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Suppose that there are m girls and n boys in a class. What is the number of ways of arranging the students in a line so that Arman and Aisha (boy and girl) never stand together? Explain?
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count the number of ways to arrange the m+n kids. then subtract the number of ways that Arman and Aisha cound be put together
Suppose Arman and Aisha are always put together. Then, considering them as one entity, we have a total of m + n - 1 people. These people can be arranged in 2(m + n - 1)! different ways. Now total number of ways in which m + n people can be arranged are (m + n)!. Hence number of ways in which Arman and Aisha are not put together are (m + n)! - 2(m + n - 1)!
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