Nine small particles, each with mass m, are evenly arranged around a ring of radius R. (a) Calculate the net gravitational force on one of the particles due to the other eight particles in the ring. (b) Find the rotational period of the ring necessary to prevent the ring from collapsing under the mutual gravitational attraction of the particles.

Three identical balls are placed on a frictionless horizontal surface touching each other. They stick to each other because of adhesive. Another ball of same radius and mass m is placed over the void created by the three balls. Find the forces applied by the balls kept on the floor to each other if the system remains in equilibrium.

A car loaded with water having total mass 1000 kg moves on a straight horizontal Road starting from rest under the action of a force of 100 Newton. The water spills throw a small hole in the bottom at a rate of 0.1 KG per second the velocity of cart after 300 seconds is nearly.

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