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Work and Power
Work and Power
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59 Terms
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1
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Define work done.
The energy transferred when a force moves an object through a distance.
2
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What is the unit of work done?
Joule (J).
3
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What does 1 joule of work mean?
1 J of work is done when 1 J of energy is transferred.
4
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What equation calculates work done when a force acts in the direction of motion?
ΔW = FΔs.
5
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What does F represent in ΔW = FΔs?
Force in newtons (N).
6
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What does Δs represent in ΔW = FΔs?
Distance moved in the direction of the force, in metres (m).
7
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What is the relationship between work done and energy transferred?
Work done equals the amount of energy transferred.
8
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What happens to the total amount of energy when work is done?
Energy is transferred between stores but the total energy is conserved.
9
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What is the principle of conservation of energy?
Energy cannot be created or destroyed; it can only be transferred between stores.
10
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How is work done calculated when lifting an object vertically at constant speed?
ΔW = mgΔh.
11
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Why is the force needed to lift an object at constant speed equal to mg?
The lifting force balances the object's weight, so F = mg.
12
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What energy store increases when an object is lifted?
Its gravitational potential energy store.
13
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How are work done and gravitational potential energy related when lifting an object?
The work done on the object equals its gain in gravitational potential energy.
14
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A 2.2 kg brick is lifted vertically by 1.24 m. Calculate the work done.
W = mgΔh = 2.2 × 9.81 × 1.24 = 26.8 J.
15
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What equation calculates work done when the force acts at an angle to the displacement?
ΔW = FΔs cosθ.
16
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What does θ represent in ΔW = FΔs cosθ?
The angle between the force and the displacement.
17
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Why is cosθ used when calculating work done by a force at an angle?
Only the component of the force parallel to the displacement does work.
18
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What is the component of a force F acting in the direction of motion when the angle between them is θ?
F cosθ.
19
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What is the work done if a force is perpendicular to the displacement?
Zero, because cos90° = 0.
20
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What is the work done if the force and displacement are in the same direction?
W = FΔs because cos0° = 1.
21
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A 120 N force pulls a kite at 30° to the horizontal while it moves 40 m horizontally. What is the work done?
W = 120 × 40 × cos30° ≈ 4.16 × 10³ J.
22
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Define power.
The rate of energy transfer or the rate of doing work.
23
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What is the unit of power?
Watt (W).
24
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What does one watt mean?
One joule of energy transferred per second: 1 W = 1 J s⁻¹.
25
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What equation links power, energy transferred and time?
P = E/t.
26
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What equation links power, work done and time?
P = ΔW/t.
27
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What does P represent?
Power in watts (W).
28
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What does E represent in P = E/t?
Energy transferred in joules (J).
29
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What does t represent in power equations?
Time in seconds (s).
30
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How can power be calculated from force, distance and time?
P = FΔs/t.
31
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How can the power needed to lift an object vertically be calculated?
P = mgΔh/t.
32
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What does a more powerful machine do compared with a less powerful machine?
It transfers energy or does work at a greater rate.
33
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Does greater power necessarily mean more total energy is transferred?
No. Power describes how quickly energy is transferred.
34
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A forklift lifts a 120 kg crate vertically by 5.00 m in 4.0 s. Calculate its useful power.
P = mgΔh/t = (120 × 9.81 × 5.00)/4.0 ≈ 1470 W.
35
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Convert 1470 W to kW.
1.47 kW.
36
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How many watts are in 1 kilowatt?
1000 W.
37
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How many watts are in 1 megawatt?
1 × 10⁶ W.
38
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How many watts are in 1 gigawatt?
1 × 10⁹ W.
39
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How many watts are in 1 terawatt?
1 × 10¹² W.
40
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Define efficiency.
The proportion of the total input energy or power that is transferred usefully.
41
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What equation calculates efficiency using energy?
Efficiency = useful energy output ÷ total energy input.
42
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What equation calculates efficiency using power?
Efficiency = useful power output ÷ total power input.
43
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Why can efficiency be calculated using either energy or power?
Power is energy transferred per unit time, so for the same time interval the ratio is unchanged.
44
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What range of values can efficiency have as a decimal?
Between 0 and 1.
45
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How do you convert efficiency from a decimal to a percentage?
Multiply by 100.
46
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How do you convert percentage efficiency to a decimal?
Divide by 100.
47
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Can a machine have an efficiency greater than 100%?
No, because useful energy output cannot exceed the total energy input.
48
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What happens to energy that is not transferred usefully?
It is transferred to other stores, often the thermal energy stores of the surroundings.
49
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Why are real machines never perfectly efficient?
Some energy is always transferred to unwanted stores, for example through friction, heating or sound.
50
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A machine has a useful power output of 1470 W and total power input of 3000 W. Calculate its efficiency.
Efficiency = 1470/3000 = 0.49 = 49%.
51
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If a machine is 80% efficient, what fraction of its input energy is transferred usefully?
0.80.
52
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If a machine receives 500 J of energy and is 80% efficient, how much useful energy does it transfer?
Useful energy = 0.80 × 500 = 400 J.
53
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If a machine has a useful output of 400 J and an efficiency of 80%, what is its total energy input?
Total input = 400/0.80 = 500 J.
54
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How can total power input be calculated from useful power output and efficiency?
Total power input = useful power output ÷ efficiency.
55
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How can useful power output be calculated from total power input and efficiency?
Useful power output = efficiency × total power input.
56
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What happens to work done against friction?
Energy is transferred mainly to thermal energy stores.
57
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Why does energy lost to heating not violate conservation of energy?
The energy has not disappeared; it has been transferred to a different energy store.
58
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What is meant by useful energy transfer?
Energy transferred to the store or form required for the intended purpose.
59
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What is meant by wasted energy?
Energy transferred to stores that are not useful for the intended purpose.