A) 55
B) 72
C) 78
D) None of these
Correct Answer: C
Solution :
The number of ways can be given as follows 2 bowlers and 9 other players \[{{=}^{4}}{{C}_{2}}{{\times }^{9}}{{C}_{9}}\] 3 bowlers and 8 other players \[{{=}^{4}}{{C}_{3}}{{\times }^{9}}{{C}_{8}}\] 4 bowlers and 7 other players \[{{=}^{4}}{{C}_{4}}{{\times }^{9}}{{C}_{7}}\] Hence required number of ways \[=6\times 1+4\times 9+1\times 36=78\].
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