Chapter 9: Problem 23
Is it possible to swing a mass attached to a string in a perfectly horizontal circle (with the mass and the string parallel to the ground)?
Chapter 9: Problem 23
Is it possible to swing a mass attached to a string in a perfectly horizontal circle (with the mass and the string parallel to the ground)?
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Get started for freeA monster truck has tires with a diameter of \(1.10 \mathrm{~m}\) and is traveling at \(35.8 \mathrm{~m} / \mathrm{s}\). After the brakes are applied, the truck slows uniformly and is brought to rest after the tires rotate through 40.2 turns. a) What is the initial angular speed of the tires? b) What is the angular acceleration of the tires? c) What distance does the truck travel before coming to rest?
A ring is fitted loosely (with no friction) around a long, smooth rod of length \(L=0.50 \mathrm{~m} .\) The rod is fixed at one end, and the other end is spun in a horizontal circle at a constant angular velocity of \(\omega=4.0 \mathrm{rad} / \mathrm{s} .\) The ring has zero radial velocity at its initial position, a distance of \(r_{0}=0.30 \mathrm{~m}\) from the fixed end. Determine the radial velocity of the ring as it reaches the moving end of the rod.
A boy is on a Ferris wheel, which takes him in a vertical circle of radius \(9.0 \mathrm{~m}\) once every \(12.0 \mathrm{~s}\). a) What is the angular speed of the Ferris wheel? b) Suppose the wheel comes to a stop at a uniform rate during one quarter of a revolution. What is the angular acceleration of the wheel during this time? c) Calculate the tangential acceleration of the boy during the time interval described in part (b).
A point on a Blu-ray disc is a distance \(R / 4\) from the axis of rotation. How far from the axis of rotation is a second point that has, at any instant, a linear velocity twice that of the first point? a) \(R / 16\) b) \(R / 8\) c) \(R / 2\) d) \(R\)
A car of weight \(W=\) \(10.0 \mathrm{kN}\) makes a turn on a track that is banked at an angle of \(\theta=20.0^{\circ} .\) Inside the car, hanging from a short string tied to the rear-view mirror, is an ornament. As the car turns, the ornament swings out at an angle of \(\varphi=30.0^{\circ}\) measured from the vertical inside the car. What is the force of static friction between the car and the road?
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