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If a boat takes 2 hours to go 24 km upstream, what is the speed of the current i

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Question: If a boat takes 2 hours to go 24 km upstream, what is the speed of the current if the speed of the boat in still water is 10 km/h?

Options:

  1. 2 km/h
  2. 4 km/h
  3. 6 km/h
  4. 8 km/h

Correct Answer: 4 km/h

Solution:

Speed upstream = Distance/Time = 24 km / 2 h = 12 km/h. Speed of current = Speed in still water - Speed upstream = 10 km/h - 12 km/h = -2 km/h (not possible).

If a boat takes 2 hours to go 24 km upstream, what is the speed of the current i

Practice Questions

Q1
If a boat takes 2 hours to go 24 km upstream, what is the speed of the current if the speed of the boat in still water is 10 km/h?
  1. 2 km/h
  2. 4 km/h
  3. 6 km/h
  4. 8 km/h

Questions & Step-by-Step Solutions

If a boat takes 2 hours to go 24 km upstream, what is the speed of the current if the speed of the boat in still water is 10 km/h?
  • Step 1: Understand that the boat's speed in still water is 10 km/h.
  • Step 2: Know that the boat takes 2 hours to travel 24 km upstream.
  • Step 3: Calculate the speed of the boat upstream using the formula: Speed = Distance / Time.
  • Step 4: Plug in the values: Speed upstream = 24 km / 2 h = 12 km/h.
  • Step 5: Recognize that the speed of the current affects the boat's speed upstream.
  • Step 6: Use the relationship: Speed upstream = Speed in still water - Speed of current.
  • Step 7: Substitute the known values: 12 km/h = 10 km/h - Speed of current.
  • Step 8: Rearrange the equation to find the speed of the current: Speed of current = 10 km/h - 12 km/h.
  • Step 9: Calculate the speed of the current: Speed of current = -2 km/h.
  • Step 10: Realize that a negative speed for the current is not possible, indicating an error in assumptions.
  • Relative Speed – Understanding how the speed of a boat is affected by the current when moving upstream or downstream.
  • Speed Calculation – Calculating speed using the formula Speed = Distance / Time.
  • Negative Speed Interpretation – Recognizing that a negative speed indicates an error in calculations or assumptions.
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