| Your Results | Global Average | |
|---|---|---|
| Questions | 5 | 5 |
| Correct | 0 | 3.03 |
| Score | 0% | 61% |
Which of the following represents the force a surface exerts when an object presses against it?
mass |
|
friction |
|
normal force |
|
counter force |
Normal force (FN) represents the force a surface exerts when an object presses against it.
| 4 ft. | |
| 560 ft. | |
| 35 ft. | |
| 16 ft. |
Win = Wout
Feffort x deffort = Fresistance x dresistance
In this problem, the effort work is 560 ft⋅lb and the resistance force is 140 lbs. and we need to calculate the resistance distance:
Win = Fresistance x dresistance
560 ft⋅lb = 140 lbs. x dresistance
dresistance = \( \frac{560ft⋅lb}{140 lbs.} \) = 4 ft.
| 15 ft. | |
| 675 ft. | |
| 30 ft. | |
| 0 ft. |
To balance this lever the torques on each side of the fulcrum must be equal. Torque is weight x distance from the fulcrum so the equation for equilibrium is:
Rada = Rbdb
where a represents the left side of the fulcrum and b the right, R is resistance (weight) and d is the distance from the fulcrum.Solving for db, our missing value, and plugging in our variables yields:
db = \( \frac{R_ad_a}{R_b} \) = \( \frac{75 lbs. \times 9 ft.}{45 lbs.} \) = \( \frac{675 ft⋅lb}{45 lbs.} \) = 15 ft.
Two or more pulleys used together are called:
gears |
|
block and tackle |
|
wheel and axle |
|
third-class lever |
Two or more pulleys used together constitute a block and tackle which, unlike a fixed pulley, does impart mechanical advantage as a function of the number of pulleys that make up the arrangement. So, for example, a block and tackle with three pulleys would have a mechanical advantage of three.
| 9.6 lbs. | |
| 13 lbs. | |
| 15.63 lbs. | |
| 40 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 8 and the output radius (where the resistance is being applied) is 5 for a mechanical advantage of \( \frac{8}{5} \) = 1.6
MA = \( \frac{load}{effort} \) so effort = \( \frac{load}{MA} \) = \( \frac{25 lbs.}{1.6} \) = 15.63 lbs.