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5 persons are sitting in a round table in such way that Tallest Person is always on the right– side of the shortest person; the number of such arrangements is
  • a)
    6
  • b)
    8
  • c)
    24
  • d)
    none of these
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
5 persons are sitting in a round table in such way that Tallest Person...
There are 5 persons,so total arrangements in case of circular permutation is (n-1)!,
Here according to the condition tallest person is always right of shortest person(note: there is only one tallest and shortest person).
Therefor take both tallest and shortest person as one person so we have 4 persons.
Total arrangements of 4 person is 
(4-1)! . That is 3!
Answer is 6

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Most Upvoted Answer
5 persons are sitting in a round table in such way that Tallest Person...
Solution:

Given, there are 5 persons sitting in a round table in such a way that the tallest person is always on the right side of the shortest person.

Let us assume the shortest person to be seated at the top of the table. Then, the tallest person can be seated only to his right side.

Now, the remaining 3 persons can be seated in any way around the table.

Therefore, the number of such arrangements = 3! = 6

Hence, the correct answer is option A) 6.
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Community Answer
5 persons are sitting in a round table in such way that Tallest Person...
6
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5 persons are sitting in a round table in such way that Tallest Person is always on the right– side of the shortest person; the number of such arrangements isa)6b)8c)24d)none of theseCorrect answer is option 'A'. Can you explain this answer?
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