A 28.0 kg wheel, essentially a thin hoop with radius 1.00 m, is
rotating at 320 rev/min. It must be brought to a stop in 11 s. How
much work must be done to stop it?
What is the required average power?
Moment of inertia of wheel,
I = m*r^2
=28*1^2
= 28 Kgm^2
w= 320 rev/min = 320*2pi rad / 60 s = 33.5 rad/s
Initial kinetic energy = 0.5*I*w^2
= 0.5*28*(33.5)^2
= 15721.2 J
If this wheel has to be brought to rest, final kinetic
energy =0
work done = change in kinetic energy
= 15721.2 J
Answer: 15721.2 J
average power= work done/ time
= 15721.2 J / 11s
= 1429.2 W
Answer: 1429.2 W
A 28.0 kg wheel, essentially a thin hoop with radius 1.00 m, is rotating at 320...
A 28.0 kg wheel, essentially a thin hoop with radius 0.530 m, is rotating at 424 rev/min. It must be brought to a stop in 25.0 s. (a) How much work must be done to stop it? (b) What is the required average power? Give absolute values for both parts.
A 12.0 kg wheel, essentially a thin hoop with radius 0.810 m, is rotating at 104 rev/min. It must be brought to a stop in 30.0 s. (a) How much work must be done to stop it? (b) What is the required average power? Give absolute values for both parts.
A 33.0 kg wheel, essentially a thin hoop with radius 2.30 m, is rotating at 275 rev/min. It must be brought to a stop in 24.0 s. (a) How much work must be done to stop it? (b) What is the required average power? Give absolute values for both parts.
A 38.0 kg wheal, essentially a thin hoop with radius 0.930 m, is rotating at 482 rev/min. It must be brought to a stop in 18.0 s. How much work must be done stop it? What is the required average power? Give absolute values for both parts.
Chapter 10, Problem 061 A 15.0 kg wheel, essentially a thin hoop with radius 2.30 m, is rotating at 165 rev/min. It must be brought to a stop in 26,.0 s. (a) How much work must be done to stop t (b) What . It must be is the required average power? Give absolute valuesfor both parts. (a) Number (b) Number l the tolerance is +/-50%-units Units SHOW HINT
A 38.0 kg wheel, essentially a thin hoop with radius 1.30 m, is rotating at 280 rev/min. It must be brought to a stop in 13 s. How much work must be done to stop it? Why isn't translational kenetic energy accouted for in this question? I only used rotational kenetic energy for my answer and I appeared to get the right answer. Can you please explain or correct me if I'm wrong.
a wheel consists of a thin hoop (m= 0.50 kg and radius= 0.50 m) with 16 spokes (m= 0.010 kg and length 0.50 m). What is the wheels moment of inertia?
A potter's wheel—a thick stone disk of radius 0.500 m and mass 125 kg—is freely rotating at 50.0 rev/min. The potter can stop the wheel in 6.00 s by pressing a wet rag against the rim and exerting a radially inward force of 71.0 N. Find the effective coefficient of kinetic friction between the wheel and rag.
28 A certain wheel turns through 100 rev in 15 s its angular speed at the end of the period being 12 rev/s (a) What was the angular speed of the wheel at the beginning of the 15-s interval, assuming constant angular acceleration? (b) How much time had elapsed between the time the wheel was at rest and the beginning of the 15-s interval? 29 A hoop of radius 2.5m has a mass if 150 kg. It rolls along a...
A thin hoop (I = 1.31 kg m^2) is rotating with an angular velocity of 4.6 rad/s. Five identical globs of putty are then attached to the rotating hoop. If the hoop has a radius of 0.52 m and each particle-like piece of putty had a mass of 0.45 kg, what would be the angular velocity of the resulting hoop-putty system? A. 2.8 rad/s B. 3.1 rad/s C. 4.2 rad/s D. 3.6 rad/s