| Your Results | Global Average | |
|---|---|---|
| Questions | 5 | 5 |
| Correct | 0 | 3.20 |
| Score | 0% | 64% |
Which of the following is the formula for torque?
τ = F/r2 |
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τ = rF |
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τ = F/r |
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τ = r/F |
Torque measures force applied during rotation: τ = rF. Torque (τ, the Greek letter tau) = the radius of the lever arm (r) multiplied by the force (F) applied. Radius is measured from the center of rotation or fulcrum to the point at which the perpendicular force is being applied. The resulting unit for torque is newton-meter (N-m) or foot-pound (ft-lb).
| 1.29 ft. | |
| 3.86 ft. | |
| 270 ft. | |
| 0 ft. |
fAdA = fBdB
For this problem, the equation becomes:
30 lbs. x 9 ft. = 70 lbs. x dB
dB = \( \frac{30 \times 9 ft⋅lb}{70 lbs.} \) = \( \frac{270 ft⋅lb}{70 lbs.} \) = 3.86 ft.
Force of friction due to kinetic friction is __________ the force of friction due to static friction.
opposite |
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the same as |
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lower than |
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higher than |
The formula for force of friction (Ff) is the same whether kinetic or static friction applies: Ff = μFN. To distinguish between kinetic and static friction, μk and μs are often used in place of μ.
| 1100 lbs. | |
| 550 lbs. | |
| 551.5 lbs. | |
| 553 lbs. |
The mechanical advantage (MA) of a block and tackle pulley is equal to the number of times the effort force changes direction. An easy way to count how many times the effort force changes direction is to count the number of ropes that support the resistance which, in this problem, is 10. With a MA of 10, a 55 lbs. effort force could lift 55 lbs. x 10 = 550 lbs. resistance.
The force required to initally get an object moving is __________ the force required to keep it moving.
the same as |
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opposite |
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lower than |
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higher than |
For any given surface, the coefficient of static friction is higher than the coefficient of kinetic friction. More force is required to initally get an object moving than is required to keep it moving. Additionally, static friction only arises in response to an attempt to move an object (overcome the normal force between it and the surface).