J, K, L, M and N are sitting on a bench. J is the immediate neighbour of K, M is the immediate neighbour of N, and J is not sitting with L who sits on the right end of the bench. J sits to the right of M and N. M sits to the right of N. In which position is J sitting?
Third from the left
This question is a classic linear seating arrangement puzzle. We need to determine the exact position of each person on the bench based on the given clues and then identify J's position.
Let's list the constraints given:
Let's represent the 5 positions on the bench from left to right:
1 2 3 4 5
Using the constraints, we can deduce the arrangement:
All conditions are satisfied by the arrangement N-M-J-K-L.
The seating arrangement from left to right is:
| Position | Person |
|---|---|
| 1st from left | N |
| 2nd from left | M |
| 3rd from left | J |
| 4th from left | K |
| 5th from left (Right End) | L |
The question asks for the position of J.
Based on the arrangement N-M-J-K-L, J is at position 3 from the left.
Let's also check the position from the right. From the right, L is 1st, K is 2nd, J is 3rd. So J is also 3rd from the right.
Looking at the options provided, "Third from the left" is an option.
| Constraint Type | Meaning | How to Use |
|---|---|---|
| Immediate Neighbour | Two people are next to each other. | Place them as a block (e.g., JK or KJ). |
| Sits to the Right/Left Of | Relative positioning, not necessarily immediate. | Establish the order (e.g., N...M means N is left of M). |
| Sits on the End | Person is at position 1 (left) or 5 (right). | Fix a person's position at one end. |
| Not Sitting With | Usually means not immediate neighbours. | Avoid placing them adjacent in the final arrangement. |
Logic puzzles like this seating arrangement problem are common in aptitude tests. They require careful reading and step-by-step deduction. It's useful to list down all the conditions and use a visual representation (like drawing the bench positions) to help place people and check constraints. Start with the most fixed conditions (like someone sitting at an end) and then use the relative positioning and neighbour conditions to fill in the gaps.
When solving such puzzles, it's important to:
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