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The symbol 'g' can be used to refer to the acceleration due to gravity - Edexcel - GCSE Physics Combined Science - Question 4 - 2018 - Paper 1

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The symbol 'g' can be used to refer to the acceleration due to gravity. The acceleration due to gravity 'g' has the unit of m/s². 'g' can also have another unit. Whi... show full transcript

Worked Solution & Example Answer:The symbol 'g' can be used to refer to the acceleration due to gravity - Edexcel - GCSE Physics Combined Science - Question 4 - 2018 - Paper 1

Step 1

Which of these is also a unit for g?

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Answer

The correct answer is C) N/kg. The unit of acceleration can be expressed in terms of force per unit mass, which corresponds to N/kg.

Step 2

Calculate a value for g from the students’ measurements.

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Answer

Using the formula g=2ht2g = \frac{2h}{t^2} Substituting the given values: g=2×2.50(0.74)2g = \frac{2 \times 2.50}{(0.74)^2} Calculating this yields: g=5.000.54769.12 m/s2g = \frac{5.00}{0.5476} \approx 9.12 \text{ m/s}²

Step 3

Calculate the average value of time t to an appropriate number of significant figures.

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Answer

To find the average time t:

  1. Calculate the total time: 0.74+0.69+0.81=2.24exts0.74 + 0.69 + 0.81 = 2.24 ext{ s}
  2. Divide by the number of measurements: 2.2430.747 s\frac{2.24}{3} \approx 0.747 \text{ s} Thus, the average value of time t is 0.75 s (to two significant figures).

Step 4

Explain one way the students could improve their procedure to obtain a more accurate value for g.

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Answer

One way to improve their procedure is by using an electronic timer or a light gate/data logger to eliminate human reaction time, which can introduce errors in timing.

Step 5

Calculate the deceleration of the car.

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Answer

Using the equation for deceleration: a=(v2u2)2sa = \frac{(v^2 - u^2)}{2s} Where:

  • v (final speed) = 0 m/s
  • u (initial speed) = 15 m/s
  • s (distance) = 14 m Substituting the values: a=(02(15)2)2×14=225288.04extm/s2a = \frac{(0^2 - (15)^2)}{2 \times 14} = \frac{-225}{28} \approx -8.04 ext{ m/s}² Thus, the deceleration of the car is approximately -8.04 m/s².

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