Town M is to the south-west of Town A. Town A is to the west of Town D. Town C is to the north of Town D. Town B is to the west of Town C. Town B is to the north of Town A. What is the position of Town C with respect to Town A?
North - East
Understanding Relative Town Positions
This question asks us to determine the position of one town relative to another based on a series of directional relationships between several towns. We are given the positions of Town M, Town A, Town D, Town C, and Town B with respect to each other. Our goal is to find the position of Town C with respect to Town A.
Step-by-Step Analysis of Town Relationships
Let's break down each statement provided in the question to build a picture of the relative locations of the towns:
- Town M is to the south-west of Town A. This means if you are at Town A, you would travel in the south-west direction to reach Town M.
- Town A is to the west of Town D. This is a key relationship. If A is west of D, then D must be to the east of A.
- Town C is to the north of Town D. This tells us the direction from D to C.
- Town B is to the west of Town C. This gives the direction from C to B.
- Town B is to the north of Town A. This gives the direction from A to B.
Determining Town C's Position Relative to Town A
We want to find the position of Town C with respect to Town A. Let's combine the relevant statements:
- Statement 2: Town A is to the west of Town D. This implies Town D is to the east of Town A.
- Statement 3: Town C is to the north of Town D.
Imagine Town A as a central point. Town D is located somewhere to the east of Town A. Now, Town C is located somewhere directly north of Town D. If you start at A, go east to D, and then go north from D, you will end up at C.
Think about directions on a compass. Moving east and then moving north results in a combined movement towards the north-east direction from the starting point.
Let's visualize this:
| Starting Point | Intermediate Point | Ending Point | Direction from Start to End (Implied) |
|---|---|---|---|
| A | D (East of A) | C (North of D) | North-East |
The positions of Town M and Town B are consistent with this arrangement, though not strictly necessary to determine the position of C relative to A.
- Town M being South-West of A is independent of A's relation to C.
- Town B being West of C and North of A means B is somewhere North-West of C. If C is North-East of A, then B being North of A and West of C fits the picture (B would be in the general area between North of A and West of C).
Therefore, based on the facts that Town D is east of Town A and Town C is north of Town D, Town C must be in the North-East direction from Town A.
Conclusion on Town C's Position
Following the chain of relative positions from A to D, and then from D to C, we find that Town C is located to the North-East of Town A.
Revision Table: Key Relationships
| Relationship | Interpretation |
|---|---|
| M is south-west of A | Direction from A to M is South-West |
| A is west of D | Direction from D to A is West; Direction from A to D is East |
| C is north of D | Direction from D to C is North |
| B is west of C | Direction from C to B is West |
| B is north of A | Direction from A to B is North |
| C w.r.t A (A > D, D > C) | East then North means North-East |
Additional Information: Reasoning with Directions
This type of problem is common in reasoning tests and relies on understanding cardinal and intercardinal directions. Visualizing or sketching the positions can be very helpful. Here are some basic directional relationships:
- North is opposite to South.
- East is opposite to West.
- North-East is between North and East.
- South-East is between South and East.
- South-West is between South and West.
- North-West is between North and West.
When combining directions, like moving East then North, you end up in the North-East quadrant relative to your starting point. Similarly, moving West then South puts you in the South-West quadrant. This logic is applied to determine the relative position of Town C from Town A.
Important Questions from Coded direction and Distance
'P$Q' means ' P is to the north of Q'.
'P&Q' means 'P is to the east of Q'.
'P*Q' means 'Q is to the west of P'.
'P%Q' means 'Q is to the south of P'.
'P@QR' means 'P stands exactly in the middle of horizontal line QR'.
'P!QR' means 'P stands exactly in the middle of vertical line QR'.
Note: 'P6m$Q' means 'P is 6 m to the north of Q' and so on.
Find the shortest distance between G and C in the following expression.
C12m$S5m*G3m&J6m%K!JT
Refer to the following number, symbol series and answer the question. Counting to be done from left to right only.
(Left) #1 * £ 3 & @ $ 8 $ 7 + 5 4 2 0 2 9 % (Right)
How many such symbols are there each of which is immediately preceded by a number and also immediately followed by another symbol?
Select the correct mirror image of the given figure when the mirror is placed at MN as shown below.
AT 9 pm, the hour hand faces north, Which direction will the minute hand face at 6.30 am?
If A × B means A is to be south of B; A + B means A is to the north of B; A% B means A is to the east of B; A – B means A is to the west of B: then in P% Q + R – S, S is in which direction with respect to Q?
