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A railway engine passes two bridges of lengths 400 m and 235 m and 100 seconds and 60 seconds. respectively. Twice the
length of the railway engine (in m) is:
24
25
12.5
12
- The railway engine first passes a 400m bridge in 100 seconds.
- Next, it passes a 235m bridge in 60 seconds.
- Let the length of the engine be "L" meters.
- The speed of the engine when passing bridges is constant.
- For the first bridge: Total distance = Bridge + Engine length = 400 + L.
- Speed = (400 + L) / 100.
- For the second bridge: Total distance = Bridge + Engine length = 235 + L.
- Speed = (235 + L) / 60.
- Setting the two speed equations equal:
\((400 + L) / 100 = (235 + L) / 60\).
- Solving the equation gives L = 12.5 meters.
- Twice the engine's length: \(2 \times 12.5 = 25\) meters.
- Correct Option is: Option:2, 25
By: santosh ProfileResourcesReport error
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