| Your Results | Global Average | |
|---|---|---|
| Questions | 5 | 5 |
| Correct | 0 | 2.84 |
| Score | 0% | 57% |
What's the last gear in a gear train called?
idler gear |
|
output gear |
|
driven gear |
|
driver gear |
A gear train is two or more gears linked together. Gear trains are designed to increase or reduce the speed or torque outpout of a rotating system or change the direction of its output. The first gear in the chain is called the driver and the last gear in the chain the driven gear with the gears between them called idler gears.
When all forces acting on a system cancel each other out, this is called:
equilibrium |
|
stasis |
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rest |
|
potential energy |
When a system is stable or balanced (equilibrium) all forces acting on the system cancel each other out. In the case of torque, equilibrium means that the sum of the anticlockwise moments about a center of rotation equal the sum of the clockwise moments.
| 3 ft. | |
| 43 ft. | |
| 12 ft. | |
| 65 ft. |
Win = Wout
Feffort x deffort = Fresistance x dresistance
In this problem, the effort work is 390 ft⋅lb and the resistance force is 130 lbs. and we need to calculate the resistance distance:
Win = Fresistance x dresistance
390 ft⋅lb = 130 lbs. x dresistance
dresistance = \( \frac{390ft⋅lb}{130 lbs.} \) = 3 ft.
| 27.5 lbs. | |
| 50 lbs. | |
| 5 lbs. | |
| 15 lbs. |
The mechanical advantage of a wheel and axle is the input radius divided by the output radius:
MA = \( \frac{r_i}{r_o} \)
In this case, the input radius (where the effort force is being applied) is 10 and the output radius (where the resistance is being applied) is 5 for a mechanical advantage of \( \frac{10}{5} \) = 2.0
MA = \( \frac{load}{effort} \) so effort = \( \frac{load}{MA} \) = \( \frac{55 lbs.}{2.0} \) = 27.5 lbs.
| 11.79 lbs. | |
| 94.29 lbs. | |
| 47.14 lbs. | |
| 15.71 lbs. |
fAdA = fBdB + fCdC
For this problem, this equation becomes:
45 lbs. x 10 ft. = 60 lbs. x 2 ft. + fC x 7 ft.
450 ft. lbs. = 120 ft. lbs. + fC x 7 ft.
fC = \( \frac{450 ft. lbs. - 120 ft. lbs.}{7 ft.} \) = \( \frac{330 ft. lbs.}{7 ft.} \) = 47.14 lbs.