Refer to the diagram above and solve all equations in terms of \(R\), \(M\), \(k\), and constants.(a) What is the speed of mass \(2M\) as it reaches point \(B\)? , (b) Calculate the tension in the string supporting mass \(2M\) as it reaches point \(B\). , (c) Mass \(2M\) collides with a smaller mass \(M\) at point \(B\). After the collision, mass \(2M\) has a speed equal to \(\dfrac{1}{3}\) its original value before the collision. What is the speed of mass \(M\) after the collision? , (d) Mass \(M\) then moves along the ground without friction with the speed found in #3 above, until it collides with the spring. Determine the maximum compression of the spring at point \(C\). :

\(\sqrt{2gR}\) \(6Mg\) \(\dfrac{4}{3}\sqrt{2gR}\) \(\sqrt{\frac{32MgR}{9k}}\)

Refer to the diagram above and solve all equations in terms of \(R\), \(M\), \(k\), and constants. • Nerd Notes

AP Physics 1

4.4 Elastic and Inelastic Collisions

4.3 Conservation of Linear Momentum

4.1 Linear Momentum

3.4 Conservation of Energy

3.3 Potential Energy

3.2 Work

3.1 Translational Kinetic Energy

2.9 Circular Motion

Multi-Unit

AdvancedFRQMathematical30.7k

Refer to the diagram above and solve all equations in terms of \(R\), \(M\), \(k\), and constants.

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