Time, Speed, and Distance is one of the most important topics in the Quantitative Aptitude section of RRB PO 2025. It is a basic arithmetic concept that helps you understand motion, rates, and distance.
This topic forms the base of many other chapters like trains, boats & streams, and races. Questions are often easy to moderate, and if you know the right formula and tricks, you can solve them within seconds. In this blog, you will find the types of questions asked about Time, Speed, and distance in the RRB PO exam.
It is a mathematical relationship between the speed at which something travels, the distance it travels, and the time it takes to travel that distance. The basic formula is:
Units must be the same. Always convert km/hr to m/s using:
1 km/hr = (5/18) m/s
And vice versa: 1 m/s = (18/5) km/hr
It is always combined with other chapters in word problems and Data Interpretation questions as well.
Most expected questions that can come in IBPS RRB PO 2025 . Here are a few examples of how questions have been asked in the exam. Have a look
Question 1: Rajdhani express leaves Mumbai central at a certain time. After 4 hours, Durranto leaves the same station and travels in the same direction at a speed of 120 km/hr. If Durranto catches up the Rajdhani in 12 hours, then what is the speed of Rajdhani express?
A) 84 km/h
B) 90 km/h
C) 95 km/h
D) 80 km/h
E) None of these
Question 2: A man covers a certain distance with a certain speed in a certain time, but had he decreased his speed by 10 km/h then he would have taken 2 hours more. And, had he decreased his speed by 10 km/h more, then he would have been late by 3 hours more. Find total distance travelled by him.
A) 400 km
B) 600 km
C) 750 km
D) 800 km
E) None of these
Question 3: A train starts running late by 30 minutes so the driver increases his speed by 16 km/h so as to reach the destination on scheduled time. If the distance between source and destination of the train is 160 km, then find the original speed of the train.
A) 72 km/h
B) 58 km/h
C) 48 km/h
D) 56 km/h
E) None of these
Question 4: Amit and Prabha started travelling towards each other with speed of 45 km/h and ‘x’ km/h, respectively. When they meet, Amit realized that he has covered 30 km more than Prabha. Find the value of ‘x’ if the distance between Amit and Prabha initially was 510 km.
A) 30
B) 35
C) 36
D) 40
E) 42
Question 5: The downstream speed of the boatman is 30 km/hr. The speed of boat in still water is 300% more than the speed of the stream. Find the total distance travelled by the boatman in total of 8 hours, if he covers equal distance downstream and upstream.
A) 90 km
B) 120 km
C) 150 km
D) 180 km
E) 240 km
Time, Distance & Speed Question for RRB PO Exam, Get PDF by Clicking on the Link Below:
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At the heart of every question lies one basic formula:
Speed = Distance / Time
Rearranged this formula as per question’s need:
Always check that units are consistent.
To convert:
Many questions play on unit confusion. For example, distance in meters, time in seconds, and speed in km/hr.
Always convert everything into compatible units before solving.
Example:
A car travels 90 km in 1.5 hours. What is its speed in m/s?
Convert 90 km to meters = 90,000 m
Convert 1.5 hr to seconds = 5400 sec
Speed = 90000 / 5400 = 16.67 m/s
When two objects move:
Use this for questions like:
Example:
A and B run towards each other at 6 km/h and 4 km/h from 200 km apart.
Time to meet = Distance / (6 + 4) = 200 / 10 = 20 hours
When two speeds are in ratio a : b, their time taken is in ratio b : a.
Example:
A covers a distance in 5 hours at 60 km/h.
If he had travelled at 75 km/h, the time taken = (60 : 75 = 4:5)
Then time = 5 × 4/5 = 4 hours
This saves time over full calculation.
When a person arrives early or late depending on speed, assume a fixed distance and create equations.
Example:
A man is late by 30 mins if he walks at 5 km/hr and early by 15 mins at 6 km/hr.
Use:
Distance = Speed × Time
Set up two equations using the difference in time to calculate the exact distance.
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Around 2 to 4 questions, directly or indirectly.
Just focus on the basic formula and learn to apply it in different situations.
Yes, they are applications of the same concept with added conditions
Daily practice and solving previous year questions.
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