Chapter 10: Problem 5
Is it possible to apply a counterclockwise torque to an object that's rotating clockwise? If so, how will the object's motion change? If not, why not?
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Chapter 10: Problem 5
Is it possible to apply a counterclockwise torque to an object that's rotating clockwise? If so, how will the object's motion change? If not, why not?
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You're an astronaut in the first crew of a new space station. The station is shaped like a wheel 22 m in diameter, with essentially all its \(5 \times 10^{5}-\mathrm{kg}\) mass at the rim. When the crew arrives, it will be set rotating at a rate that requires an object at the rim to have radial acceleration \(g\), thereby simulating Earth's surface gravity. This will be accomplished using two small rockets, each with \(100-\mathrm{N}\) thrust, mounted on the station's rim. Your job is to determine how long to fire the rockets and the number of revolutions the station will make during the firing.
You rev your car's engine and watch the tachometer climb steadily from 1200 rpm to 5500 rpm in 2.7 s. What are (a) the engine's angular acceleration and (b) the tangential acceleration of a point on the edge of the engine's 3.5 -cm-diameter crankshaft? (c) How many revolutions does the engine make during this time?
The cellular motor driving the flagellum in \(E .\) coli (see Problem 47 ) exerts a typical torque of \(400 \mathrm{pN}\) -nm on the flagellum. If this torque results from a force applied tangentially to the outside of the 12 -nm- radius flagellum, what's the magnitude of that force?
Four equal masses \(m\) are located at the corners of a square of side L, connected by essentially massless rods. Find the rotational inertia of this system about an axis (a) that coincides with one side and (b) that bisects two opposite sides.
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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