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The ratio of me speeds of two trains is 2 : 7. If me first train runs 250 km in 5 hours, then the sum of the speeds (in km/h) of both the trains is:
250
175
150
225
- The speed ratio between the first and the second train is 2:7.
- The first train travels 250 km in 5 hours.
- Speed of the first train = \(\frac{250 \text{ km}}{5 \text{ hours}} = 50 \text{ km/h}\).
- Since the speed ratio is 2:7, let speeds be 2x and 7x.
- Given 2x = 50, solve for x: \(x = \frac{50}{2} = 25\).
- So, the speed of the second train = 7x = \(7 \times 25 = 175 \text{ km/h}\).
- The total speed is sum of both train speeds: \(50 + 175 = 225 \text{ km/h}\).
- Option 4: 225 km/h is the correct answer.
By: Parvesh Mehta ProfileResourcesReport error
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