A bicycle wheel of radius 0.290 m rolls without sliding on a horizontal surface at a...

Question

Question

A bicycle wheel of radius 0.290 m rolls without sliding on a horizontal surface at a constant angular speed of 15.0 rad/s. A

science physics

Answer 1

Answer #1

about point C = L = m*V *d = m * R*w * 2R

= 2*R^2 *m*w = 2*0.290^2*5.30*10^-3*15 = 0.0133719 answer

****************************************************************************
Goodluck Comment in case any doubt, will reply for sure..

Answer 2

Similar Homework Help Questions

a bicycle wheel rolls without slipping with velocity 18 m/s at the center of the wheel...

a bicycle wheel rolls without slipping with velocity 18 m/s at the center of the wheel what would be the magnitude of velocity in m/s at the point in contact with the ground?
a bicycle wheel with a radius of .62 m rotates with an angular speed of 25...

a bicycle wheel with a radius of .62 m rotates with an angular speed of 25 rad/s about its axis, which is at rest. what is the linear speed of a point on the rim of the wheel
6:29 a bicycle wheel rolls without slipping with velocity 18 m/s at the center of the...

6:29 a bicycle wheel rolls without slipping with velocity 18 m/s at the center of the wheel what would be the magnitude of velocity in m/s at the point in contact with the ground?

Problem 4 The wheel shown rolls without sliding a) Determine the angular velocity (rad/s) b) Determine...

Problem 4 The wheel shown rolls without sliding a) Determine the angular velocity (rad/s) b) Determine the velocity of point D (m/s) v = 1.2 m/s 15 cm Answers a) π= 8 rad/s b) = 1.68 m/s 245。
The wheel in the figure rolls without sliding on a horizontal surface under the effect of...

The wheel in the figure rolls without sliding on a horizontal surface under the effect of a force applied directly to its center as in the figure. The magnitude of the force is F=54N and wheel has a mass of 11kg. Consider the wheel as a uniform solid cylinder whose moment of inertia about its center of mass is I = (1/2)MR2 Part A (Figure 1) What is the angular acceleration? Express your answer using three significant figures. ΟΙ ΑΣφ...
A stationary bicycle is raised off the ground, and its front wheel (m = 1.3 kg)...

A stationary bicycle is raised off the ground, and its front wheel (m = 1.3 kg) is rotating at an angular velocity of 14.4 rad/s (see the drawing). The front brake is then applied for 3.0 s, and the wheel slows down to 2.1 rad/s. Assume that all the mass of the wheel is concentrated in the rim, the radius of which is 0.34 m. The coefficient of kinetic friction between each brake pad and the rim is

A stationary bicycle is raised off the ground, and its front wheel (m = 1.3 kg)...

A stationary bicycle is raised off the ground, and its front wheel (m = 1.3 kg) is rotating at an angular velocity of 14.2 rad/s (see the drawing). The front brake is then applied for 3.0 s, and the wheel slows down to 3.2 rad/s. Assume that all the mass of the wheel is concentrated in the rim, the radius of which is 0.34 m. The coefficient of kinetic friction between each brake pad and the rim is μk =...
A stationary bicycle is raised off the ground, and its front wheel (m = 1.44 kg)...

A stationary bicycle is raised off the ground, and its front wheel (m = 1.44 kg) is rotating at an angular velocity of 20.8 rad/s (see the figure). The front brake is then applied for 2.83 s, and the wheel slows down to 2.08 rad/s. Assume that all the mass of the wheel is concentrated in the rim, the radius of which is 0.330 m. The coefficient of kinetic friction between each brake pad and the rim is μk =...
A bicycle wheel with a radius of 0.40 meters has a mass of 2.25 kg mostly...

A bicycle wheel with a radius of 0.40 meters has a mass of 2.25 kg mostly :concentrated near the rim. Treat the wheel as a ring of mass, I_ring = m r^2, rotating at 146 rpm (15.3 rad/s). Brakes on the rim slow the wheel to a stop at a constant angu acceleration. the angular acceleration, a, of the wheel if it is brought to rest in 5 seconds is the moment of inertia of the wheel, I, is closest...

A hoop of mass M = 3 kg and radius R = 0.4 m rolls without...

A hoop of mass M = 3 kg and radius R = 0.4 m rolls without slipping down a hill, as shown in the figure. The lack of slipping means that when the center of mass of the hoop has speed v, the tangential speed of the hoop relative to the center of mass is also equal to vCM, since in that case the instantaneous speed is zero for the part of the hoop that is in contact with the...