MCQ
Consider $a$ one-dimensional collision that involves $a$ body of mass $m_1$ originally moving in the positive $x$ direction with speed $v_0$ colliding with a second body of mass $m_2$ originally at rest. The collision could be completely inelastic, with the two bodies sticking together, completely elastic, or somewhere in between. After the collision, $m_1$ moves with velocity $v_1 $ while $m_2$ moves with velocity $v_2$.
$(A)$ $If \,m_1 > m_2$,
$(B)$ $If\, m_1 < m_2$,
- A$ -v_0 < v_1 < 0$ $;$ $ -v_0 < v_1 < 0$
- B$v_0 < v_1 < 2v_0$ $;$ $0 < v_1 < v_0$
- C$0 < v_1 < 2v_0$ $;$ $0 < v_1 < v_0/2$
- ✓$0 < v_1 < v_0$ $;$ $-v_0 < v_1 < v_0/2$
