1. SACE Stage 1 Conceptual Physics
Energy

2. Introduction Energy underlies all science.
Relatively new concept (1850’s)
Can’t observe energy directly, can only observe energy when it changes from one place to another or one form to another.

3. Work
As Impulse is Force x Time,
Work = Force x Distance

4. Work We do work when we lift against the Earth’s gravity.
The heavier the load or the longer we move the load, the more Work is done.

5. Work 2 things occur are involved when ever work is done,
The application of a force
The movement of something by that force

6. Work
The unit for work is Joules (J).

7. Work
Example – How much energy is used in lifting a 5kg mass vertically upwards 2 metres?

8. Work
Example – How much energy is used in lifting a 5kg mass vertically upwards 2 metres?

9. Power
Definition of work doesn’t describe how long it takes to do the work.
Why do you feel more tired when you run up the stairs rather than walking?
POWER, the rate at which you do work can help answer this question.

10. Power Power = The rate at which you do work.
The units for power are Joules per Second (J/s) or the Watt (W).

11. Power
A high powered engine does work more rapidly. A car engine with twice the power of another doesn’t necessarily produce twice as much work or go twice as fast as the less powerful engine.
Twice the power means that it will do the same amount of work in half the time.

12. Mechanical Energy
Mechanical Energy – the energy due to the position or movement of something.
Animation - Physics Applets/ph14e/pendulum.htm

13. Potential Energy Objects can store energy by virtue of its position.
The energy that is stored and held in readiness is called potential energy (PE).
In the stored state it has the potential for doing work.

14. Potential Energy
Work is required to lift objects against the Earths gravitational field. The potential energy due to its elevated position is called gravitational potential energy.
The amount of gravitational potential energy in an object is equal to the work done in raising that object against the earths gravitational field.

15. Potential Energy The work done equals the gain in potential energy.
Note that the height, h, is the distance above some reference point. Potential energy is relative to this point.

16. Potential Energy
All of these rocks contain the same amount of potential energy. The work done in lifting the boulder is the same in each case.

17. Potential Energy
Q – How much work is done on a 100N boulder that you carry horizontally across a 10m room?

18. Potential Energy
Q – How much work is done on a 100N boulder that you carry horizontally across a 10m room?
A – No work has been done as the boulder has not changed its vertical position.

19. Potential Energy
Q – How much work is done on a 100N boulder when you lift it 1m?

20. Potential Energy
Q – How much work is done on a 100N boulder when you lift it 1m?
A –

21. Potential Energy
Q – What power is expended if you lift it this distance in 1s?
A -

22. Potential Energy
Q – What is its gravitational potential energy in the lifted position?
A – Gravitational Potential Energy is equivalent to the work done in getting their, therefore it has 100J of gravitational potential energy.

23. Kinetic Energy
The energy of motion is called Kinetic Energy (KE).

24. Kinetic Energy
When you throw a ball, you do work on it to give it speed when it leaves your hand. The moving ball can then hit something and push it, doing work on what it hits.

25. Kinetic Energy
The Kinetic Energy on that object is equal to the work done on it to make it move.

26. Kinetic Energy Notice the speed is squared.
If the speed of an object is doubled then the kinetic energy is quadrupled.

27. Kinetic Energy

28. Conservation of Energy
Too difficult to describe energy in terms of what it is but better describe how it transforms.

29. Conservation of Energy
Definition – Energy cannot be created or destroyed; it may be transformed from one form into another, but the total amount of energy never changes.

30. Conservation of Energy
Consider a pendulum, when the “bob” is at its highest, all the energy is in the form of potential energy, when it is moving at its lowest point, all potential energy is now kinetic energy. When the “bob” swings to the other side the energy has turned back into potential energy.

31. Conservation of Energy

32. Conservation of Energy
When the lady in distress leaps from the building , note that the sum of her PE and KE remains constant at successive positions ¼, ½, ¾ and all the way down.

33. Machines
A device for multiplying forces or simply changing the direction of forces.
Underlying every machine is the concept of Conservation of Energy.

34. Machines Consider one of the simplest machines, the lever.
We do work on one end of the lever and the lever does work on a load at the other end.

35. Machines The lever Work input = Work output
(force x distance)input = (force x distance)output

36. Machines
The output force (80N) is eight times the input force (10N), while the output distance (1/8m) is one eighth the input distance (1m).
ph14e/lever.htm

37. Machines Three ways of setting up a lever.
Depends on the position of the fulcrum.

38. Machines
A pulley system is a kind of lever that can be used to change the direction of the force.
Pulleys can multiply the force as well.

39. Machines
When combined with another pulley, both can change the direction and multiply the force.
Input Force x = output force x Input distance output distance.
ph14e/pulleysystem.htm

40. Machines
Efficiency can be expressed as the ratio of useful work output to total work input.
An incline plane is a machine. Sliding a load up an incline requires less force than lifting it vertically.

41. Machines
Pushing the block of ice 5 times farther up the incline then the vertical distance lifted requires a force of only 1/5 its weight. Whether pushed up the plane or simply lifted, it gains the same amount of PE.

42. Machines
ph14e/inclplane.htm

43. Machines
Q - Child on a sled (total weight 500N) is pulled up a 10m slope that elevates her a vertical distance of 1m.
What is the theoretical mechanical advantage of the slope?

44. Machines
Q - Child on a sled (total weight 500N) is pulled up a 10m slope that elevates her a vertical distance of 1m.
The ideal or theoretical mechanical advantage is (input distance / output distance) = 10m/1m = 10.

45. Machines
Q - Child on a sled (total weight 500N) is pulled up a 10m slope that elevates her a vertical distance of 1m.
If the slope is without friction, and she is pulled up the slope at constant speed, what will be the tension in the rope?

46. Machines
Q - Child on a sled (total weight 500N) is pulled up a 10m slope that elevates her a vertical distance of 1m.
50N. With no friction, ideal mechanical advantage and actual mechanical advantage would be the same – 10. So the input force, the rope tension will be 1/10 the output force, her 500N weight.

47. Machines
Q - Child on a sled (total weight 500N) is pulled up a 10m slope that elevates her a vertical distance of 1m.
Considering the practical case where friction is present, suppose the tension in the rope were in fact 100N. Then what would be the actual mechanical advantage of the slope? The efficiency?

48. Machines
The actual mechanical advantage would be (output force / input force) = 500N/100N=5. The efficiency would then be 0.5 or 50%, since (actual mechanical advantage) / (theoretical mechanical advantage) = 5/10 = The value for efficiency is also obtained from the ratio (useful work output) / (useful work input).

49. Summary
When a constant force moves an object in the direction of the force, the work done equals the product of the force and the distance moved.
Power is the rate at which work is done.

50. Summary The energy of an object enables it to do work.
Mechanical energy is due to the position of something (potential energy) or the movement of something (kinetic energy)

51. Summary
The law of conservation of energy: Energy cannot be created or destroyed.
Energy can change from one form to another.

52. Summary
A machine is a device for multiplying force or changing the direction of the force.
Levers, pulleys and incline planes are simple machines.
Normally the useful work output of a machine is less than the total work output.