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A Puck of Mass M1 and Initial Velocity V1 Collides

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  A puck of mass m<sub>1</sub> and initial velocity v<sub>1</sub> collides elastically with a second puck of mass m<sub>2</sub>, which is initially at rest. After the collision, m<sub>1</sub> moves with velocity v<sub>1</sub>' at an angle below the x axis)  and m<sub>2</sub> moves with velocity v<sub>2</sub>' at an angle above the x axis) . The conservation of momentum along the x direction can be written as A)  m<sub>1</sub> v<sub>1</sub> = m<sub>1</sub>v<sub>1</sub>' cos + m<sub>2</sub>v<sub>2</sub>' cos) . B)  0 = m<sub>1</sub>v<sub>1</sub>' cos + m<sub>2</sub>v<sub>2</sub>' cos) . C)  m<sub>1</sub> v<sub>1</sub> = m<sub>1</sub>v<sub>1</sub>' sin + m<sub>2</sub>v<sub>2</sub>' sin) . D)  0 = m<sub>1</sub>v<sub>1</sub>' sin + m<sub>2</sub>v<sub>2</sub>' sin) . E)  none of the above A puck of mass m1 and initial velocity v1 collides elastically with a second puck of mass m2, which is initially at rest. After the collision, m1 moves with velocity v1' at an angle below the x axis) and m2 moves with velocity v2' at an angle above the x axis) . The conservation of momentum along the x direction can be written as


A) m1 v1 = m1v1' cos + m2v2' cos) .
B) 0 = m1v1' cos + m2v2' cos) .
C) m1 v1 = m1v1' sin + m2v2' sin) .
D) 0 = m1v1' sin + m2v2' sin) .
E) none of the above

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