5. ALL A man can swim with speed u with respect to river. The width of river is d. The speed of the river is zero at the banks and increases linearly to v, till mid stream of the river then decreases to zero to the other bank. When man crosses the river in shortest time, drift is equal to: (given u>v.)

A man can swim with speed u with respect to river. The widith of river is d. The speed of the river is zero at the banks and increses linearly to V_(0) till mid stream of the river then decreases to zero to the other bank. When man crosses the river in shoetest time, drift is equal to: ("given" u gt v_(0))

A man can swim with speed u with respect to river. The widith of river is d. The speed of the river is zero at the banks and increses linearly to V_(0) till mid stream of the river then decreases to zero to the other bank. When man crosses the river in shoetest time, drift is equal to: ("given" u gt v_(0))

A man can swim with speed 5 ms^(-1) in still river while the river is also flowing speed 10ms ^(-1) If the width of the river is 100 m then minimum possible drift is

A man can swim with speed 5 ms^(-1) in still river while the river is also flowing speed 10ms ^(-1) If the width of the river is 100 m then minimum possible drift is

A man can swim in still water at a speed of 6 kmph and he has to cross the river and reach just opposite point on the other bank.If the river is flowing at a speed of 3 kmph ,and the width of the river is 2km , the time taken to cross the river is (in hours)

A man can swim in still water at a speed of 6 kmph and he has to cross the river and reach just opposite point on the other bank. If the river is flowing at a speed of 3 kmph, and the width of the river is 2 km, the time taken to cross the river is (in hours)

A man can swim in still water at a speed of 6 kmph and he has to cross the river and reach just opposite point on the other bank. If the river is flowing at a speed of 3 kmph, and the width of the river is 2 km, the time taken to cross the river is (in hours)

A man can swim in still water at a speed of 6 kmph and he has to cross the river and reach just opposite point on the other bank. If the river is flowing at a speed of 3 kmph, and the width of the river is 2 km, the time taken to cross the river is (in hours)

A man can swim with a speed v relative to water . There is a river of width d which is flowing at a speed u . A is the point on river bank from where he starts and B is point directly opposite to A on the other side of the river .