Section 6.1 Mechanical Work

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Section 6.1 Mechanical work • Mechanical work done • Energy

© Manhattan Press (H.K.) Ltd.

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6.1 Mechanical work (SB p. 121)

Mechanical work How can we describe one’s ability in doing things?

Work HOW? ~!

Go to © Manhattan Press (H.K.) Ltd.

Quiz

2

6.1 Mechanical work (SB p. 121)

Mechanical work Work has been Work done on bodies

• a force is applied to make something move / try to stop it from moving

• there is energy transfer © Manhattan Press (H.K.) Ltd.

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6.1 Mechanical work (SB p. 122)

Mechanical work done mechanical work done – measure of energy transfer

W=F× s • W – work done • F – applied force • s – the displacement along the direction of F

Thinking 1

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4

6.1 Mechanical work (SB p. 122)

Mechanical work done e.g. F F

More work is done

Work done (W) — scalar quantity — unit: joule (J)

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5

6.1 Mechanical work (SB p. 122)

Force at angle θ to displacement

W = Fs cos θ F F cos θ

© Manhattan Press (H.K.) Ltd.

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6.1 Mechanical work (SB p. 123)

No work done 1. Body is stationary W=0 2. Moving with its own inertia 3. Applied force perpendicular to displacement 2. v ≠ 0, F = 0

uniform velocity

1. v = 0

3. F ⊥ s to right

mg mg

Thinking 2 © Manhattan Press (H.K.) Ltd.

Thinking 3 7

6.1 Mechanical work (SB p. 123)

Example 1: Find the work done on a box of mass 8 kg in each of the following cases. (a) The box slides on a stationary frictionless conveyer belt at uniform velocity over a distance of 2 m. Solut ion

Since no force is applied in the direction of displacement of the box, W = 0. The box moves because of its own inertia. © Manhattan Press (H.K.) Ltd.

8

6.1 Mechanical work (SB p. 124)

Example 1: (Cont) (b) A man lifts up the box through a vertical distance of 1.5 m. To lift the box, the man must apply a force that is equal to the weight of the box. Solut F=m× g ion = 8 × 10 = 80 N Since the applied force and the displacement are in the same direction (upward), work done is: W=F× s = 80 × 1.5 = 120 J © Manhattan Press (H.K.) Ltd.

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6.1 Mechanical work (SB p. 124)

Example 1: (Cont) (c) He carries the box and walks through a horizontal Solut distance of 3 m. ion Since the direction of the applied force is perpendicular to that of the displacement, the angle is 90°. Force in the direction of displacement of box is: F = mg cos 90° =0N ∴ W=0J

© Manhattan Press (H.K.) Ltd.

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6.1 Mechanical work (SB p. 124)

Class Practice 1: A force of 60 N is applied and the suitcase moves through a distance of 10 m in each case. Calculate the work done. (a) The force is applied in the same direction as the motion of the suitcase. Ans wer F×s W = _________________ 60 × 10 = _________________ 600 J = _________________ © Manhattan Press (H.K.) Ltd.

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6.1 Mechanical work (SB p. 124)

Class Practice 1 (Cont): (b) The force is applied at an angle of 30° to the Ans direction of motion of the suitcase. wer Fs cosθ W = _________________ 60 × 10 × cos30° = _________________ 520 J = _________________

© Manhattan Press (H.K.) Ltd.

12

6.1 Mechanical work (SB p. 125)

Energy Energy

• Capacity to do work • Measured in Joule (J) sleeping

swimming © Manhattan Press (H.K.) Ltd.

walking

running 13

6.1 Mechanical work (SB p. 125)

Energy Energy exists in many forms, e.g. : Making sound Heating

Moving © Manhattan Press (H.K.) Ltd.

14

6.1 Mechanical work (SB p. 125)

Energy PE

h

Energy can exist in different forms potential energy kinetic energy + (PE or Ep) (KE or Ek)

mechanical energy KE Attraction from earth © Manhattan Press (H.K.) Ltd.

15

To section 6.2

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16

6.1 Mechanical work (SB p. 120)

Quiz

1. At which point does the durian posses the highest potential energy? A. A © Manhattan Press (H.K.) Ltd.

Ans wer 17

6.1 Mechanical work (SB p. 120)

Quiz (Cont)

2. At which point does the durian posses the highest kinetic energy? C. C © Manhattan Press (H.K.) Ltd.

Ans wer 18

6.1 Mechanical work (SB p. 120)

Quiz (Cont)

3. A watermelon is hold still by Sally, does she do any work from the Ans scientific point of view? wer B. No. Since the watermelon does Return to not move. Text

© Manhattan Press (H.K.) Ltd.

19

6.1 Mechanical work (SB p. 122)

Thinking 1:

Refer to Fig. 6.3. Find the work done by the force on the object if the F–s graph is as shown. Ans wer

The area under the F-s graph is the work done. W = Fs = 5 × 6 = 30 J © Manhattan Press (H.K.) Ltd.

Return to

Text 20

6.1 Mechanical work (SB p. 123)

Thinking 2:

In the following cases, are the people doing any work from the scientific point of view? Ans wer Fig. (a) Sally is sitting still to read a book

No work has been done. No force is applied and there is no movement. © Manhattan Press (H.K.) Ltd.

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6.1 Mechanical work (SB p. 123)

Thinking 2 (Cont): Fig. (b) Louis is holding a dumbbell Ans wer

No work has been done. He applies a force but there is no movement.

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6.1 Mechanical work (SB p. 123)

Thinking 2 (Cont): Don’t just stand there! Do some work!

What do you mean I’m not doing work?

Her comment is justified. Louis is not doing work. © Manhattan Press (H.K.) Ltd.

Fig. (c) If the door does not move, do you think the comment by Sally is justified? Ans wer Return to

Text

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6.1 Mechanical work (SB p. 124)

Thinking 3:

What a player hits a billiard with a snooker, he makes the contact distance of the snooker with the billiard as long as possible. Explain Ans briefly. wer

The player tries to make the force acting on the billiard for a longer distance. So, greater work is done on the billiard for it to gain more energy. Return to © Manhattan Press (H.K.) Ltd.

Text

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