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Question

A cyclist covers 120 meters in 16 seconds on a straight road, then immediately covers 180 meters in 24 seconds on a similar road segment. What is the average speed of the cyclist during the entire journey?

This question was previously asked in
RRB ALP 2025 CBT 2 Wiremen Question Paper (28-Jul-2026) (Shift 2)
The correct answer is

7.5 meters per second

To find the average speed of the cyclist for the entire journey, we need to calculate the total distance covered and the total time taken. Then, the average speed can be computed using the formula:

\(\text{Average Speed} = \frac{\text{Total Distance}}{\text{Total Time}}\)

Step 1: Calculate the Total Distance

  • The cyclist covers 120 meters in the first segment.
  • The cyclist covers 180 meters in the second segment.

Total Distance = 120 meters + 180 meters = 300 meters

Step 2: Calculate the Total Time

  • The time taken to cover the first segment is 16 seconds.
  • The time taken to cover the second segment is 24 seconds.

Total Time = 16 seconds + 24 seconds = 40 seconds

Step 3: Calculate the Average Speed

Using the formula for average speed:

\(\text{Average Speed} = \frac{300 \text{ meters}}{40 \text{ seconds}} = 7.5 \text{ meters per second}\)

Therefore, the average speed of the cyclist during the entire journey is 7.5 meters per second.

This concludes the explanation, justifying that the correct option is indeed 7.5 meters per second.

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Important Questions from Speed Time and Distance

  1. The average speed of a train is 180% of the average speed of a car. The car covers a distance of 990 km in 15 hours. The time taken (in hours) by the train to cover the distance of 891 km is:

  2. If Rohit can cover a distance of 1188 km in 22 hours, then what is the speed of Rohit?

  3. A train is moving at 72 km/hrs. The distance covers in 15 minutes by the train is:

  4. If Sonu is driving a car at a speed of 20 m/s, then in how much time Sonu will cover a distance of 936 km?

  5. A person crosses a 1600 m long street in 4 min. What is his speed (in km/h)?

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