Find out velocity of block `B` in the given figure : (all the pulleys are ideal and string are inextensible massless)

The velocities of A and B are marked in the figure-1.130. The velocity of block C is (assume that the pulleys are ideal and string inextensible) :

Find the acceleration of the 6 kg block in the figure. All the surfaces and pulleys are smooth. Also the strings are inextensible and light. [Take g = 10 m//s^(2) ] .

Find the acceleration of the 6 kg block in the figure. All the surfaces and pulleys are smooth. Also the strings are inextensible and light. [Take g = 10 m//s^(2) ] .

In the figure, m_(1)=m_(2)=10 kg . The coefficients of friction between A, B and B , surface are 0.2 . Find the maximum value of m_(3) so that no block slips ( All the pullies are ideal and strings are massless).

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

Find out the velocity of block B in a pulley block system as shown in figure.

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 system shown in the given figure, the inline is frictionless, the string is massless, and inextensible pulley is light and frictionless. The system is released from rest.

In the given figure, pulleys and strings are massless. For equilibrium of the system, the value of  is -