Question
A train takes 7 seconds more to cross a 210-metre-long platform than it takes to cross a pole. If a car running at the speed of 38 m/s takes 70 seconds to completely overtake the train, then find the length of the train.
Solution
ATQ, The extra 7 seconds is taken by train to cross the platform, therefore Speed of the train = 210 Γ· 7 = 30 m/s So, relative speed of the car with respect to the train = 38 - 30 = 8 m/s (Since, both are travelling in same direction) Therefore, length of the train = 8 Γ 70 = 560 metres
More Trains Questions
- Speeds of train 'A' and train 'B' are in the ratio 1:3, respectively. Train 'B' can completely overtake train 'A' in 200 seconds. If lengths of train 'A' a...
- Train A of length 180 m crosses a stationary pole in 9 seconds. Train B of length 120 m crosses a stationary pole in 8 seconds. In how much time (in second...
- A train 125 m long passes a man running at 5 km/hr in the same direction in which the train is going, in 10 seconds. The speed of the train is:
- If a boy walks from his house at 5 Km/hour, he reaches school 10 minutes early. If he walks at 3 km/hour he reaches 10 minutes late. What is the distance f...
- Train X (150 m) passes a platform of 210 m in 18 seconds. The ratio of the speed of train X to train Y is 2:3. Determine the length of train Y if it takes ...
- Two runners start from points R and S which are 198 km apart. Runner A starts from R at 5 a.m. at 36 km/h. Runner B starts from S at 6 a.m. towards R at 54...
- Two trains of same length are running in parallel tracks in the same direction with speed 50 km/hr and 120 km/hr respectively. The latter completely crosse...
- A train travelling with a speed of 90 km/h can cross a pole in 8 seconds. Find the time taken by the train to cross a 300 metres long platform if the speed...
- Two trains of same length are running in parallel tracks in the same direction with speed 45 km/hr and 105 km/hr respectively. The latter completely crosse...
- A train 180 m long is running at a speed of 54 km/h. It passes a platform in 20 seconds. What is the length of the platform?