A stone of mass m is released from rest on the surface of a tank of water of depth d. During the motion, the water exerts a constant resisting force of magnitude R. The stone takes t seconds to reach the bottom of the tank. Show that R = m(g - 2d/t^2).
A stone of mass m is released from rest on the surface of a tank of water of depth d. During the motion, the water exerts a constant resisting force of magnitude R. The stone takes t seconds to reach the bottom of the tank. Show that R = m(g - 2d/t^2).
Just to get you going, draw a free body force diagram to consider the forces on the sphere. Then use F = ma. To find a you can use SUVAT!
If you expand the equation in R, you get R = mg - 2md/t^2. Can you think of what mg is?