A passenger coach locomotive 120 meters long passes a clear roadside post marker in 6 seconds flat. Find the time needed to cross an extensions platform 240 meters long. MCQ with Answer and Explanation

A passenger coach locomotive 120 meters long passes a clear roadside post marker in 6 seconds flat. Find the time needed to cross an extensions platform 240 meters long.
A. 20 seconds
B. 18 seconds
C. 15 seconds
D. 22 seconds
Answer: Option B
Solution (By JKSSB Mock Tests)
Speed of coach locomotive = 120 / 6 = 20 m/s. Total distance to clear platform stretch = 120 + 240 = 360 meters. Time required = 360 / 20 = 18 seconds.

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Practice More Time Speed and Distance Questions

Question #1
Two trains 120 meters and 130 meters long are running in opposite directions at speeds of 45 km/h and 45 km/h respectively. In what time will they cross each other?
A. 10 seconds
B. 9 seconds
C. 11 seconds
D. 12 seconds

Correct Answer: Option A


Explanation:
Total distance = 120 + 130 = 250 meters. Relative speed in opposite directions = 45 + 45 = 90 km/h = 25 m/s. Time taken = 250 / 25 = 10 seconds.

This question belongs to: Maths Time Speed and Distance
Question #2
A locomotive express train passes a milestone column track point in 15 seconds flat. If the speed index of the train records at 72 km/h, find the length of the train layout.
A. 280 meters
B. 320 meters
C. 300 meters
D. 350 meters

Correct Answer: Option C


Explanation:
Speed of train = 72 * (5/18) = 20 m/s. Length of train layout = Speed * Time = 20 * 15 = 300 meters.

This question belongs to: Maths Time Speed and Distance
Question #3
Two distinct points A and B are 100 km apart on a highway. One car starts from A and another from B at the same time. If the cars travel in the same direction at constant speeds, they meet in 5 hours. If they travel towards each other, they meet in 1 hour. What is the speed of the faster car?
A. 55 km/h
B. 45 km/h
C. 50 km/h
D. 60 km/h

Correct Answer: Option D


Explanation:
Let speeds be x and y (x > y). Same direction relative speed = x - y = 100 / 5 = 20 km/h. Opposite direction relative speed = x + y = 100 / 1 = 100 km/h. Adding equations: 2x = 120 => x = 60 km/h.

This question belongs to: Maths Time Speed and Distance