If pulleys shown in the diagram are smooth and massless and $a_1$ and $a_2$ are acceleration of blocks of mass $4 \,kg$ and $8 \,kg$ respectively, then
$a_1=a_2$
$a_1=2 a_2$
$2 a_1=a_2$
$a_1=4 a_2$
For the given fig. find the speed of block $A$ when $\theta = {60^o}$
A man is slipping on a frictionless inclined plane and a bag falls down from the same height. Then the velocity of both is related as
A uniform metal chain of mass $m$ and length ' $L$ ' passes over a massless and frictionless pulley. It is released from rest with a part of its length ' $l$ ' is hanging on one side and rest of its length ' $L -l$ ' is hanging on the other side of the pulley. At a certain point of time, when $l=\frac{L}{x}$, the acceleration of the chain is $\frac{g}{2}$. The value of $x$ is ........
In the adjoining figure if acceleration of $M$ with respect to ground is $a$, then
Acceleration of system is :-