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Two bodies A and B of masses 5 kg and 10 kg in contact with each other rest on a table against a rigid wail (Fig). The coefficient of friction between the bodies and the table is 0.15. A force of 200 N is applied horizontally to A. What are1. the reaction of the partition 2. the action-reaction forces between A and B? 3. What happens when the wall is removed? Does the answer to (b) change, when the bodies are in motion? ignore the difference between µs and µk. |
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Answer» 1. As the blocks are at rest against the rigid walls, reaction of the partition = – (force applied on A) = 200 N towards left. 2. The action-reaction force between A & B are 200 N each. 3. when the wall is removed, the pushing force gives acceleration to the system. On taking the coefficient of friction into account, 200 – µ (m1 + m2) g = (m1 + m2) a a = \(\frac{200-0.15(5+10)\times10}{5+10}\) = 11.8 ms-2 Let the force exerted by A on B be FBA.On considering the equilibrium of the only block A, 200 – fk1 = m1 a + FBA FBA = 200 – µ m1 g – m1 a = 200 – 7.5 – 59 = 133.5 N towards left. |
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