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Two bodies A and B hanging in air are tied to the ends of a string which passes over a frictionless pulley. The masses of the string and the pulley are negligible and the masses of two bodies are 2kg and 3kg respectively. (Assume g=$$10m/s^2$$). Body A moves upwards under a force equal to
(a)30N

(b)24N

(c)10N

(d)4N
Solution:
The masses of two bodies are 2kg and 3kg respectively. The acceleration of A is
$$a=\frac{3-2}{3+2}g=2m/s^2$$
The net force on A will be F=ma=$$2\times2$$=4N.