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The Highway Code gives this information about the stopping distance of a car - Edexcel - GCSE Physics - Question 1 - 2012 - Paper 1

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The Highway Code gives this information about the stopping distance of a car. speed = 30 miles per hour thinking distance = 9 m braking distance = 14 m (a) (i) Wh... show full transcript

Worked Solution & Example Answer:The Highway Code gives this information about the stopping distance of a car - Edexcel - GCSE Physics - Question 1 - 2012 - Paper 1

Step 1

What is the stopping distance?

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Answer

The stopping distance can be calculated by adding the thinking distance and the braking distance. Given that the thinking distance is 9 m and the braking distance is 14 m, we have:

extStoppingDistance=extThinkingDistance+extBrakingDistance=9extm+14extm=23extm ext{Stopping Distance} = ext{Thinking Distance} + ext{Braking Distance} = 9 ext{ m} + 14 ext{ m} = 23 ext{ m}

Thus, the answer is D: 23 m.

Step 2

Complete the sentence by putting a cross (✗) in the box next to your answer.

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Answer

The driver’s thinking distance is most likely to increase when A the driver is tired. This is because fatigue can slow reaction times, increasing the time taken for a driver to start braking.

Step 3

Calculate the momentum of the car.

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Answer

Momentum is calculated using the formula:

extMomentum=extMassimesextVelocity ext{Momentum} = ext{Mass} imes ext{Velocity}

Given that the mass of the car is 800 kg and its velocity is 3.0 m/s, we have:

extMomentum=800extkgimes3.0extm/s=2400extkgm/s ext{Momentum} = 800 ext{ kg} imes 3.0 ext{ m/s} = 2400 ext{ kg m/s}

Step 4

Calculate the work done by the braking force.

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Answer

The work done by a force can be calculated using the formula:

extWork=extForceimesextDistance ext{Work} = ext{Force} imes ext{Distance}

In this case, the force is 600 N and the distance is 15 m, therefore:

extWork=600extNimes15extm=9000extJ ext{Work} = 600 ext{ N} imes 15 ext{ m} = 9000 ext{ J}

Step 5

Complete the sentence by putting a cross (✗) in the box next to your answer.

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Answer

The work done by the brakes during braking is equal to A the energy transferred, as work done is essentially the transfer of energy.

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