7000+ IBPS Clerk Aptitude Questions and Answers 2024 - 2025 - 1
Question: 1
A 270 m long train running at the speed of 120 kmph crosses another train running in opposite direction at the speed of 80 kmph in 9 seconds. What is the length of the other train?
(A) 220 m
(B) 230 m
(C) 240 m
(D) 260 m
Ans: B
Relative speed = (120 + 80) km/hr
= $$(200 × {5}/{18})$$ m/sec = $$({500}/{9})$$ m/sec.
Let the length of the other train be x metres.
Then,$${x + 270} / {9}$$ = $${500} / {9}$$
⇔ x + 270 = 500 ⇔ x = 230.
Question: 2
A 220 m long train is running with a speed of 59 kmph. In what time will it pass a man who is running at 7 kmph in the direction opposite to that in which the train is going?
(A) 10 sec
(B) 11 sec
(C) 12 sec
(D) 14 sec
Ans: C
Speed of the train relative to man = (59 + 7) kmph
= $$(66 × {5}/{18})$$ = $$({55}/{3})$$ m/sec.
Time taken by the train to cross the man
= Time takne by it to cover 220 m at
$$({55}/{3})$$ m/sec = $$(220 × {3}/{55})$$ sec = 12 sec.
Question: 3
Two train, each 100 m long, moving in opposite directions, cross each other in 8 seconds. If one is moving twice as fast the other, then the speedof the faster train is
(A) 30 km/hr
(B) 40 km/hr
(C) 50 km/hr
(D) 60 km/hr
Ans: D
Let the speed of the slower train be x m/sec.
Then, speed of the faster train = 2x m/sec
Relative speed = (x + 2x) m/sec = 3x m/sec.
∴ $${(100 + 100)} / {8}$$ = 3x ⇔ 24x = 200 ⇔ x = $${25}/{3}$$.
So, speed of the faster train
= $${50}/{3}$$m/sec = $$({50/3} × {18/5})$$km/hr = 60 km/hr.
Question: 4
Two trains running in opposite directions cross a man standing on the platform in 27 seconds and 17 seconds respectively and they cross each other is 23 seconds. The ratio of their speeds is
(A) 1 : 3
(B) 2 : 1
(C) 3 : 2
(D) 3 : 4
Ans: C
Let the speed of the two trains be x m/sec and y m/sec respectively. Then, lengh of the first train = 27 x metres, and length of the second train = 17y metres.
∴ $${27x + 17y} / {x + y}$$ = 23
⇔ 27x + 17y = 23x + 23y
⇔ 4x = 6y ⇔ $${x}/{y}$$ = $${3}/{2}$$.
Question: 5
Two trains start at the same time form A and B proceed toward each other at the speed of 75 km/hr and 50 km/hr respectively. When both meet at a point in between, one train was found to have travelled 175 km more than the other. Find the distance between A and B.
(A) 785 km
(B) 875 km
(C) 975 km
(D) 1075 km
Ans: B
Let the trains meet after t hours.
Speed of train A = 75 km/hr
Speed of train B = 50 km/hr
Distance covered by train A = 75 × t = 75t
Distance covered by train B = 50 × t = 50t
Distance = Speed × Time
According to the question,
75t – 50t = 175
⇒ 25t = 175 ⇒ t = $${175}/{25}$$ = 7 hours
∴ Distance between A and B
= 75t + 50t = 125t
= 125 × 7 = 875 km.
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