(Figure 1) A bicycle wheel is mounted on a fixed, frictionless axle, with a light string wound around its rim. The wheel has moment of inertia I = km2, where m is its mass, r is its radius, and k is a dimensionless constant between zero and one. The wheel is rotating counterclockwise with angular speed wo, when at time t=0 someone starts pulling the string with a force of magnitude F. Assume that the string does not slip on the wheel. Figure W < 1 of 1 > Suppose that after a certain time t, the string has been pulled through a distance L. What is the final rotational speed wfinal of the wheel? Express your answer in terms of L, F, I, and wo ▸ View Available Hint(s) Wfinal= Submit ▾ Part B P= 195) ΑΣΦ Submit a What is the instantaneous power P delivered to the wheel via the force F at time t = 0? Express the power in terms of some or all of the variables given in the problem introduction. ▸ View Available Hint(s) IVE ΑΣΦ ? ?
(Figure 1) A bicycle wheel is mounted on a fixed, frictionless axle, with a light string wound around its rim. The wheel has moment of inertia I = km2, where m is its mass, r is its radius, and k is a dimensionless constant between zero and one. The wheel is rotating counterclockwise with angular speed wo, when at time t=0 someone starts pulling the string with a force of magnitude F. Assume that the string does not slip on the wheel. Figure W < 1 of 1 > Suppose that after a certain time t, the string has been pulled through a distance L. What is the final rotational speed wfinal of the wheel? Express your answer in terms of L, F, I, and wo ▸ View Available Hint(s) Wfinal= Submit ▾ Part B P= 195) ΑΣΦ Submit a What is the instantaneous power P delivered to the wheel via the force F at time t = 0? Express the power in terms of some or all of the variables given in the problem introduction. ▸ View Available Hint(s) IVE ΑΣΦ ? ?
Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter10: Rotational Motion
Section: Chapter Questions
Problem 38P
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