In the adjoining figure if acceleration of $M$ with respect to ground is $a$, then
acceleration of $m$ with respect to $M$ is $2a$
acceleration of $m$ with respect to ground is $2a \ sin (\alpha/2)$
acceleration of $m$ with respect to ground is $a$
acceleration of $m$ with respect to ground is $a\, tan \alpha$
In the system shown in figure pulleys and strings are ideal. Acceleration of $m_1\ w.r.t.\ m_2$ is $(m_1 = 2\ kg\ ; m_2 = 2\ kg)$
If block $A$ is moving with an acceleration of $5\,m/s^2$, the acceleration of $B$ w.r.t. ground is
Find the velocity of the hanging block if the velocities of the free ends of the rope are as indicated in the figure.
If acceleration of $A$ is $2 \,\,m/s^2$ to left and acceleration of $B$ is $1\,\,m/s^2$ to left, then acceleration of $C$ is
If block $A$ has a velocity of $0.6\,m / s$ to the right, determine the velocity of block $B$.