In the given figure pulleys and strings are ideal. The time period of (Assume that string remains taut) vertical oscillations of the block is,

In the arrangement shown, the pulleys and the strings are ideal.The acceleration of the block B is

In the arrangement shown, the pulleys and the string are ideal. The acceleration of block B is.

There is a system of infinite pulleys and springs.Spring constants are in GP as k 2k 4k 8k.........oo as shown in the figure.All the pulleys are massless frictionless and strings are massless and inextensible.Then time period of small oscillations of the block will be (Mass of block is m ). qquad (in ) (i) 2

In the shown mass pulley system, pulleys and string are massless. The one end of the string is pulled by the force F = mg. The acceleration of the block will be :

The string, spring and the pulley shown in figure are light. Find the time period of the mass m .

The string, spring and the pulley shown in figure are light. Find the time period of the mass m .

The time period of block of mass m is (Assume pulleys and string are massless) .

Time period of vertical oscillation of the block in the system in the figure is

A block of mass m is attached at the end of an inextensible string which is wound over a rough pulley of mass M and radius R figure a. Assume the string does not slide over the pulley. Find the acceleration of the block when released.

The string, the spring and the pulley shown in figure are light. Find the time period of the mass m.