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1. 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.-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. 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 dir... show full transcript

Worked Solution & Example Answer:1. 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 answer is B: work done = force × distance moved in direction of force. This equation reflects that work is calculated by the product of the force applied and the distance over which that force is applied in its direction.

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

ΔGPE=m×g×Δh ΔGPE = m × g × Δh

Where:

  • m = mass of the ball = 0.046 kg
  • g = acceleration due to gravity ≈ 9.81 m/s²
  • Δh = height lifted = 2.05 m

Substituting the values:

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

Calculating this gives:

ΔGPEext0.932extJΔGPE ext{ ≈ } 0.932 ext{ J}

Thus, the change in gravitational potential energy is approximately 0.932 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

The formula for kinetic energy (KE) is:

KE=12mv2KE = \frac{1}{2} m v^2

Where:

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

Now substituting the values:

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

Calculating this gives:

KE12×0.046×12.25=0.28extJKE ≈ \frac{1}{2} × 0.046 × 12.25 = 0.28 ext{ J}

Therefore, the kinetic energy of the ball when it is moving at 3.5 m/s is approximately 0.28 J.

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