Billiard ball A of mass mA = 0.120 kg moving with speed VA = 2.80 m/s strikes ball B, initially at rest, of mass m³ = 0.140 kg. As a result of the collision, ball A is deflected off at an angle of 30.0° with a speed v' = 2.10 m/s. (a) Taking the x axis to be the original direction of motion of ball A, write down the equations expressing the conservation of momentum for the components in the x and y directions separately. (b) Solve these equations for the speed, vg, and angle, , of ball B after the collision. Do not assume the collision is elastic.

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Billiard ball A of mass mĄ = 0.120 kg moving with speed VA = 2.80 m/s strikes ball
B, initially at rest, of mass m³ = 0.140 kg. As a result of the collision, ball A is deflected
off at an angle of 30.0° with a speed v' = 2.10 m/s. (a) Taking the x axis to be the
original direction of motion of ball A, write down the equations expressing the
conservation of momentum for the components in the x and y directions separately. (b)
Solve these equations for the speed, v, and angle, 3, of ball B after the collision. Do not
assume the collision is elastic.
Transcribed Image Text:Billiard ball A of mass mĄ = 0.120 kg moving with speed VA = 2.80 m/s strikes ball B, initially at rest, of mass m³ = 0.140 kg. As a result of the collision, ball A is deflected off at an angle of 30.0° with a speed v' = 2.10 m/s. (a) Taking the x axis to be the original direction of motion of ball A, write down the equations expressing the conservation of momentum for the components in the x and y directions separately. (b) Solve these equations for the speed, v, and angle, 3, of ball B after the collision. Do not assume the collision is elastic.
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