# MATHEMATICS 4728 Mechanics 1

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2 2 1 Two particles P and Q are projected directly towards each other on a smooth horizontal surface. P has mass 0.5 kg and initial speed 2.4 m s 1, and Q has mass 0.8 kg and initial speed 1.5 m s 1. After a collision between P and Q, the speed of P is 0.2 m s 1 and the direction of its motion is reversed. Calculate (i) the change in the momentum of P, [2] (ii) the speed of Q after the collision. [4] 2 F N 8 N 10 N Three horizontal forces of magnitudes F N, 8 N and 10 N act at a point and are in equilibrium. The F N and 8 N forces are perpendicular to each other, and the 10 N force acts at an obtuse angle (90 + α) to the F N force (see diagram). Calculate (i) α, (ii) F. [3] [3] 3 A particle is projected vertically upwards with velocity 5 m s 1 from a point 2.5 m above the ground. (i) Calculate the speed of the particle when it strikes the ground. [3] (ii) Calculate the time after projection when the particle reaches the ground. [3] (iii) Sketch on separate diagrams (a) (b) the (t, v) graph, the (t, x) graph, representing the motion of the particle. [4] OCR Jan11

3 3 4 2 N B 10 P A block B of mass 0.8 kg and a particle P of mass 0.3 kg are connected by a light inextensible string inclined at 10 to the horizontal. They are pulled across a horizontal surface with acceleration 0.2 m s 2, by a horizontal force of 2 N applied to B (see diagram). (i) Given that contact between B and the surface is smooth, calculate the tension in the string. [3] (ii) Calculate the coefficient of friction between P and the surface. [7] 5 Y X Q P X is a point on a smooth plane inclined at θ to the horizontal. Y is a point directly above the line of greatest slope passing through X, and XY is horizontal. A particle P is projected from X with initial speed 4.9 m s 1 down the line of greatest slope, and simultaneously a particle Q is released from rest at Y. P moves with acceleration 4.9 m s 2, and Q descends freely under gravity (see diagram). The two particles collide at the point on the plane directly below Y at time T s after being set in motion. (i) (a) Express in terms of T the distances travelled by the particles before the collision. [3] (b) Calculate θ. [2] (c) Using the answers to parts (a) and (b), show that T = 2 3. [3] (ii) Calculate the speeds of the particles immediately before they collide. [3] 6 The velocity v m s 1 of a particle at time t s is given by v = t 2 9. The particle travels in a straight line and passes through a fixed point O when t = 2. (i) Find the displacement of the particle from O when t = 0. [4] (ii) Calculate the distance the particle travels from its position at t = 0 until it changes its direction of motion. [6] (iii) Calculate the distance of the particle from O when the acceleration of the particle is 10 m s 2. [5] [Question 7 is printed overleaf.] OCR Jan11 Turn over

6 2 1 (i) 1 (ii) OCR 2011

7 3 2 (i) 2 (ii) 3 (i) OCR 2011 Turn over

8 4 3 (ii) 3(iii)(a) 3(iii)(b) 4 (i) OCR 2011

9 5 4 (i) (continued) 4 (ii) OCR 2011 Turn over

10 6 5(i)(a) 5(i)(b) OCR 2011

11 7 5(i)(c) 5 (ii) OCR 2011 Turn over

12 8 6 (i) 6 (ii) OCR 2011

13 9 6 (ii) (continued) 6 (iii) OCR 2011 Turn over

14 10 7 (i) OCR 2011

15 11 7(ii)(a) OCR 2011 Turn over

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