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A is a set containing n elements . A subset of A is chosen at random. The set A is reconstructed by replacing the elements of P.A subet Q is again chosen at random. The number of ways of selecting P and Q, is .A. `2^(n)`B. `4^(n)`C. `2n`D. `3^(n)` |
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Answer» Correct Answer - b The set A has n elemeats. So, it has `2^(n)` sunbsets. Therefore, set P can be chosen in`""^(2^(n))C_(1)` ways. Similarly, set Q can also be chosen in `""^(2^(n))C_(1)` ways . `because ` Sets P and Q can be chosen in `""^(2^(n))C_(1)xx""^(2^(n))C_(1)=2^(n) xx2^(n) = 4^(n)` ways. |
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