May/June 2026 Paper 42

2026 · 7 questions · 14 parts · 50 marks

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Context for question 3
A light inextensible string runs from particle A (0.5 kg) held on a rough horizontal plane, over a small smooth pulley at the top of a smooth plane inclined at 55 degrees to the horizontal (angle marked against a dashed horizontal reference line at the foot of the incline), down to particle B (0.8 kg), which lies further down the inclined plane.
Two particles, and , of masses and respectively are attached to the ends of a light inextensible string. The string passes over a small smooth pulley fixed at the end of a rough horizontal plane and to the top of a smooth inclined plane. Particle is held on the horizontal plane, while lies on the inclined plane, which makes an angle of with the horizontal. The string is in the same vertical plane as a line of greatest slope of the inclined plane (see diagram). Particle is released from rest with the string taut. Particle moves down the inclined plane in .
3(a)Newtons Laws Connected ParticlesMedium4 marks
Find the tension in the string.
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3(b)Newtons Laws Connected ParticlesMedium3 marks
Find the coefficient of friction between and the horizontal plane.
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3(c)Work Energy PowerMedium3 marks
After has been moving for , the string suddenly breaks. Given that subsequently comes to rest on the horizontal plane, find the work done by the frictional force in bringing to rest. You may assume that does not reach the pulley.
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