A system consists of a mass M2 and a uniform rod of mass M1 and length L. The rod is initially rotating with an angular speed w 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 I =-ML. The rod strikes the stationary mass M2. As a result of this collision, the rod is stopped and the mass M2 moves away with a speed of v. Using angular momentum conservation determine the speed v in terms of M1, M2, L, and w. IP M2 M2

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Chapter1: Units, Trigonometry. And Vectors
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2. A system consists of a mass M2 and a uniform rod of mass M1 and length L. The rod is
initially rotating with an angular speed w on a horizontal frictionless table about a
vertical axis fixed at one end through point P. The moment ofinertia of the rod about P
is I =ML. The rod strikes the stationary mass M2. As a result of this collision, the
rod is stopped and the mass M2 moves away with a speed of v. Using angular
momentum conservation determine the speed v in terms of M1, M2, L, and w.
M2
M2
Transcribed Image Text:2. A system consists of a mass M2 and a uniform rod of mass M1 and length L. The rod is initially rotating with an angular speed w on a horizontal frictionless table about a vertical axis fixed at one end through point P. The moment ofinertia of the rod about P is I =ML. The rod strikes the stationary mass M2. As a result of this collision, the rod is stopped and the mass M2 moves away with a speed of v. Using angular momentum conservation determine the speed v in terms of M1, M2, L, and w. M2 M2
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