Direction and distance is one of the easiest scoring topics in the railway reasoning section. Most questions are based on directions, turns, and the shortest distance between two points. A clear understanding of these concepts can help you answer such questions quickly and accurately.
Many candidates lose marks not because the questions are difficult, but because they miss a turn or skip drawing a rough diagram. The railway direction and distance questions with their step-by-step solutions will help you understand the concepts, avoid common mistakes, and improve your reasoning speed.
Railway reasoning direction questions test how well a candidate can track movement across four main directions (North, South, East, West) and four intermediate directions (North-East, North-West, South-East, South-West).
Most questions describe a person or object moving in a sequence of turns, and the candidate has to find either the shortest distance between the starting and ending point or the final direction faced. A simple rough sketch on paper, marking each turn as it is described, is usually enough to solve these correctly.
The Pythagoras theorem is also frequently used when the path forms a right angle, since the shortest distance between two points is the hypotenuse of the triangle formed by the movements.
Download PW's Railway Direction and Distance PDF to access important questions with solved answers and easy explanations. It helps improve your understanding, accuracy, and speed in the reasoning section.
Download Railway Direction and Distance Questions PDF
PW's Direction and Distance practice set includes important railway reasoning questions with solved answers and step-by-step explanations to help candidates understand the concepts and improve their problem-solving skills.
(A) 17 km
(B) 12 km
(C) 15 km
(D) 10 km
Answer: (D) 10 km
Explanation: Plotting the turns on a diagram, the path forms a right-angled triangle with a base of 6 km and a perpendicular of 8 km. Using (Hypotenuse)² = (Base)² + (Perpendicular)², the distance works out to √(36+64) = √100 = 10 km.
(A) 230 m
(B) 200 m
(C) 240 m
(D) 210 m
Answer: (D) 210 m
Explanation: Drawing Maheep's path shows a right triangle where the hypotenuse (office to home) is 290 m and one side is 200 m. Applying Pythagoras: 290² = 200² + (A+B)², so (A+B)² = 44100, giving A + B = 210 m.
Options:
(A) South-west
(B) South-east
(C) North-west
(D) North-east
Answer: (B) South-east
Explanation: Reading the coded equation as P is east of Q, R is north of Q, and S is west of R, plotting these positions on a direction diagram places S to the south-east of Q.
(A) 7 km
(B) 5 km
(C) 6 km
(D) 8 km
Answer: (B) 5 km
Explanation: The 3 km and 4 km legs form a right triangle, so by Pythagoras: √(4²+3²) = √(16+9) = √25 = 5 km.
(A) East
(B) West
(C) North
(D) South
Answer: (D) South
Explanation: Since the sun rises in the east, morning shadows always fall towards the west. If that westward shadow is falling to Gopal's right, he must be facing south.
(A) West
(B) South-West
(C) North-West
(D) East
Answer: (B) South-West
Explanation: Comparing the original and renamed directions shows the entire direction wheel has rotated 45° anticlockwise. Applying this same 45° anticlockwise shift to South gives South-West.
(A) 2 km towards south
(B) 3 km towards south
(C) 3 km towards east
(D) 2 km towards north
Answer: (A) 2 km towards south
Explanation: Tracing each left turn on a diagram shows Rocky's path loops back close to the starting point, leaving a 2 km gap directly south of B, which is the route needed to return to A.
(A) North
(B) South
(C) North-West
(D) South-West
Answer: (A) North
Explanation: Plotting the four legs shows the westward and eastward distances (14 km each) cancel out, while the net north-south movement (12 km north minus 10 km south) leaves Paul 2 km north of his starting point.
(A) 60 m
(B) 50 m
(C) 40 m
(D) 20 m
Answer: (A) 60 m
Explanation: Drawing out the four 30 m legs shows Pratik's straight-line distance from the start equals the sum of two of the parallel legs (30 m + 30 m) = 60 m.
(A) 10 km
(B) 15 km
(C) 5 km
(D) 8 km
Answer: (A) 10 km
Explanation: Mapping Amit's route shows his distance from school equals the difference between his final eastward leg and his first westward leg: (20 − 10) = 10 km.
(A) West
(B) South
(C) South-East
(D) North-West
Answer: (A) West
Explanation: Following each turn on a diagram starting from north, the sequence of right-then-left turns ends with Tanmay facing and moving west.
Options: (A) 10 km
(B) 5 km
(C) 15 km
(D) 20 km
Answer: (B) 5 km
Explanation: Plotting the path shows the two 10 km legs run parallel in opposite directions and cancel out, leaving Sanjay exactly 5 km from his starting point, matching the middle leg.
(A) North-west
(B) West
(C) East
(D) North
Answer: (C) East
Explanation: Adding the clockwise turns (135°+135° = 270°) and anticlockwise turns (180°+135° = 315°) and taking the difference (315° − 270° = 45° anticlockwise) shows Jannat's initial direction was east.
(A) South-East
(B) North-West
(C) North-East
(D) South-West
Answer: (A) South-East
Explanation: Since West rotating to North-West means the whole direction wheel shifted 45° clockwise, applying the same 45° clockwise rotation to East gives South-East.
(A) West
(B) North
(C) East
(D) South
Answer: (B) North
Explanation: Tracking each turn from the initial westward direction, the right-right-left sequence leaves Ram facing and walking north.
(A) West
(B) East
(C) South
(D) North
Answer: (B) East
Explanation: Plotting K, L and M on a diagram with L at the centre shows K and M lie at equal distances on either side of south, making M directly east of K.
(A) East
(B) West
(C) North
(D) South
Answer: (B) West
Explanation: Working backwards from his final eastward-facing position through the four turns shows Ram's face was pointing west when he first left his house.
(A) 15 km
(B) 20 km
(C) 10 km
(D) None of these
Answer: (B) 20 km
Explanation: Mapping the route shows the starting point P and ending point Q lie on the same east-west line, with the distance between them equal to (40 − 20) = 20 km.
(A) South-West
(B) North-East
(C) South
(D) North
Answer: (B) North-East
Explanation: Constructing the diagram turn by turn from the initial southward-facing position shows Sunny ends up to the north-east of where he began.
(A) West
(B) East
(C) South
(D) North
Answer: (B) East
Explanation: Working backwards from his final southward direction through the right-right-left turn sequence shows Suresh's initial direction of walking was east.
Note: For the diagram-based working of each solution, refer to the attached PDF right before the Q&A section
Railway direction questions become much easier when you solve them in a systematic way. Instead of trying to imagine the entire path in your mind, use a few simple techniques to reduce mistakes and save time during the exam.
Draw a rough diagram as soon as you read the question. Mark North at the top and trace every movement step by step.
Keep track of the current direction. Every left or right turn depends on the direction the person is currently facing, so update it after each turn.
Use Pythagoras' theorem when the path forms a right-angled triangle to find the shortest distance quickly.
Watch for direction changes. If directions are renamed or rotated in a clockwise or anticlockwise manner, apply the same change to all directions before answering.
Read every movement carefully. A small mistake in distance or direction can lead to the wrong answer.
Practise regularly. Solving different types of direction and distance questions improves both speed and accuracy for railway exams.
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