" (d) "If^(P)P_(4):tP_(S)=1:2" then "n=

If n(A)=2,P(A)=1/5,then" n"(S)=?

X is a binomial variate with parameters n=6 and p. If 4P(X=4)=P(X=2) , then p is s

If n(A)=2,P(A)=(1)/(5) , then n(S)=?

In n(A) =2, P(A) = (1)/(5) , then n( S) = ?

If n(A)=2,P(A)=1/5,Then n(S)=?

Suppose P{S) denote the power set of the set S. Let A = {1}. If the number of elements in the P(P(P(P(A)))) is 4n then n =__

If s_(1), s_(2), s_(3)…..s_(p) are the sums of n terms of 'p' A.P's whose first terms are 1,2,3…p and common differences are 1,3,5… (2p-1) respectively then s_(1) + s_(2) + s_(3) + …+ s_(p) =