RVHS H2 Physics P2 Soln
Uploaded by CowMooMoo Β· 15 October 2023
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River Valley High School Page 1 of 9 J2 H2 Physics 9749 Preliminary Examinations RVHS JC2 H2 Physics Preliminary Examinations Paper 2 Mark Scheme Questions Answers Marks 1 (a) Impulse is defined as product of (average) force exerted on wall and time of impact B1 (b) Ξππ = 0.058 Γ (β34 β 34) M1 = β3.944 kg m sβ1 A1 (c) impulse = change in momentum = area under F β t graph M1 πΉπΉππππππ Γ 4 1000 = 3.944 giving πΉπΉππππππ = 986 = 990 N (2 s.f.) A1 (d) From t = 0 to t = 2 ms: decrease at increasing rate. From t = 4 ms to t = 6 ms: decrease at decreasing rate. B1 From t = 2 ms to t = 4 ms: decrease at constant rate. B1 after t = 6 ms, velocity at β34 m s-1 B1 Example Questions Answers Marks 2 (a) molecules has component of velocity in 3 directions, hence ππ2 = ππππ2 + πππ¦π¦2 + πππ§π§2 ------- (1) M1 their motions are random, so averaging gives β©ππππ2βͺ = β©πππ¦π¦2βͺ = β©πππ§π§2βͺ --------- (2) M1 Hence substitute the result of (2) into (1), then β©ππ2βͺ = 3β©ππππ2βͺ A1 velocity / m s-1 0 2 4 6 t / ms 34 β34
River Valley High School Page 2 of 9 J2 H2 Physics 9749 Preliminary Examinations Hence for N molecules, we have ππππ = 1 3 ππππβ©ππ2βͺ A0 (b) (i) pressure ππππ = ππππππ or ππ = ππππππ πΏπΏ3 = 3Γ8.31Γ(20.0+273.15) 0.2003 M1 so force on each sides πΉπΉ = ππππ = 3Γ8.31Γ(20.0+273.15) 0.2003 Γ 0.2002 M1 πΉπΉ = 36 500 N A1 (ii) particles would attract one another B1 so average force on wall will decrease B1 3 (a) (i) ππ = 2ππππ [M1] β ππ = 1 2ππ οΏ½ 10.5 0.450 = 0.76879 ~ 0.77 Hz [A1] (ii) From 50 cm to 80 cm position, a change of 0.300 m: π₯π₯π₯π₯π₯π₯π₯π₯ = ππππ(ππππππππππππ ππππ ππ) = 0 .450 Γ 9.81 Γ 0.300 = 1.32435 J [M1] W hen mass was initially held at 50 cm position, spring was already experiencing EPE, as unstretched length of spring is 32 (or 32.5 cm), therefore initial EPE is due to e = 18 cm. When mass ends up at 80 cm position, spring would have stretched by e = 48 cm. π₯π₯π₯π₯π₯π₯π₯π₯ = 1 2 ππ(ππ22 β ππ12) = 1 2 (10.5)(0.4802 β 0.1802) = 1.0395 J [M1] So, at the position of 80 cm, the KE present in the mass would be: π₯π₯π₯π₯π₯π₯ = 1.32435 β 1.0395 = 0.28485 J [C1] 0.28485 = 1 2 πππ£π£2 β π£π£ = 1.12517 ~ 1.13 m sβ1 [A1]
River Valley High School Page 3 of 9 J2 H2 Physics 9749 Preliminary Examinations When considering energy conversion for a vertical spring-mass system, there are GPE, EPE and KE. This is at a position close to the maximum displacement. (b) (i), (ii) Fig. 3.3 Labels β Displacement of +/- 24.0 cm, 2 cycles of period 1.3 s (for Line W) [B1] When spring-mass is at equilibrium, reading off the graph, the length of the spring should be 74.0 cm. Given the start length of the spring is 50.0 cm, therefore the displacement of free oscillations will be 24.0 cm. Line W β
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