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Grade upto college level Mechanics

A railroad flatcar of weight W can roll without friction along a straight horizontal track. Initially, a man of weight w is standing on the car, which is moving to the right with speed Vo. What is the change in velocity of the car if the man runs to the left (Fig) so that his speed relative to the car is Vrel just before he jumps off at the left end?
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

Profile image of Amit Saxena
11 Years agoGrade upto college level
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1 Answer

Profile image of Navjyot Kalra
11 Years ago
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