If n students are to be seated around a round table at random, the probability that two particular students will be together is
A
1n−1
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B
2n−1
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C
3n−1
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D
4n−1
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Solution
The correct option is D2n−1 Make the bundle of those two students, Now we have (n−1) students The ways of arranging them in circle =(n−2)!∗2! n(S)=(n−1)! The required probability =2(n−1)