A particle A suffers an oblique elastic collision with a particle B that is at rest initially. If their masses are the same, then, after the collision
A
They will move in the opposite direction
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B
A continues move in the original direction while B remains at rest
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C
They will move in the mutually perpendicular directions
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D
A comes to rest and B starts moving in the direction of the original motion of A
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Solution
The correct option is CThey will move in the mutually perpendicular directions From the principle of conservation of momentum, we have total final momentum = total initial momentum. Momentum conservation is possible in cases (c) and (d). In case (c), the two masses should move in mutually perpendicular directions with velocity v√2 each inclined at 45∘ with the original direction of motion of particle A. in case (d), particle B must collide with particle A head on . Hence the correct choice is (c)