Physics

Physics

Problem

![](https://storage.googleapis.com/diraq-contents/question-bank/question-images/58e9a76ff255/2025_11_20_a8e88cb40012d192d3dfg-26.jpg) ![](https://storage.googleapis.com/diraq-contents/question-bank/question-images/5eef14aeeb0f/2025_11_20_a8e88cb40012d192d3dfg-26.jpg) 1978M2. A system consists of a mass M2\mathrm{M}_{2} and a uniform rod of mass M1\mathrm{M}_{1} and length ll. The rod is initially rotating with an angular speed ω\omega on a horizontal frictionless table about a vertical axis fixed at one end through point P . The moment of inertia of the rod about P is Ml2/3\mathrm{M} l^{2} / 3. The rod strikes the stationary mass M2\mathrm{M}_{2}. As a result of this collision, the rod is stopped and the mass M2\mathrm{M}_{2} moves away with speed v . a. Using angular momentum conservation determine the speed v in terms of M1,M2,l\mathrm{M}_{1}, \mathrm{M}_{2}, l, and ω\omega. b. Determine the linear momentum of this system just before the collision in terms of M1,l\mathrm{M}_{1}, l, and ω\omega. c. Determine the linear momentum of this system just after the collision in terms of M1l\mathrm{M}_{1} l, and ω\omega. d. What is responsible for the change in the linear momentum of this system during the collision? e. Why is the angular momentum of this system about point P conserved during the collision?

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