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Sita and Geeta start at the same time to ride from place A to place B, which is 90 km away from A. Sita travels 3 km per hours
slower than Geeta. Geeta reaches place B and at once turn back meeting Sita 15 km from B. Sita's speed (in km/h) is:
9
6
10.5
7.5
- Let Sita's speed be \( x \) km/h.
- Therefore, Geeta's speed is \( x + 3 \) km/h since she is faster by 3 km/h.
- Geeta travels 90 km to B and then 15 km back towards A, covering a total distance of 105 km.
- Total time taken by Geeta for this journey is \( \frac{105}{x+3} \) hours.
- During the same time, Sita travels 75 km (from A to 15 km short of B).
- The time Sita travels is \( \frac{75}{x} \) hours.
- Since both times are equal, \(\frac{105}{x+3} = \frac{75}{x}\).
- Solving this equation gives \( x = 7.5 \).
- Thus, Sita's speed is 7.5 km/h.
- ?? Correct answer: Option 4, 7.5 km/h
By: santosh ProfileResourcesReport error
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