Chapter 12: Q57P (page 351)
In Fig 12-66, asphere is supported on a frictionless plane inclined at angle from the horizontal. Angle is . Calculate the tension in the cable.
Short Answer
Tension in the cable is
Chapter 12: Q57P (page 351)
In Fig 12-66, asphere is supported on a frictionless plane inclined at angle from the horizontal. Angle is . Calculate the tension in the cable.
Tension in the cable is
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Get started for freeIn Fig. 12-42, what magnitude of (constant) forceapplied horizontally at the axle of the wheelis necessary to raise the wheel over a step obstacle of height ? The wheel’s radius is ,and its mass is .
In Fig. 12-67a, a uniformbeam is centered over two rollers. Vertical lines across the beam mark off equal lengths. Two of the lines are centered over the rollers; a package of tamales is centered over roller B.What are the magnitudes of the forces on the beam from (a) roller Aand (b) roller B? The beamis then rolled to the left until the right-hand end is centered over roller B(Fig. 12-67b).What now are the magnitudes of the forces on the beam from (c) roller Aand (d) roller B? Next, the beam is rolled to the right. Assume that it has a length of 0.800 m. (e) what horizontal distance between the package and roller Bputs the beam on the verge of losing contact with rollerA?
Figure 12-23 shows a horizontal block that is suspended by two wires, Aand B, which are identical except for their original lengths. The center of mass of the block is closer to wire Bthan to wire A.
(a) Measuring torques about the block’s center of mass, state whether the magnitude of the torque due to wire Ais greater than, less than, or equal to the magnitude of the torque due to wire B.
(b) Which wire exerts more force on the block?
(c) If the wires are now equal in length, which one was originally shorter (before the block was suspended)?
A door has a height of along a yaxis that extends vertically upward and a width of along an xaxis that extends outward from the hinged edge of the door. A hinge 0.30 m from the top and a hinge 0.30 m from the bottom each support half the door’s mass, which is . In unit-vector notation, (a) what is the forces on the door at the top hinge and (b) what is the forces on the door at the bottom hinge?
The table gives the initial lengths of three rods and the changes in their lengths when forces are applied to their ends to put them under strain. Rank the rods according to their strain, greatest first.
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