Question
A 420 m long train crosses a platform twice its length in 3 min. Find the speed of the train.
More Trains Questions
- A train of length ‘x’ meters crosses a stationary man in 8 seconds. It also crosses a bridge of length ‘x + 150’ meters in 22 seconds. What is the value of...
- The length of train 'P' is 'c' metres and that of train 'Q' is (c + 90) metres. If the speeds of train 'P' and 'Q' are 48 km/h and 60 km/h, respectively, a...
- A train takes 16 seconds to pass a stationary boy. The same train requires 38 seconds to traverse a platform measuring 495 meters in length. Determine the ...
- A train moving at 90 km/h crosses a man walking in the same direction at 18 km/h in 20 seconds. If the man instead walks in the opposite direction at 6 km/...
- Train B whose length is (l+40) metre can cross a pole in 20 seconds. Train A can cross 168 metre long platform in 44 seconds. The length of train A is 80 m...
- A dog starts chasing a train of length (2x + 40) m which is running at the speed of 12 m/s. Dog reaches the middle of the train, and then turns back and co...
- A train can cross a pole, a bridge of 340 meter long and platform of 320 meter long in 12 seconds, _____ seconds and 28 seconds, respectively. The value g...
- A train passes an electrical pole in 18 seconds and passes a platform 350 m long in 60 seconds. Find the length of the train.
- Train A running at a speed of 45 km/hr crosses train B in 30 seconds. Find the speed of train B (in km/hr), if the sum of the length of train A and B is 55...
- Two trains of same length are running in parallel tracks in the same direction with speed 64 km/hr and 100 km/hr respectively. The latter completely crosse...
Relevant for Exams:
Hey! Ask a query
Please enter email id
The email must be a valid email address.
Please enter Mobile Number
Please enter valid Mobile Number
Please enter your Doubt
Think You're Ready for RBI Grade B?
RBI Grade B 2026 Phase 1 Memory Based Paper
- 200 Questions with Detailed Solutions
- Section-wise Coverage (GA, English, Quant & Reasoning)