Chapter 10: Problem 4
Two forces act on an object, but the net force is zero. Must the net torque be zero? If so, why? If not, give a counterexample.
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Chapter 10: Problem 4
Two forces act on an object, but the net force is zero. Must the net torque be zero? If so, why? If not, give a counterexample.
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Each wheel of a \(320-\mathrm{kg}\) motorcycle is \(52 \mathrm{cm}\) in diameter and has rotational inertia \(2.1 \mathrm{kg} \cdot \mathrm{m}^{2} .\) The cycle and its 75 -kg rider are coasting at \(85 \mathrm{km} / \mathrm{h}\) on a flat road when they encounter a hill. If the cycle rolls up the hill with no applied power and no significant internal friction, what vertical height will it reach?
A 25 -cm-diameter circular saw blade has mass \(0.85 \mathrm{kg}\), distributed uniformly in a disk. (a) What's its rotational kinetic energy at 3500 rpm? (b) What average power must be applied to bring the blade from rest to 3500 rpm in 3.2 s?
Do all points on a rigid, rotating object have the same angular velocity? Linear speed? Radial acceleration?
A 55 -g mouse runs out to the end of the 17 -cm-long minute hand of a grandfather clock when the clock reads 10 past the hour. What torque does the mouse's weight exert about the rotation axis of the clock hand?
A \(150-\mathrm{g}\) baseball is pitched at \(33 \mathrm{m} / \mathrm{s}\) spinning at 42 rad/s. You can treat the bascball as a uniform solid sphere of radius \(3.7 \mathrm{cm} .\) What fraction of its kinetic energy is rotational?
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