Advanced Level Physics May 2016 Paper 2. Section A

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Advanced Level Physics May 06 Paper Mark schemes are prepared by the Examination Board and considered, together with the relevant questions. This mark scheme includes any amendments made at the standardisation events which all associates participate in and is the scheme which was used by them in this examination. The standardisation process ensures that the mark scheme covers the students responses to questions and that every associate understands and applies it in the same correct way. As preparation for standardisation each associate analyses a number of students scripts: alternative answers not already covered by the mark scheme are discussed and legislated for. If, after the standardisation process, associates encounter unusual answers which have not been raised they are required to refer these to the Examination Board. It must be stressed that a mark scheme is a working document, in many cases further developed and expanded on the basis of students reactions to a particular paper. Assumptions about future mark schemes on the basis of one year s document should be avoided; whilst the guiding principles of assessment remain constant, details will change, depending on the content of a particular examination paper. Section A Mark. a) Temperature is a property which tells whether two systems are in thermal equilibrium or not. Systems which are in thermal equilibrium have the same temperature. The total energy of the particles of a body is its internal energy. Heat is energy transfer which occurs between bodies due to their different temperatures. b) i. It demands skill and time; Useless for measuring changing temperatures T = P 73.6 =.0 P tr 0.4 73.6 T = 75.4 K 3 Page of 3

Mark. a) i. H gained = mcδθ H gained = 0.30 400 (56 0) H gained = 45360 J H lost = mcδθ H lost = 0.0 400 (00 56) H lost = 3696 J i ml + H lost = H gained 0.0 l + 3696 = 45360 l =.08 0 6 J kg b) Thick polystyrene is a good thermal insulator so that the heat losses during mixing can be neglected. The mass of the cup is much smaller than the mass of water in it so that the heat transfer to it may be neglected. Mark 3. a) PV = 3 N Am < c > P = 3 N Am V < c > P = 3 M V < c > P = 3 ρ < c > b) i. slope of graph = 3 < c >.6 05 slope of graph = = 3 3 < c > < c >=.6 0 5 = 509.9 m s PV = RT V = M ρ PM ρ = RT P ρ = RT.6 05 = M 3 T = 333.73 K 8.3 T 0.03 Page of 3

Mark 4. a) X c = πfc = = 63.67 Ω π 500 5 0 6 I = V = 0 X c 63.67 = 0.6 A b) As the voltage across the capacitor increases, a charging current flows through the connecting wires. As the voltage decreases, the capacitor discharges through the connecting wires. c) If the frequency increases, X c becomes smaller. I X c I increases d) X L = πfl X L increases with increasing frequency f. X L increases I decreases. 4 5. a) 3 b) The charge on the plate is stationary so that there is no potential difference between points on the plate. c) 3 d) i. The electric field strength does not change. Or 3 From Q = CV and E = V d E = Q Cd = Q E is independent of d ε 0 ε r A The potential difference between the plates decreases. Or V = Qd V decreases with decreasing d ε 0 ε r A 3 5 Page 3 of 3

6. a) The number of wavelengths up to P is equal to the number of wavelengths up to R. The difference in distance travelled by the two wave trains in reaching the detector is DR - DP. b) The intensity increases as the path difference approaches λ/. Maximum intensity is observed when DR-DP is equal to λ/. The intensity falls to a minimum when the path difference is equal to λ. The pattern is repeated as the source rises above the horizon. c) DR sin 5 = 50 DR = 50 sin 5 = 7 m DP = DR sin 80 = 695 m DR DP = 7.06 694.9 = 6 m λ = c f = 3 08 3 0 6 = 3 m Path difference = λ Since on reflection at the sea surface there is π phase change, there will be a minimum at the detector D. 3 7. a) i. n sin θ = n sin θ.50 sin 0 = sin r r = 30.87 n = sin c.50 = sin c c = 4.8 i White light will be dispersed at the point of incidence. That part of the spectrum from red to green will be refracted into the air bubble. From green to violet will be totally internally reflected at the point of incidence. Page 4 of 3

b) i. 3 Only ray passing B through A and B is expected. A C Green light travelling in air will be refracted towards the normal at A. At B, light is travelling from a dense to a rarer medium. Since it cannot be totally internally reflected at B (unless it is the case where there is grazing incidence at A), the light ray emerges from B bending in a direction away from the normal. ial reflection can take place at B. In this case, the partially reflected ray hits at C and emerges from the water droplet. 6 drawing of the light ray from B to C is expected. 8. a) i. Only a changing magnetic field can induce an e.m.f. in a conductor. A copper coin because the resistivity of copper is less than that of lead. b) i. Accept resistance. When two signals are out of step we say that there is a phase difference between them. The shape, size, and material. 7 Page 5 of 3

Section B 9. a) i. A heat engine is a mechanical device which, working in a cycle, converts heat energy into mechanical energy. Chemical energy in the candle is converted into heat energy. of the heat energy is converted into work by the expansion of boiling water into steam as it drives the water out of the tube. i In a heat engine working in a cycle, it is impossible to convert all the heat transfer from a hot reservoir into work. iv. ΔQ hot T hot = ΔQ cold T cold W = ΔQ hot ΔQ cold η = W = ΔQ hot ΔQ cold = ΔQ cold ΔQ hot ΔQ hot ΔQ hot η = T cold T hot v. 0 + 73.6 η = 00 + 73.6 η = 0. b) i. AB; CA CA; BC i There is no change in U, because the system has returned to its original state. c) i. Work done in second = 0.5 0 3 540 0 = 6.75 0 4 J Heat energy supplied by 0.75 g of wax in 0 min = 0.75 300 = 400 J Heat energy supplied by wax in second = 400 600 = 4 J η = W 6.75 0 4 = 00 ΔQ hot 4 η =.69 0 % A very low efficiency of no practical purpose. 5 Page 6 of 3

0. a) If a body moves so that its acceleration is proportional to its displacement from a fixed point and directed towards that point, then the body is said to perform simple harmonic motion. Period is the time taken by one oscillation. Amplitude is the maximum displacement from the centre of oscillation. b) i. Amplitude = 4.5 m; Period = 30 s; v max = ωa = π π A = T 30 4.5 v max = 0.94 m s i a = ω x = 4π A a = 0.0 m s T E total = KE max = mv max = 75 0.94 E total = 33.4 J c) i. The work that must be done in moving away from the centre of oscillation against the Earth gravitational field. i PE = 0 J at t = 0, 5, 30 s d) When the skateboarder is close to the ends of the oscillation, his weight acts as the restoring force. However, the component of the weight along the tangent to the half pipe does not obey the conditions for s.h.m. There is no restoring force acting on the skateboarder when he is situated in the middle portion of the half pipe. 5 Page 7 of 3

. a) i. I = P A I = 370 W m A = 4π (.50 0 ) =.83 0 3 m P = IA = 3.88 0 6 W F = M Ev E R E F = M E ( πr E R E T ) i iv. F = 4π M E R E T F = GM SM E R E = 4π M E R E T M S = 4π 3 R E GT M S = 4π 3 R E 4π (.50 0 ) 3 GT = 6.67 0 (3. 0 7 ) M S =.95 0 30 kg Mass-to-light ratio =.95 030 3.88 06 = 505.77 kg W b) i. When a light source travels away from an observer, its wavelength is observed to increase in length. The wavelength is said to move towards the red end of the spectrum. The change in wavelength is proportional to the component of the velocity of the source along the line from observer to source. Measurement of the change in wavelength gives this component of the velocity. (Accept increases with velocity ) i rms velocity = the square root of (the sum of the squares of the separate velocities divided by the number of velocities observed) Or rms velocity = n v + n v + n + n + Where n is the number of stars with velocity v, n is the number of stars with velocity v.. ) M C = < v > R 0.4 G =.3 0 4.6 0 0.4 6.67 0 = 3.97 0 45 kg Mass-to-Light Ratio= 3.97 045 3.5 0 39 =.3 06 kg W 3 Page 8 of 3

iv. The cluster may contain a large proportion of matter which does not emit light. 5. a) i. Out of the paper. i iv. F = Bev = mv r πr T = v = πm v = πr T T = πrm v = Ber m Ber Be The period remains constant. T is independent of r. The period is halved. T is inversely proportional to B. v = Ber m The flux density must be doubled to keep the radius at its previous value. v. The electric force acting on a charged particle moving in an electric field can do work on the particle because, in general, the force has a component acting along the direction of the field. A charged particle moving in a magnetic field has a force acting on it which is always perpendicular to the direction of motion of the particle. The force can do no work on the particle. b) i. Plate X is negative. The magnetic force is towards plate Y. (Left hand rule) The protons with high velocities move towards Y because the magnetic force is proportional to the velocity. i The protons with lower velocities move towards X because the electric force on them is greater than the magnetic force. F electric = Ee F magnetic = Bev F electric = F magnetic Ee = Bev v = E B v = E B Page 9 of 3

so that either the strength of the electric field is increased, or the flux density of the magnetic field is decreased. 5 3. a) i. 4 X is a South magnetic pole Y is a North magnetic pole b) i. Inside the solenoid, the magnetic field lines point from South to North. X South Pole Y North Pole Strong field above wire, weak field below Correct directions Correct Shape The current in the conductor flows from A to B. The magnetic fields of the solenoid near the conductor and the field due to current reinforce one another above the conductor. The conductor moves from where the field is strong to where it is weaker. (OR:The flux behaves like elastic strings pushing the wire downwards) Page 0 of 3

i A A B Circuit diagram including frame, rheostat, ammeter, current source, switch. Measure length, l of side AB. Balancing frame with I = 0 A, by loading or unloading side CD; Pass current through AB. Load CD using mass m Adjust current I till frame is horizontal as shown on vertical scale close to CD. Repeat for other values of the current I Plot a graph of m against I. Slope of straight line = Bl where B is the flux density at the position of side AB. g 3 5 4. a) i. V = V 0 e t RC ln V = t RC + ln V 0 b) i. Voltage V 0 is noted. The resistance value R is noted. The wooden block passes over switch S. The voltmeter reading V is obtained. The procedure is repeated for other values of R. A graph of ln V against /R gives a straight line of slope t/c because ln V = t RC 0 c) i. Discharging time is the time it takes the wooden block to pass over the switch. t = s v = 0.5 = 0.05 s 0 Page of 3

RC = 0.05 = 0.0 s 5000 C = 0.0 C = 0. 5000 = 0 0 6 F C = 0 μf i If RC is too large, the difference between V and Vo will be too small to measure accurately. iv. In the very short time interval between the changeover of the switch, we are assuming that there is no discharge of the capacitor through the voltmeter. 5 5. a) i. A band of maximum light intensity is at the centre of a pattern. There are dark and bright thinner bands on each side of the central band. The intensity of the bright bands decreases away from the centre of the pattern. The central bright band becomes much wider and the intensity fainter. The number of minima on each side decreases. The width of the central band is proportional to the wavelength so that the width of the central band increases. Page of 3

b) A series of bright and dark fringes (Young s) is observed, replacing the wide band of the single slit diffraction pattern. A graph of intensity along the field of view is shown below: Interferences fringes will not be observed. The field will be uniformly illuminated. c) When the aperture is wide, two well-separated, narrow, diffraction patterns will be observed. As the aperture becomes smaller, the two patterns become wider and start to overlap. When the aperture is small enough, the two diffraction patterns merge into one another until they are indistinguishable. d) θ =.λ D 3. 600 0 9 = 4500 diameter Diameter =. mm 3 5 Page 3 of 3