If the radius of curvature of the path of two particles of same masses are in the ratio `1 : 2`, then in order to have same centripetal force, their velocity, should be in the ratio of

If the radius of curvature of the path of two particles of same masses are in the ratio 1 : 2 , then the in order to have constant centripetal force, their velocity, should be in the ratio of

If the radius of curvature of the path of two particles of same mass are in the ratio 3:2,then in order to have constant centripetal force,their velocities will be in the ratio of:

If the radii of circular paths of two particles of same masses are in the ratio of 6:8 , then to have a constant centripetal force, their velocities should be in a ratio of.

If the radii of circular path of two particles are in the ratio of 1 :2 , then in order to have same centripatal acceleration, their speeds should be in the ratio of :

Two wires have the same material and length, but their masses are in the ratio of 4:3 . If they are stretched by the same force, their elongations will be in the ratio of

Two wires of the same material have masses in the ratio of their extenisons under the same load if their lenghts are in the ratio 9:10 is

Two pieces of wire, A and B of the same material have their lengths in the ratio 1:3 and their diameters are in the ratio 2:1 . If they are stretched by the same force, their elongations will be in the ratio

Two steel wires of the same radius have their lengths in the ratio of 1:2 . If they are stretched by the same force, then the strains produced in the two wires will be in the ratio of

Two wires made of same material have lengths in the ratio 1:2 and their volumes in the same ratio. The ratio of their resistances is

The ratio of the lengths of two wires A and B of same material is 1 :2 and the ratio of their diameters is 2:1. They are stretched by the same force, then the ratio of increase in length will be