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Figure 5 is a velocity/time graph for a lift moving upwards in a tall building - Edexcel - GCSE Physics Combined Science - Question 3 - 2023 - Paper 1

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Figure 5 is a velocity/time graph for a lift moving upwards in a tall building. Figure 5

Worked Solution & Example Answer:Figure 5 is a velocity/time graph for a lift moving upwards in a tall building - Edexcel - GCSE Physics Combined Science - Question 3 - 2023 - Paper 1

Step 1

Determine the velocity intervals

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Answer

Based on the velocity/time graph (Figure 5), the lift has three distinct velocity intervals: 0 m/s to 5 m/s (for 6 seconds), constant at 5 m/s (for 8 seconds), and finally dropping back to 0 m/s. The periods of acceleration/deceleration can also be noted from the graph.

Step 2

Calculate the distance traveled during each interval

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Answer

The distance traveled can be calculated using the formula: extDistance=extVelocityimesextTime ext{Distance} = ext{Velocity} imes ext{Time}.

  1. During the first interval (0 to 2s):

    • Velocity = 5 m/s, Time = 2s: extDistance1=5imes2=10extm ext{Distance}_1 = 5 imes 2 = 10 ext{ m}
  2. During the second interval (2 to 10s):

    • Velocity = 5 m/s, Time = 8s: extDistance2=5imes8=40extm ext{Distance}_2 = 5 imes 8 = 40 ext{ m}
  3. Lastly, during the third interval (10 to 12s), the lift comes to rest:

    • Velocity averages from 5 m/s to 0 m/s. This is an average velocity of 2.5 m/s, Time = 2s: extDistance3=2.5imes2=5extm ext{Distance}_3 = 2.5 imes 2 = 5 ext{ m}

Step 3

Sum the distances

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Answer

The total distance traveled by the lift is the sum of the distances from all intervals: extTotalDistance=10+40+5=55extm ext{Total Distance} = 10 + 40 + 5 = 55 ext{ m}.

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