A man is slipping on a frictionless inclined plane and a bag falls down from the same height. Then the velocity of both is related as (`V_(B)=` velocity of bag and `V_(m)=` velocity of man)

A man is slipping on a frictions inclined plane & a bag falls down from the same height. Then the speed of both is related as:

A man is slipping on a frictions inclined plane & a bag falls down from the same height. Then the speed of both is related as:

A person slides freely down a frictionless inclined plane while his bag falls down vertically from the same height. The final speed of man (v_(m)) and the bag (v_(B)) should be such that

A disc and a ring of the same mass are rolling down frictionless inclined plane, with the same kinetic energy. The ratio of the velocity of disc to the velocity of ring is

A disc and a ring of the same mass are rolling down frictionless inclined plane, with the same kinetic energy. The ratio of the velocity of disc to the velocity of ring is

A man moving with a speed v down the inclined plane meets the rain horizontally with same speed. The actual velocity of rain is?

A ring rolls down an inclined plane and acquires a velocity v upon reaching the bottom of the inclined plane. If another body rolls down from the same height over the same inclined plane and acquires a velocity sqrtfrac{6}{5}v upon reaching the bottom of the inclined plane, then that body is

A ring rolls down an inclined plane and acquires a velocity v upon reaching the bottom of the inclined plane. If another body rolls down from the same height over the same inclined plane and acquires a velocity sqrtfrac{6}{5}v upon reaching the bottom of the inclined plane, then that body is

A person travels along a straight road for the half time with a velocity V_1 and the next half time with a velocity V_2 . The mean velocity V of the man is