Question

Taking the x axis to be the original direction of motion of ball A, write down the equation expressing the conservation of momentum for the components in the x direction. Assume the velocity of ball B after collision is $v_{B1}$ and that it is deflected off at an angle of $\beta$ in the opposite direction from the x axis. Express your answer symbolically in terms of the variables $m_A$, $m_B$, $v_A$, $v_{A1}$, $v_{B1}$, $\alpha$, and $\beta$. 0 = Part B Write down the equation expressing the conservation of momentum for the components in the y direction. Express your answer symbolically in terms of the variables $m_A$, $m_B$, $v_A$, $v_{A1}$, $v_{B1}$, $\alpha$, and $\beta$. 0 =

          Taking the x axis to be the original direction of motion of ball A, write down the equation expressing the conservation of momentum for the components in the x direction. Assume
the velocity of ball B after collision is $v_{B1}$ and that it is deflected off at an angle of $\beta$ in the opposite direction from the x axis.
Express your answer symbolically in terms of the variables $m_A$, $m_B$, $v_A$, $v_{A1}$, $v_{B1}$, $\alpha$, and $\beta$.
0 = 
Part B
Write down the equation expressing the conservation of momentum for the components in the y direction.
Express your answer symbolically in terms of the variables $m_A$, $m_B$, $v_A$, $v_{A1}$, $v_{B1}$, $\alpha$, and $\beta$.
0 =

Taking the x axis to be the original direction of motion of ball A, write down the equation expressing the conservation of momentum for the components in the x direction. Assume
the velocity of ball B after collision is vB1 and that it is deflected off at an angle of β in the opposite direction from the x axis.
Express your answer symbolically in terms of the variables mA, mB, vA, vA1, vB1, α, and β.
0 =
Part B
Write down the equation expressing the conservation of momentum for the components in the y direction.
Express your answer symbolically in terms of the variables mA, mB, vA, vA1, vB1, α, and β.
0 =

Added by Joshua B.

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