Let the co-efficients of `x^n` In `(1+x)^(2n) and (1+x)^(2n-1)` be P & Qrespectively, then `((P+Q)/Q)^5=`

If p and q are the coefficients of x^n in (1+x)^(2n-1) and (1+x)^(2n) respectively then 2p=

The co-efficients of the expansion of (1+x)^(2n-1) and (1+x)^(2n) are P and Q resp.Calculate the relation between P and Q.

If p and q are the coeffcients of x^(n) in (1+x)^(2n) and (1-4x)^(-(1)/(2)),|x|<(1)/(4) then

In in the expansion of (1+px)^(q) , q belongs to N , the coefficients of x and x^(2) are 12 and 60 respectively then p and q are

In in the expansion of (1+px)^(q) , q belongs to N , the coefficients of x and x^(2) are 12 and 60 respectively then p and q are

In the expansion of (1+x)^(n) the coefficient of p^(th) and (p+1)^(th) terms are respectively p and q.Then p+q=

In the expansion of (1+x)^(n) the coefficients of pth and (p+1)^(th) terms are respectively p and q then p+q =