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A 10 g bullet traveling at 200 m/s strikes and remains embedded in a 2 kg target which is originally at rest but free to move. At what speed does the target move off?
As given,
Mass of the bullet $m_1=10\ g=0.01\ kg$
Velocity of the bullet $v_1=200\ m/s$
After the collision with the target:
Mass $m_2=2\ kg+0.01\ kg=2.01\ kg$
Let $v_2$ be the velocity of the target, then according to the law of conservation of the momentum:
$m_1\times v_1=m_2\times v_2$
Or $0.01\times200=2.01\times v_2$
or $v_2=\frac{2}{2.01}\ m/s$
Or $v_2=1\ m/s$
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