8) Which of these is the equation for work done?
A work done = force ÷ distance moved in direction of force
B work done = force × distance moved in direction of force
C work done = force ÷ distance moved at right angles to direction of force
D work done = force × distance moved at right angles to direction of force
(b) A ball has a mass of 0.046 kg - Edexcel - GCSE Physics - Question 8 - 2019 - Paper 1
Question 8
8) Which of these is the equation for work done?
A work done = force ÷ distance moved in direction of force
B work done = force × distance moved in direction of ... show full transcript
Worked Solution & Example Answer:8) Which of these is the equation for work done?
A work done = force ÷ distance moved in direction of force
B work done = force × distance moved in direction of force
C work done = force ÷ distance moved at right angles to direction of force
D work done = force × distance moved at right angles to direction of force
(b) A ball has a mass of 0.046 kg - Edexcel - GCSE Physics - Question 8 - 2019 - Paper 1
Step 1
Which of these is the equation for work done?
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Answer
The correct equation for work done is:
B. work done = force × distance moved in direction of force.
Step 2
(b)(i) Calculate the change in gravitational potential energy when the ball is lifted through a vertical height of 2.05 m.
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Answer
To find the change in gravitational potential energy (ΔGPE), use the formula:
ΔGPE=m×g×h
where:
m = 0.046 kg (mass of the ball)
g = 9.81 m/s² (acceleration due to gravity)
h = 2.05 m (height)
Calculating:
ΔGPE=0.046imes9.81imes2.05≈0.928extJ
Thus, the change in gravitational potential energy is approximately 0.93 J.
Step 3
(b)(ii) Calculate the kinetic energy of the ball when the speed of the ball is 3.5 m/s.
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Answer
The kinetic energy (KE) can be calculated using the formula:
KE=21mv2
where:
m = 0.046 kg (mass of the ball)
v = 3.5 m/s (speed of the ball)
Calculating:
KE=21×0.046×(3.5)2≈0.281extJ
Thus, the kinetic energy of the ball is approximately 0.28 J.
Step 4
(b)(iii) Use Figure 15 to estimate the maximum height that the ball reaches after the first bounce.
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Answer
From Figure 15, the estimated maximum height of the ball after the first bounce is approximately 1.5 m.
Step 5
(b)(iv) Explain why the ball does not bounce back to its starting height of 2.05 m.
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Answer
The ball does not bounce back to its starting height of 2.05 m due to energy losses during the bounce. Factors such as:
Air resistance
Deformation of the ball and the surface
Dissipation of energy as heat
These factors convert some of the potential energy into other forms, resulting in a lower rebound height.
Step 6
(c) Describe how the maximum height reached changes with the bounce number in Figure 16.
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Observing Figure 16, the maximum height reached after each bounce decreases progressively as the bounce number increases. This trend indicates that with each successive bounce, the ball loses more energy, likely due to inelastic collisions and energy dissipation, resulting in a lower apex height.