The figure below shows forces acting at various points on a metal cylinder. The angles a = 40°, B = 35°, y = 21°. The length e = 3.8 m. Find the net torque (in N. m) on the cylinder about the following axes. 25 N iB E/2 10 N 30 N (a) an axis through O perpendicular to the page magnitude N.m direction ---Select--- (b) an axis through C perpendicular to the page magnitude N. m direction ---Select---

In which of the three cases would it be easiest to calculate the torque using METHOD 2? (You may select more than one case)

In opening a door, a 35.8 N force is applied as shown in the figure below. Find the torque produced by this force with respect to point O. (Let r = 0.920 m and 0 = 59.0.) magnitude direction clockwise F

4: A young man was jumping on a diving board with a length of 2.44 meters. If the force he exerted on the board is 60 Newton at a 20 degree angle, what is the torque applied on the fixed end of the board "point O"? A: 76 TニモX 6ON B: 56 app C: 20 29 D: 50 2.44M SUH CAtH TDA de problem 4 above, what will the direction of the torque be? 1orizontal

Unless otherwise stated, assume the density is constant

Find the net torque on the wheel in the figure below about the axle through O, taking a = 13.0 cm and b = 31.0 cm. (Assume that the positive direction is counterclockwise.) N·m 12.0 N 30.0% 10.0 N 9.00 N

A 366-N force is applied at A as shown. y = 370 mm. Determine (b) the smallest force applied at B that creates the same moment about D. Write numerical value and 2 decimal places. + for counterclockwise -100 mm- -200 mm y mm 25° A P D 125 mm C B

The uniform solid block in the figure has mass 38.6 kg and edge lengths a = 0.543 m, b = 1.75 m, and c = 0.118 m. Calculate its rotational inertia about an axis through one corner and perpendicular to the large faces. Rotation axis Number i Units

Find Torque ofN, the torque about point P due to the normal force. Express your answer in terms of N and any of the other quantities given in the figure.

Computation. A uniform solid sphere has mass M = 8.9 kg and radius R = 0.2 m. What is its moment of inertia about an axis tangent to its surface? I- 2 kg .m² Record your your numerical answer below, assuming three significant figures. Remember to include a as necessary.