| Your Results | Global Average | |
|---|---|---|
| Questions | 5 | 5 |
| Correct | 0 | 2.92 |
| Score | 0% | 58% |
| 150ft⋅lb | |
| 300ft⋅lb | |
| 0ft⋅lb | |
| 600 ft⋅lb |
Which of the following statements about this pulley configuration is false?
Changes the direction of and multiplies the effort force |
|
This is a block and tackle pulley configuration |
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Only multiplies the effort force |
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Mechanical advantage is the number of ropes that support the resistance |
A block and tackle is a combination of one or more fixed pulleys and one or more movable pulleys where the fixed pulleys change the direction of the effort force and the movable pulleys multiply it. The mechanical advantage is equal to the number of times the effort force changes direction and can be increased by adding more pulley wheels to the system. An easy way to find the mechanical advantage of a block and tackle pulley system is to count the number of ropes that support the resistance.
The measure of how much of the power put into a machine is turned into movement or force is called:
efficiency |
|
mechanical advantage |
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force multiplication |
|
power |
The efficiency of a machine describes how much of the power put into the machine is turned into movement or force. A 100% efficient machine would turn all of the input power into output movement or force. However, no machine is 100% efficient due to friction, heat, wear and other imperfections that consume input power without delivering any output.
| 40.6 lbs. | |
| 41.6 lbs. | |
| 43.6 lbs. | |
| 38.6 lbs. |
This problem describes an inclined plane and, for an inclined plane, the effort force multiplied by the effort distance equals the resistance force multipied by the resistance distance:
Fede = Frdr
Plugging in the variables from this problem yields:
Fe x 14 ft. = 270 lbs. x 2 ft.
Fe = \( \frac{540 ft⋅lb}{14 ft.} \) = 38.6 lbs.
Which of the following is the formula for hydraulic pressure?
P = FA2 |
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P = F/A |
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P = FA |
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P = F/A2 |
Hydraulics is the transmission of force through the use of liquids. Liquids are especially suited for transferring force in complex machines because they compress very little and can occupy very small spaces. Hydraulic pressure is calculated by dividing force by the area over which it is applied: P = F/A where F is force in pounds, A is area in square inches, and the resulting pressure is in pounds per square inch (psi).