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One Indian and four American men and their wives are to be seated randomly around a circular table. Then the conditional probability that the Indian man is seated adjacent to his **** given that each American man is seated adjacent to his **** is A. 1 2 B. 1 3 C. 2 5 D. 1 5 Select the correct answer from above options

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Correct Answer - C Let A denote the event that each American man is seated adjacent to his **** and B denote the event that Indian man is seated adjacent to his ****. Then, Required probability =P(B/A) Number of ways in which Indian man sits adjacent to his **** when each man is seated adjacents = to his **** Number of ways in which each American man is seated adjacent to his **** = to his **** Number of ways in which each American man is seated adjacent to his **** = (2!)5×(5-1)! (2!)4(6-1)! = 2 5

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