Six players k m g d l and t are sitting in a circular table facing the center. M is to the left of K, D is between G and T, L is between G and M And M is diagonally opposite to D. How many people are seated between L and T if counted anticlockwise
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Two people are seated between L and T if counted anticlockwise.
- From the information given, D is sitting diagonally opposite to M.
- Since D is sitting between G and T and L is between G and M, K and T are sitting together.
- M is to the immediate left of K and L is sitting to the left of M.
- On counting anticlockwise, M and K are sitting between L and T.
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Given:
- Six players k m g d l and t are sitting at a circular table.
- M is to the left of K
- D is between G and T
- L is between G and M
- M is diagonally opposite to D
To find:
The number of people seated between L and T, if counted anticlockwise.
Solution:
- According to the question, since D is sitting between G and T, and L is sitting between G and M, we can infer the fact that K and T will be sitting together.
- M is sitting on the left side of K.
- L is sitting on the left side of M.
- Therefore, M and K are sitting between L and T.
Hence, two people are seated between L and T, if counted anticlockwise, namely, M and K.
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