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MCQ: Problems Based on Trains - 1 - SSC CGL MCQ


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15 Questions MCQ Test SSC CGL Tier 2 - Study Material, Online Tests, Previous Year - MCQ: Problems Based on Trains - 1

MCQ: Problems Based on Trains - 1 for SSC CGL 2024 is part of SSC CGL Tier 2 - Study Material, Online Tests, Previous Year preparation. The MCQ: Problems Based on Trains - 1 questions and answers have been prepared according to the SSC CGL exam syllabus.The MCQ: Problems Based on Trains - 1 MCQs are made for SSC CGL 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for MCQ: Problems Based on Trains - 1 below.
Solutions of MCQ: Problems Based on Trains - 1 questions in English are available as part of our SSC CGL Tier 2 - Study Material, Online Tests, Previous Year for SSC CGL & MCQ: Problems Based on Trains - 1 solutions in Hindi for SSC CGL Tier 2 - Study Material, Online Tests, Previous Year course. Download more important topics, notes, lectures and mock test series for SSC CGL Exam by signing up for free. Attempt MCQ: Problems Based on Trains - 1 | 15 questions in 15 minutes | Mock test for SSC CGL preparation | Free important questions MCQ to study SSC CGL Tier 2 - Study Material, Online Tests, Previous Year for SSC CGL Exam | Download free PDF with solutions
MCQ: Problems Based on Trains - 1 - Question 1

If a train running at 25 m/s crosses a pole in 20 seconds, what is the length of the train?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 1

Length of the  train = 25 × 20 = 500 meters
Hence, Option A is correct.

MCQ: Problems Based on Trains - 1 - Question 2

If two trains are running in the same direction at 50 km/hr and 80 km/hr, what is their relative speed?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 2

Relative speed = 80 – 50 = 30 km/hr
Hence, Option C is correct.

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MCQ: Problems Based on Trains - 1 - Question 3

Train A crosses a pole in 15 seconds and overtakes Train B of the same length running in the same direction in 120 seconds. If the speed of Train A is 40 m/s, what is the speed of Train B?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 3

Length of Train A = 40 × 15 = 600 meters
Combined length = 600 × 2 = 1200 meters

So the answer = 40 – 10 = 30 m/s
Hence, Option C is correct.

MCQ: Problems Based on Trains - 1 - Question 4

A train takes 40 seconds to cross 800 meters long platform. If the speed of the train is increased by 25%, how much time will it take to cross the same platform?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 4

Speed → Old : New = 100 : 125 = 4 : 5
Time → Old : New = 5 : 4

Hence, Option D is correct.

MCQ: Problems Based on Trains - 1 - Question 5

In how many seconds can a 300 meters long train cross an electric pole while running at 72 km/hr?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 5


Hence, Option C is correct.

MCQ: Problems Based on Trains - 1 - Question 6

If a train running at 25 m/s crosses a 320 meters long platform in 60 seconds, what is the length of the train?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 6

Length → Train + platform = 25 × 60 = 1500 meters
So the answer = 1500 – 320 = 1180 meters
Hence, Option D is correct.

MCQ: Problems Based on Trains - 1 - Question 7

A 750 meters long train is running at 30 m/s. In how many seconds can the train cross a girl, who is running at 5 m/s in the same direction?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 7

Relative speed = 30 – 5 = 25 m/s

Hence, Option A is correct.

MCQ: Problems Based on Trains - 1 - Question 8

A train crosses two bridges of lengths 500 meters and 800 meters in 40 seconds and 60 seconds respectively. What is the length of the train?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 8

200 meters
The train can cover 800 – 500 meters in 60 – 40 seconds.

Length of the train = 15 × 40 – 500 = 100 meters
Hence, Option A is correct.

MCQ: Problems Based on Trains - 1 - Question 9

If an 800 meters long train crosses a pole in 25 seconds, what is the speed of the train?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 9


Hence, Option C is correct.

MCQ: Problems Based on Trains - 1 - Question 10

A 150 m long train takes 30 seconds to cross a 450 m bridge long. How much time will the train take to cross a 360 m long platform?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 10

Time required to cross “150 + 450 = 600” meters = 30 seconds
Time required to cross “150 + 360 = 510” meters

Hence, Option A is correct.

MCQ: Problems Based on Trains - 1 - Question 11

In how many seconds can a 750-meter-long train cross an electric pole while running at 30 m/s?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 11


Hence, Option D is correct.

MCQ: Problems Based on Trains - 1 - Question 12

If two trains are running in the opposite direction at 25 m/s and 15 m/s, what is their relative speed?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 12

Relative speed = 25 + 15 = 40 m/s
Hence, Option D is correct.

MCQ: Problems Based on Trains - 1 - Question 13

A train crosses two bridges of lengths 140 meters and 260 meters in 20 seconds and 30 seconds respectively. In how many seconds can it cross a pole?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 13

The train can cover 260 – 140 meters in 30 – 20 seconds.

Length of the train = 12 × 20 – 140 = 100 meters

Hence, Option C is correct

MCQ: Problems Based on Trains - 1 - Question 14

If a 750 meters long train crosses a pole in 50 seconds, what is the speed (in km/hr) of the train?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 14


Hence, Option C is correct.

MCQ: Problems Based on Trains - 1 - Question 15

Two trains of the same length are running in the opposite directions at 20 m/s each. If they take 50 seconds to cross each other, what is the length of each train?

Detailed Solution for MCQ: Problems Based on Trains - 1 - Question 15

Combined length = (20 + 20) × 50 = 2000 meters

Hence, Option D is correct.

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