root(n)(root(n)(a))=

If m and n are positive integers, then for a positive number a, {root(m)((root(n)(a)))}^(mn) =_______

root(n)(a^m) =

Using properties of definite integration evaluate : int_(a)^(b) (root(n)x)/(root(n)x+root(n)(a+b-x))dx

lim_(x rarr0)(root(n)(a-x)-root(n)(a))/(x)

If S=sum_(n=1)^(9999)(1)/((sqrtn+sqrt(n+1))(root4(n)+root4(n+1))) , then the value of S is equal to

Let S= sum_(n=1)^(9999)1/((sqrt(n)+sqrt(n+1))(root4(n)+root4(n+1))) , then S equals ___________.

int _(0)^(pi //2)((root(n)(secx))/(root(n)(secx)+root(n)("cosec"x)))dx=

Let S=sum_(n=1)^(9999)(1)/((sqrt(n+1))(root(4)(n)+root(4)(n+1))), then S equals

If a ,\ m ,\ n are positive integers, then {root(m)root (n)a}^(m n) is equal to (a) a^(m n) (b) a (c) a^(m/n) (d) 1

Simplify : ({(a^m)^(1/r)(a^q)^(1/n)}^(nr))/({root(q)(b^n)(root(m)(b))^r}^(mq))*{(a/b)^q}^(-r) .