A ball of mass $'m'$ moving with a speed $'u'$ under goes a head-on elastic collision with a ball of mass $(nm)$ initially at rest. The fraction of the incident energy transferred to the heaveir ball is
$\frac {n}{1+n}$
$\frac{n}{{{{(1 + n)}^2}}}$
$\frac{2n}{{{{(1 + n)}^2}}}$
$\frac{4n}{{{{(1 + n)}^2}}}$
A body of mass $4\ kg$ collides head-on elastically with another body of mass $2\ kg$ kept at rest in free space. Time of collision is $0.02\ sec$ and average impulse force acted on each bodies is $100\ N$. Find the velocity of the $2\ kg$ body after the impact
A smooth sphere of mass $M$ moving with velocity $u$ directly collides elastically with another sphere of mass m at rest. After collision their final velocities are $V$ and $v$ respectively. The value of $v$ is
A ball is dropped from a height of $20\,m$. If the coefficient of restitution for the collision between ball and floor is $0.5$, after hitting the floor, the ball rebounds to a height of $.............m$.
It is found that if a neutron suffers an elastic collinear collision with deuterium at rest, fractional loss of its energy is $p_d $ ; while for its similar collision with carbon nucleus at rest, fractional loss of energy is $P_c$. The values of $P_d$ and $P_c$ are respectively
A truck moving on horizontal road towards east with velocity $20\, ms^{-1}$ collides elastically with a light ball moving with velocity $25\, ms^{-1}$ along west. The velocity of the ball just after collision