Chapter 10: Problem 10
The lower part of a horse's leg contains essentially no muscle. How does this help the horse to run fast? Explain in terms of rotational inertia.
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Chapter 10: Problem 10
The lower part of a horse's leg contains essentially no muscle. How does this help the horse to run fast? Explain in terms of rotational inertia.
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A merry-go-round starts from rest and accelerates with angular acceleration \(0.010 \mathrm{rad} / \mathrm{s}^{2}\) for \(14 \mathrm{s}\). (a) How many revolutions does it make during this time? (b) What's its average angular speed?
Determine the angular speed, in rad/s, of (a) Earth about its axis; (b) the minute hand of a clock; (c) the hour hand of a clock; and (d) an eggbeater turning at 300 rpm.
A \(110-\mathrm{N} \cdot \mathrm{m}\) torque is needed to start a revolving door rotating. If a child can push with a maximum force of \(90 \mathrm{N},\) how far from the door's rotation axis must she apply this force?
As an automotive engineer, you're charged with improving the fuel economy of your company's vehicles. You realize that the rotational kinetic energy of a car's wheels is a significant factor in fuel consumption, and you set out to lower it. For a typical car, the wheels' rotational energy is \(40 \%\) of their translational kinetic energy. You propose a redesigned wheel with the same radius but \(10 \%\) lower rotational inertia and \(20 \%\) less mass. What do you report for the decrease in the wheel's total kinetic energy at a given speed?
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.
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