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Geeta runs 5/2 times as fast as Babita. In a race, if Geeta gives a lead of 40 m to Babita, find the distance from the starting point
where both of them will meet (correct up to two decimal places).
66.67 m
65 m
65.33 m
66 m
- Geeta runs 5/2 times faster than Babita. This means if Babita's speed is \( x \), then Geeta's speed is \( \frac{5}{2}x \).
- Babita gets a lead of 40 meters. Therefore, when the race begins, Babita has a head start of 40 meters.
- At some point, the distance covered by both from the starting point will be equal.
- The time taken for Geeta to cover the same distance as Babita (plus 40m) is calculated by equating their distance equations.
- Let the distance from the starting point be \( D \).
- Both travel the distance \( D \) simultaneously. Solving \((D - 40)/x = D/(\frac{5}{2}x)\) gives \( D = 66.67 \) m.
- Among the options, 66.67 m is the correct answer.
By: santosh ProfileResourcesReport error
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