Time, Speed, Distance – Shortcuts for IBPS RRB PO and Clerk 2025

Time, Speed, and Distance is a crucial topic for the IBPS RRB PO and Clerk exams. It involves calculating the relationship between time, speed, and distance to solve various problems. These types of questions test your ability to understand basic concepts and apply them quickly under exam pressure. Using shortcuts can help save time and increase accuracy. In this article, we will discuss some effective shortcuts and strategies that can help you solve Time, Speed, and Distance problems faster and more efficiently for the IBPS RRB exams.

Time, Speed, Distance – Shortcuts for IBPS RRB PO and Clerk 2025

Mastering shortcuts for Time, Speed, and Distance problems can significantly improve your speed and accuracy in the IBPS RRB exams. By recognizing common patterns and applying formulas quickly, you can easily solve these questions within the given time. Let us explore some of the useful shortcuts that can help you tackle these problems more efficiently:

Speed = Distance/Time: This basic formula can be rearranged to find any unknown variable. If you know two of the three values (speed, distance, or time), you can easily calculate the third.

Relative Speed: When two objects are moving towards each other, their relative speed is the sum of their individual speeds. If they are moving in the same direction, subtract their speeds.

Speed Conversion: To convert speeds from km/hr to m/s, multiply by 5/18. To convert from m/s to km/hr, multiply by 18/5.

Shortcut for some Problems: If two people or vehicles start from two points and move towards each other, the time taken to meet is given by the formula – Time = Distance between them / (Sum of their speeds).

Time, Speed, Distance Questions for IBPS RRB PO and Clerk 2025

Below are some questions from the Time, Speed, and Distance topic in IBPS RRB PO and Clerk exams. Practicing these types of questions will help you understand the patterns and apply shortcuts easily. Try solving them within a limited time to improve your speed and accuracy.

Q1. A boat can cover 120 km downstream in 2.5 hours, and the speed of the boat and speed of stream in the ratio 7:5. If the boat can cover d-24 km upstream in 7.5 hours, then find the time taken by the boat to cover d km in still water.
(a) 6 hours
(b) 5 hours
(c) 4 hours
(d) 2 hours
(e) 3 hours

Q2. The time taken by train Q to cross a 120-meter-long platform is 3 seconds less than the time taken by train P to cross the same platform. If the ratio of the speed of the trains P to Q is 3:2, respectively, then find the speed of the train Q.
(a) 24 m/sec
(b) 15 m/sec
(c) 12 m/sec
(d) None of these
(e) Can’t be determined

Q3. A boat travelled 3x/5 km in downstream and 2x/5 km in upstream. Speed of boat in still water is 12 km/hr and speed of stream is 8 km/hr and time taken by boat to cover given distance in upstream is 14 hours more than of time taken by boat to cover given distance in downstream. Find the total distance travelled in downstream?
(a) 220 km
(b) 155 km
(c) 182 km
(d) 70 km
(e) 120 km

Q4. 200-meter-long train A can cross a pole in 8 seconds, and train B can cross a 150-meter long platform in 25 seconds. The difference between the lengths of trains A and B is 150 meters (length of train B > length of train A). Find the time taken by the train to cross each other while running in the in the opposite direction.
(a) 135/11 seconds
(b) 119/12 seconds
(c) 111/16 seconds
(d) 120/7 seconds
(e) 110/9 seconds

Q5. The time taken by a boat to cover D km downstream is 4 hours more than the time taken by the boat to cover D-116 km upstream. The ratio of the speed of the boat in still water to the speed of the current is 9:2, respectively. If the time taken by the boat to cover 176 km downstream in 8 hours, then find the time taken by the boat to cover D-60 km upstream.
(a) 6.5 hours
(b) 8 hours
(c) 7.5 hours
(d) 8.4 hours
(e) 9 hours