An institute offers five types of hobby classes in morning and three types of hobby classes in evening. Then the number of ways in which a student can join exactly one hobby class is
15
7
8
9
As we have learned
Addition Rule
Let A can occurs in m ways and B can occurs in n ways and both cannot occur simultaneously. Then A or B can occurs in (m + n) ways.
Now,
Either the student will join in morning or evening, but not simuntaneously both
No. of ways in which he can join in morning is 5
No. of ways he can join in evening is 3
Total no. of ways = 5+3 = 8
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