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1. (a) 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 Combined Science - Question 1 - 2019 - Paper 1

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Question 1

1.-(a)-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 Combined Science-Question 1-2019-Paper 1.png

1. (a) 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 o... show full transcript

Worked Solution & Example Answer:1. (a) 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 Combined Science - Question 1 - 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.

This reflects the definition that work is done when a force is applied to move an object in the direction of the force.

Step 2

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 calculate the change in gravitational potential energy (ΔGPE), we use the formula:

ΔGPE=m×g×hΔGPE = 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)

Substituting the values into the equation:

ΔGPE=0.046imes9.81imes2.05ΔGPE = 0.046 imes 9.81 imes 2.05

Evaluating this gives:

ΔGPE=0.046imes9.81imes2.050.0929extJΔGPE = 0.046 imes 9.81 imes 2.05 \\ ≈ 0.0929 ext{ J}

Thus, the change in gravitational potential energy is approximately 0.0929 J.

Step 3

Calculate the kinetic energy of the ball when the speed of the ball is 3.5 m/s.

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Answer

To calculate the kinetic energy (KE) of the ball, we use the formula:

KE=12mv2KE = \frac{1}{2} mv^2

Where:

  • m = 0.046 kg (mass of the ball)
  • v = 3.5 m/s (speed of the ball)

Substituting the values into the equation:

KE=12(0.046)(3.5)2KE = \frac{1}{2} (0.046) (3.5)^2

Evaluating this gives:

KE=12(0.046)(12.25)0.282 JKE = \frac{1}{2} (0.046) (12.25) \\ ≈ 0.282 \text{ J}

Thus, the kinetic energy of the ball is approximately 0.282 J.

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