Free Content10 MCQs
Have you ever gotten lost while trying to find a new shop or a friend's house? Knowing directions helps us find our way! Direction sense is like having a secret map in your mind. It teaches you how to figure out where things are, even if you just know a few turns. It's super important for finding treasures, navigating new cities, and yes, even for scoring good marks in your exams!
When someone takes many turns, count the total Left turns and total Right turns. For every pair of one Left and one Right turn, they cancel each other out! So, a person facing North, taking one Left and one Right turn, will still face North.
Don't try to solve complex direction problems just in your head! Always make a quick, simple drawing. A small cross (for N, S, E, W) and lines for movement can help you see the path clearly. It's like drawing a small treasure map!
For shadow problems, quickly remember: Morning Sun is East, Shadow is West. Evening Sun is West, Shadow is East. At exactly noon (12 PM), there is almost no shadow. This helps you quickly figure out where the sun is, which then tells you where the shadow falls.
When a person moves North and then South, or East and then West, treat them like plus and minus numbers. For example, 10m North and 5m South means net 5m North. 12m East and 8m West means net 4m East. This saves time by reducing total steps.
For shortest distance questions that form a right triangle, remember common number sets (called Pythagorean Triplets) like (3, 4, 5) or (6, 8, 10). If you see sides 3 and 4, the longest side (hypotenuse) is always 5. This lets you skip the square root calculation!
Direction Sense is all about understanding where things are in relation to each other. Think of it like a game where you have to guide a character from one point to another. You need to know which way is North, South, East, and West to move correctly.
Imagine you are standing in a huge open field. There are four main ways you can look:
These four are called Cardinal Directions.
What if you are not walking exactly North or East? What if you are walking in between? That's where sub-directions come in. These are the directions found between two main directions:
Remember, the North or South part always comes first when naming sub-directions.
When you are moving, you often have to turn. A Right Turn means you turn 90 degrees in the clockwise direction (like the hands of a clock). A Left Turn means you turn 90 degrees in the anticlockwise direction (opposite to clock hands).
The same logic applies to left turns, just in the opposite direction.
Sometimes, questions ask for the total distance you travelled. You just add up all the meters or kilometers. But other times, they ask for the shortest distance between your starting point and your ending point. Imagine drawing a straight line from where you began to where you stopped. This often creates a triangle, and we use a special rule called the Pythagoras Theorem for right-angled triangles.
Shadow problems are a bit tricky. They depend on the time of day:
By keeping these simple rules in mind and drawing small diagrams, you can easily solve any direction sense problem!
Cardinal Directions (Main)
North (N), South (S), East (E), West (W)Sub-Cardinal Directions (Intermediate)
North-East (NE), South-East (SE), South-West (SW), North-West (NW)Right Turn Rule
90 degrees Clockwise rotationLeft Turn Rule
90 degrees Anticlockwise rotationPythagoras Theorem (Shortest Distance)
Shortest Distance = √(Horizontal Movement² + Vertical Movement²)Shadow Rule (Morning)
Sun in East → Shadow in West| Direction | Angle from North (Clockwise) | Opposite Direction |
|---|---|---|
| North | 0° / 360° | South |
| East | 90° | West |
| South | 180° | North |
| West | 270° | East |
| North-East | 45° | South-West |
| South-West | 225° | North-East |
Q: Seema starts from her home and walks 10 meters North. Then she takes a right turn and walks 5 meters. In which direction is she walking now?
Q: A boy walks 8 km towards the East from his school. Then he turns left and walks 6 km. How far and in which direction is he from his school?
Q: Raju starts from point A, walks 4 meters South, takes a left turn and walks 3 meters. Then he takes another left turn and walks 4 meters. Finally, he takes a right turn and walks 2 meters. How far and in which direction is he from point A?
Q: One morning, after sunrise, Rohit and Aman were talking to each other face to face. If Aman's shadow was exactly to Rohit's right, which direction was Rohit facing?
Your friend gives you directions: 'From the main gate, walk 20 meters North, then turn left and walk 15 meters.' Which direction is your friend's house from the main gate?
In a game, your character needs to find a hidden treasure. The clue says: 'Go 10 steps East, then 5 steps South, then 10 steps West.' In which direction should your character take the final steps to get back to the start?
You are making a map for a school trip. The park is 3 km North of the school. The museum is 4 km East of the park. What is the shortest straight-line distance between the school and the museum?
It's morning, just after sunrise. Your friend is facing you. If your friend's shadow falls to their right, which direction are you facing?
If North becomes West, East becomes North, and so on, what will South become?
A person walks 10 meters towards the North. He turns right and walks 20 meters. Then he turns left and walks 10 meters. Again he turns left and walks 20 meters. In which direction is he now from his starting point?
At 3 PM, my shadow falls exactly to my left. Which direction am I facing?
Ram and Shyam start from the same point. Ram walks 5 km North, turns right and walks 3 km. Shyam walks 5 km West, turns left and walks 3 km. What is the distance between Ram and Shyam now?
Ram and Shyam start from the same point. Ram walks 5 km North, turns right and walks 3 km. Shyam walks 5 km East, turns left and walks 3 km. What is the shortest distance between Ram and Shyam now?
1If you are facing East and turn right, which direction will you be facing?
2A person walks 5 km North, then 3 km East. What is his position relative to the starting point?
3Sunil walked 10 meters towards the West. He turned left and walked 5 meters. In which direction is he from his starting point?
4At the time of sunset, a pole's shadow falls to its right. Which direction is the pole facing?
5A girl walks 6 km East and then 8 km North. What is the shortest distance between her starting point and ending point?
6If South-East becomes North, North-East becomes West, and so on, what will West become?
7Priya walks 20m North, turns right and walks 30m, then turns right again and walks 20m. How far is she from her starting point?
8One morning, Aman was walking towards a wall. His shadow fell to his left. Which direction was Aman facing?
9A driver starts from the garage and drives 5 km South, then turns left and drives 12 km. What is the shortest distance between the garage and his current position?
10A robot is programmed to move North. If its programming is changed such that a 'Right' command now means 'Left', and a 'Left' command now means 'Right', what direction will the robot move if given a 'Right' command?
When someone takes many turns, count the total Left turns and total Right turns. For every pair of one Left and one Right turn, they cancel each other out! So, a person facing North, taking one Left and one Right turn, will still face North.
Don't try to solve complex direction problems just in your head! Always make a quick, simple drawing. A small cross (for N, S, E, W) and lines for movement can help you see the path clearly. It's like drawing a small treasure map!
For shadow problems, quickly remember: Morning Sun is East, Shadow is West. Evening Sun is West, Shadow is East. At exactly noon (12 PM), there is almost no shadow. This helps you quickly figure out where the sun is, which then tells you where the shadow falls.
When a person moves North and then South, or East and then West, treat them like plus and minus numbers. For example, 10m North and 5m South means net 5m North. 12m East and 8m West means net 4m East. This saves time by reducing total steps.
For shortest distance questions that form a right triangle, remember common number sets (called Pythagorean Triplets) like (3, 4, 5) or (6, 8, 10). If you see sides 3 and 4, the longest side (hypotenuse) is always 5. This lets you skip the square root calculation!
North (N), South (S), East (E), West (W)North-East (NE), South-East (SE), South-West (SW), North-West (NW)90 degrees Clockwise rotation+3 more formulas below