question_part_label">c.</div>
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<p><strong>Part 2</strong> Unified atomic mass unit and a nuclear reaction</p>
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<div class="column">In 1919, Rutherford produced the first artificial nuclear transmutation by bombarding nitrogen with \(\alpha \)-particles. The reaction is represented by the following equation. <br>
<p>\[\alpha + {}_7^{14}{\rm{N}} \to {}_8^{17}{\rm{O}} + {\rm{X}}\]</p>
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<p>(i) Identify <strong>X</strong>.</p>
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<p>(ii) The following data are available for the reaction.</p>
<p> Rest mass of \(\alpha \) = 3.7428 GeVc<sup>–2<br></sup> Rest mass of \({}_7^{14}{\rm{N}}\) = 13.0942 GeVc<sup>–2</sup> <br> Rest mass of \({}_8^{17}{\rm{O}} + {\rm{X}}\) = 16.8383 GeVc<sup>–2</sup></p>
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<p>The initial kinetic energy of the \(\alpha \)-particle is 7.68 MeV. Determine the sum of the kinetic energies of the oxygen nucleus and<strong> X</strong>. (Assume that the nitrogen nucleus is stationary.)<em><br></em></p>
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<p>The reaction in (c) produces oxygen (O-17). Other isotopes of oxygen include O-19 which is radioactive with a half-life of 30 s.</p>
<p>(i) State what is meant by the term isotopes.</p>
<p>(i) Define the term <em>radioactive half-life</em>.</p>
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<p>A nucleus of the isotope O-19 decays to a stable nucleus of fluorine. The half-life of O-19 is 30 s. At time <em>t</em>=0, a sample of O-19 contains a large number <em>N</em><sub>0</sub> nuclei of O-19.</p>
<p>On the grid below, draw a graph to show the variation with time <em>t</em> of the number <em>N</em> of O-19 nuclei remaining in the sample. You should consider a time of <em>t</em>=0 to <em>t</em>=120s.</p>
<p> </p>
<p><img 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<div class="marks">[2]</div>
<div class="question_part_label">e.</div>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p>1/12th mass of an <span style="text-decoration: underline;">atom</span> of carbon-12/<sup>12</sup>C ;</p>
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<div class="question_part_label">a.</div>
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<p>(254.1001×931.5 =)236.7(GeVc<sup>−2</sup> ); (<em>only accept answer in GeV c<sup>−2</sup></em> )</p>
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<div class="question_part_label">b.</div>
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<p>(i) proton / hydrogen nucleus / H<sup>+</sup> / \({}_1^1{\rm{H}}\) / \({}_1^1{\rm{p}}\);</p>
<p>(ii) <em>∆m</em>=(16.8383-[3.7428+13.0942]=)0.0013(GeVc<sup>−2</sup>);<br>energy required for reaction = 1.3 (MeV);<br>\({}_8^{17}{\rm{O + X = }}\left( {{\rm{7.68 - 1.3 = }}} \right){\rm{6.4}}\left( {{\rm{6.38}}} \right){\rm{MeV}}\); <em>(allow correct answer in any valid energy unit)<strong><br></strong></em></p>
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<div class="question_part_label">c.</div>
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<p>(i) (nuclei of same element with) same proton number, different number of neutrons / <em>OWTTE</em>;</p>
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<p>(ii) the time for the activity of a sample to reduce by half / time for the number of the radioactive nuclei to halve from original value;</p>
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<div class="question_part_label">d.</div>
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<p>scale drawn on <em>t</em> axis; (<em>allow 10 grid squares ≡ 30 s or 40 s</em>)</p>
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<p>smooth curve passes through \(\frac{{{N_0}}}{2}\) at 30s, \(\frac{{{N_0}}}{4}\) at 60s, \(\frac{{{N_0}}}{8}\) at 90s, \(\frac{{{N_0}}}{16}\) at 120s<br>(to within 1 square); <em>(points not necessary)</em></p>
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<p><em><img 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" alt></em></p>
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<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 16">
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<div class="question_part_label">a.</div>
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<div class="question" style="padding-left: 20px;">
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<div class="question_part_label">b.</div>
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<div class="question_part_label">c.</div>
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<div class="question_part_label">d.</div>
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<div class="question_part_label">e.</div>
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<br><hr><br><div class="specification">
<p>This question is in <strong>two</strong> parts. <strong>Part 1</strong> is about nuclear reactions. <strong>Part 2</strong> is about thermal energy transfer.</p>
<p><strong>Part 1</strong> Nuclear reactions</p>
</div>
<div class="specification">
<p><strong>Part 2</strong> Thermal energy transfer</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Define the term <em>unified atomic mass unit.</em></p>
<p>(ii) The mass of a nucleus of einsteinium-255 is 255.09 u. Calculate the mass in MeVc<sup>–2</sup>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>When particle X collides with a stationary nucleus of calcium-40 (Ca-40), a nucleus of potassium (K-40) and a proton are produced.</p>
<p>\[{}_{20}^{40}{\rm{Ca + X}} \to {}_{19}^{40}{\rm{K + }}{}_1^1{\rm{p}}\]</p>
<p>The following data are available for the reaction.</p>
<p><img 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" alt></p>
<p>(i) Identify particle X.</p>
<p>(ii) Suggest why this reaction can only occur if the initial kinetic energy of particle X is greater than a minimum value.</p>
<p>(iii) Before the reaction occurs, particle X has kinetic energy 8.326 MeV. Determine the total combined kinetic energy of the potassium nucleus and the proton.</p>
<div class="marks">[6]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Potassium-38 decays with a half-life of eight minutes.</p>
<p>(i) Define the term <em>radioactive half-life</em>.</p>
<p>(ii) A sample of potassium-38 has an initial activity of 24×10<sup>12</sup>Bq. On the axes below, draw a graph to show the variation with time of the activity of the sample.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>(iii) Determine the activity of the sample after 2 hours.</p>
<div class="marks">[5]</div>
<div class="question_part_label">d.</div>
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<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Define the <em>specific latent heat</em> of fusion of a substance.</p>
<p>(ii) Explain, in terms of the molecular model of matter, the relative magnitudes of the specific latent heat of vaporization of water and the specific latent heat of fusion of water.</p>
<div class="marks">[5]</div>
<div class="question_part_label">e.</div>
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<p>A piece of ice is placed into a beaker of water and melts completely.</p>
<p>The following data are available.</p>
<p style="padding-left: 30px;">Initial mass of ice = 0.020 kg<br>Initial mass of water = 0.25 kg<br>Initial temperature of ice = 0°C<br>Initial temperature of water = 80°C<br>Specific latent heat of fusion of ice = 3.3×10<sup>5</sup>J kg<sup>–1</sup><br>Specific heat capacity of water = 4200 J kg<sup>–1</sup>K<sup>–1</sup></p>
<p>(i) Determine the final temperature of the water.</p>
<p>(ii) State <strong>two</strong> assumptions that you made in your answer to part (f)(i).</p>
<div class="marks">[5]</div>
<div class="question_part_label">f.</div>
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<h2 style="margin-top: 1em">Markscheme</h2>
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<p><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">one twelfth of the mass of a carbon-12 atom/ </span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPS'; font-style: italic;">\({}_6^{12}{\rm{C}}\);<br>Do not allow nucleus. </span></p>
<p><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">255.09</span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">×</span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">931.5 </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">= </span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">237600</span><span style="font-size: 15.000000pt; font-family: 'SymbolMT'; vertical-align: -2.000000pt;">(</span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">MeVc</span><span style="font-size: 7.000000pt; font-family: 'SymbolMT'; vertical-align: 5.000000pt;">−</span><span style="font-size: 7.000000pt; font-family: 'TimesNewRomanPSMT'; vertical-align: 5.000000pt;">2 </span><span style="font-size: 15.000000pt; font-family: 'SymbolMT'; vertical-align: -2.000000pt;">)</span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPSMT';">;<br></span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPS'; font-style: italic;">Award </span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPS'; font-weight: bold; font-style: italic;">[1] </span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPS'; font-style: italic;">for a bald correct answer. </span></p>
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<div class="question_part_label">a.</div>
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<div class="column">(i) neutron/\({}_0^1{\rm{n}}\);</div>
<div class="column"> </div>
<div class="column">(ii) the (rest) mass of the products is greater than that of the reactants;<br>energy must be given to supply this extra mass;</div>
<div class="column"> </div>
<div class="column">(iii) \(\Delta m = \left[ {37216.560 + 938.272} \right] - \left[ {37214.694 + 939.565} \right] = 0.573\left( {{\rm{MeV}}{{\rm{c}}^{ - 2}}} \right)\);<br>energy required for reaction=0.573(MeV);<br>kinetic energy=(8.326-0.573=)7.753(MeV);<br><em>Award <strong>[3]</strong> for a bald correct answer.</em></div>
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<div class="question_part_label">c.</div>
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<div class="layoutArea">(i) time for the activity of a sample to halve / time for half the radioactive <span style="text-decoration: underline;">nuclei</span> to decay;</div>
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<div class="layoutArea">(ii) four data points (0, 24) (8, 12) (16, 6) (24, 3) correct;<br>smooth curve through points;</div>
<div class="layoutArea"><img 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" alt></div>
<div class="layoutArea">(iii) 2 hours (=120 minutes)=15 half-lives;</div>
<div class="layoutArea">activity=\(\frac{{24 \times {{10}^{12}}}}{{{2^{15}}}} = 7.3 \times {10^8}\left( {{\rm{Bq}}} \right)\);</div>
<div class="layoutArea"><em><strong>or</strong></em></div>
<div class="layoutArea">\(\lambda = \frac{{1{\rm{n}}2}}{8};\left( {A = {A_0}{e^{ - \lambda t}}{\rm{ method}}} \right)\);<br>=7.3×10<sup>8</sup>(Bq)<br><em>Award <strong>[2]</strong> for a bald correct answer.</em></div>
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<div class="question_part_label">d.</div>
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<div class="page" title="Page 9">(i) the energy (absorbed/released) when a unit mass/one kg;<br>of liquid freezes (to become solid) <span style="text-decoration: underline;">at constant temperature</span> / of solid melts (to become liquid) <span style="text-decoration: underline;">at constant temperature</span>;</div>
<div class="page" title="Page 9"> </div>
<div class="page" title="Page 9">(ii) potential energy changes during changes of state / bonds are weakened/broken during changes of state;<br>potential energy change is greater for vaporization than fusion / more <span style="text-decoration: underline;">energy</span> is required to break bonds than to weaken them;<br>SLH vaporization is greater than SLH fusion;<br><em>Only award third marking point if first marking point or second marking point is awarded.</em></div>
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<div class="question_part_label">e.</div>
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<div>(i) use of \(\Delta Q = mc\Delta T\) and <em>mL</em>;<br>\(0.020 \times 3.3 \times {10^5} + 0.020 \times 4200 \times \left( {T - 0} \right) = 0.25 \times 4200 \times \left( {80 - T} \right)\);<br><em>T</em>=68(°C);<br><em>Allow<strong> [3]</strong> for a bald correct answer.</em><br><em>Award <strong>[2]</strong> for an answer of T=74°(C) (missed melted ice changing temperature).</em></div>
<div> </div>
<div>(ii) no energy given off to the surroundings/environment;<br>no energy absorbed by beaker;<br>no evaporation of water;</div>
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<div class="question_part_label">f.</div>
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<h2 style="margin-top: 1em">Examiners report</h2>
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">i) The definition of the unified atomic mass unit relates to the mass of the carbon 12 atom. Few candidates made this reference. </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">ii) Almost all were able to convert the mass unit into MeVc</span><span style="font-size: 6.000000pt; font-family: 'Arial'; vertical-align: 5.000000pt;">-2</span><span style="font-size: 10.000000pt; font-family: 'Arial';">. </span></p>
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';"> </span></p>
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<div class="question_part_label">a.</div>
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">i) This was well answered with the majority of candidates identifying the neutron. </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">ii) Few could relate the mass defect to the energy required to initiate the reaction. </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">iii) Many were able to calculate the mass defect but did not realize that in this reaction it is the energy needed to initiate the reaction. This is why the products have more combined mass than the reactants. </span></p>
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<div class="question_part_label">c.</div>
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">i) The definition of radioactive half-life was often poorly done with few appreciating that half the radioactive nuclei decay into a more stable form. Those that explained that the activity of the sample would halve were more successful. </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">ii) Almost all were able to draw the decay curve. </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">iii) This was well answered with responses split between those that successfully found the number of half-lives elapsed in 2 hours and going on to find the activity of the sample and those that took the decay constant route. At SL, most successfully found the number of half lives elapsed in 2 hours and were able to find the corresponding activity of the sample. </span></p>
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<div class="question_part_label">d.</div>
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">i) The majority related the latent heat to the energy required for a change of state but few successfully completed the definition by explaining that fusion is the change of state between a solid and liquid at constant temperature. </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">ii) This explanation was poorly done with few gaining full marks. Few could relate the change in potential energy during a change of state to fusion and vaporization. </span></p>
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<div class="question_part_label">e.</div>
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<p><span style="font-size: 10.000000pt; font-family: 'Arial';">i) Of those candidates that established a relevant energy transfer equation, many did not include the heat gained by the ice once it had melted. </span></p>
<p><span style="font-size: 10.000000pt; font-family: 'Arial';">ii) Few could state two sources of energy loss that were not included in their energy equation. </span></p>
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<div class="question_part_label">f.</div>
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<br><hr><br><div class="specification">
<p>This question is in <strong>two</strong> parts. <strong>Part 1</strong> is about kinematics and gravitation. <strong>Part 2</strong> is about radioactivity.</p>
<p><strong>Part 1</strong> Kinematics and gravitation</p>
<p>A ball is released near the surface of the Moon at time <em>t</em>=0. The point of release is on a straight line between the centre of Earth and the centre of the Moon. The graph below shows the variation with time <em>t</em> of the displacement s of the ball from the point of release.</p>
<p><img src="data:image/png;base64,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" alt></p>
</div>
<div class="specification">
<p><strong>Part 2</strong> Radioactivity</p>
<p>Two isotopes of calcium are calcium-40 \(\left( {\frac{{40}}{{20}}{\rm{Ca}}} \right)\) and calcium-47 \(\left( {\frac{{47}}{{20}}{\rm{Ca}}} \right)\). Calcium-40 is stable and calcium-47 is radioactive with a half-life of 4.5 days.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the significance of the negative values of <em>s</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Use the graph to</p>
<p>(i) estimate the velocity of the ball at <em>t</em> \( = \) 0.80 s.</p>
<p>(ii) calculate a value for the acceleration of free fall close to the surface of the Moon.</p>
<div class="marks">[6]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The following data are available.</p>
<p style="padding-left: 30px;">Mass of the ball <span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span> 0.20 kg</p>
<p style="padding-left: 30px;">Mean radius of the Moon <span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span> 1.74 \( \times \) 10<sup>6</sup> m</p>
<p style="padding-left: 30px;">Mean orbital radius of the Moon about the centre of Earth <span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span> 3.84 \( \times \) 10<sup>8</sup> m</p>
<p style="padding-left: 30px;">Mass of Earth <span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span> 5.97 \( \times \) 10<sup>24</sup> kg</p>
<p>Show that Earth has no significant effect on the acceleration of the ball.</p>
<div class="marks">[4]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the speed of an identical ball when it falls 3.0 m from rest close to the surface of Earth. Ignore air resistance.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Sketch, on the graph, the variation with time<em> t</em> of the displacement<em> s</em> from the point of release of the ball when the ball is dropped close to the surface of Earth. (For this sketch take the direction towards the Earth as being negative.)</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain, in terms of the number of nucleons and the forces between them, why calcium-40 is stable and calcium-47 is radioactive.</p>
<div class="marks">[3]</div>
<div class="question_part_label">f.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the percentage of a sample of calcium-47 that decays in 27 days.</p>
<div class="marks">[3]</div>
<div class="question_part_label">g.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The nuclear equation for the decay of calcium-47 into scandium-47 \(\left( {{}_{21}^{47}{\rm{Sc}}} \right)\) is given by</p>
<p>\[{}_{20}^{47}{\rm{Ca}} \to {}_{21}^{47}{\rm{Sc + }}{}_{ - 1}^0{\rm{e + X}}\]</p>
<p>(i) Identify X.</p>
<p>(ii) The following data are available.</p>
<p style="padding-left: 30px;">Mass of calcium-47 nucleus <span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span> 46.95455 u<br>Mass of scandium-47 nucleus <span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span> 46.95241 u</p>
<p>Using the data, determine the maximum kinetic energy, in MeV, of the products in the decay of calcium-47.</p>
<p>(iii) State why the kinetic energy will be less than your value in (h)(ii).</p>
<div class="marks">[4]</div>
<div class="question_part_label">h.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>upwards (or away from the Moon) is taken as positive / downwards (or towards the Moon) is taken as negative / towards the Earth is positive;</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<div class="page" title="Page 9">
<div class="layoutArea">
<div class="column">
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">(i) tangent drawn to curve at 0.80s;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">correct calculation of gradient of tangent drawn;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">−</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.3 </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">±</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.1m s</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–1 </span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-weight: bold; font-style: italic;">or </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.3 </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">±</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.1m s</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–1 </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">downwards;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'Arial'; font-weight: bold; font-style: italic;">or </span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT'; color: rgb(20.000000%, 20.000000%, 20.000000%);">correct coordinates used from the graph; substitution into a correct equation;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">−</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.3 </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">±</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.1m s</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–1 </span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-weight: bold; font-style: italic;">or </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.3 </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">±</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.1m s</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–1 </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">downwards; </span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">(ii) any correct method used;</span></p>
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<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">correct reading from graph;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.6 to 1.7 m s</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–2</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">; </span></p>
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<div class="question_part_label">b.</div>
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<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">values for masses, distance and correct G substituted into Newton’s law;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">see subtraction (</span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-style: italic;">ie r </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">value </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">= </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">3.84 </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">× </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">10</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">8 </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">− </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.74 </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">× </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">10</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">6 </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">3.82 </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">× </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">10</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">8 </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">m);</span></p>
<p><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPS'; font-style: italic;">F</span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">5.4 to 5.5 </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">× </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">10</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–4 </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">N / </span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-style: italic;">a</span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">2.7 </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">× </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">10</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–3 </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">m s</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–2</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">comment that it’s insignificant compared with (0.2 </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">× </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.63 </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">=</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">) 0.32 to 0.33 N / 1.63 m s</span><span style="font-size: 7.000000pt; font-family: 'ArialMT'; vertical-align: 4.000000pt;">–2</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">; </span></p>
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<div class="question_part_label">c.</div>
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<p>7.7 m s\(^{ - 1}\);</p>
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<p>curve permanently below Moon curve;</p>
<p>smooth parabola; <span style="font-size: 11.000000pt; font-family: 'Arial'; font-style: italic;">(judge by eye)</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">line passing through s </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">= </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">−</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">3.00 m, t </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">= </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.78 s </span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-weight: bold; font-style: italic;">or </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">s </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">= </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">−</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">3.50 m, t </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">= </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.84 s (</span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">±</span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1mm); </span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';"><img 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" alt></span></p>
<div class="question_part_label">e.</div>
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<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">Ca-40 has 20 protons and 20 neutrons, Ca-47 has 20 protons and 27 neutrons / Ca-47 has 7 additional neutrons;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">mention of strong/nuclear </span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-weight: bold;">and </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">coulomb/electrostatic/electromagnetic forces;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">excess neutrons/too high a neutron-to-proton ration leads to the coulomb/electrostatic’ electromagnetic force being greater than the strong/nuclear force (so the nucleus is unstable); </span></p>
<p><span style="font-size: 11.000000pt; font-family: 'Arial'; font-style: italic; color: rgb(20.000000%, 20.000000%, 20.000000%);">Award </span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-weight: bold; font-style: italic; color: rgb(20.000000%, 20.000000%, 20.000000%);">[1 max] </span><span style="font-size: 11.000000pt; font-family: 'Arial'; font-style: italic; color: rgb(20.000000%, 20.000000%, 20.000000%);">for an answer stating that Ca-47 has more neutrons so is bigger and less stable. </span></p>
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<div class="question_part_label">f.</div>
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<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">six half-lives occurred;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">\(\left( {{{\left( {\frac{1}{2}} \right)}^6} = } \right)1.6\% \) remaining;</span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">98.4 / 98% decayed; </span></p>
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<div class="question_part_label">g.</div>
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<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">(i)(electron) anti-neutrino / </span><span style="font-size: 12.000000pt; font-family: 'TimesNewRomanPS'; font-style: italic;">\(\overline v \) </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">; </span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">(ii) 46.95455 u </span><span style="font-size: 11.000000pt; font-family: 'SymbolMT';">− </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">(46.95241 u </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">+ </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.00055 u) </span><span style="font-size: 12.000000pt; font-family: 'SymbolMT';">= </span><span style="font-size: 11.000000pt; font-family: 'ArialMT';">0.00159 u;</span></p>
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<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">1.48 MeV; </span></p>
<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';">(iii) does not account for energy of (anti) neutrino/gamma ray photons; </span></p>
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<p><span style="font-size: 11.000000pt; font-family: 'ArialMT';"> </span></p>
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</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
</div>
<div class="question_part_label">h.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">f.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">g.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">h.</div>
</div>
<br><hr><br>