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The speed of a motor-boat in still water and the speed of the current of water are in the ratio 20 : 4. To go a certain distance
along the current the boat takes 4 hours. Find the time taken by the boat to cover the same distance against the current.
6 hours
8 hours
12 hours
10 hours
- The speed ratio of the motor-boat in still water to the current is 20:4. This simplifies to 5:1.
- Let the speed of the boat in still water be 20x and the speed of the current be 4x.
- When going downstream, the effective speed is \(20x + 4x = 24x\).
- When going upstream, the effective speed is \(20x - 4x = 16x\).
- The boat takes 4 hours to travel the distance downstream.
- Distance covered downstream = Speed \(\times\) Time = \(24x \times 4 = 96x\).
- To cover the same distance upstream \((96x)\), with a speed of \(16x\), the time is \(\frac{96x}{16x} = 6\) hours.
- The correct answer is Option 1: 6 hours.
By: santosh ProfileResourcesReport error
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