((4^(m+(1)/(4times)sqrt(2.2^(m))))/(2.sqrt(2^(-m))))^((1)/(m))

Simplify : ((4^(m+(1)/(4))xxsqrt(2.2^m))/(2.sqrt(2^(-m))))^((1)/(m)) .

Simplify: (((4)^(M+(1)/(4))xx sqrt(2xx2^(m)))/(2sqrt(2^(-M))))^((1)/(M))*(-1)^(64)

What is the simplified value of [(4^(m+1/4) xx sqrt(2 xx 2^(m)))/(2sqrt(2^(-m)))]^(1/m) ?

{(25^(m+1/4).sqrt(5.5^(m)))/(5.sqrt(5^(-m)))}^(1/m)

Find the value of int((x^m-1)dx)/(x^(m+1)sqrt(1-2x^m+mx^(2m))) (A) sqrt(m+2/x^m+1/x^(2m)+c) (B) sqrt(m-2/x^m+1/x^(2m)+c) (C) sqrt(m-2/x^m-1/x^(2m)+c) (D) sqrt(m+2/x^m-1/x^(2m)+c)

Show that (1)/(log_(n)m)+(1)/(log_(sqrt(n))m)+(1)/(log_(3sqrt(n))m(1)/(4))+......(1)/(log_(10sqrt(n))m)=log_(m)n^(55)

If 2^(-m)xx(1)/(2^(m))=(1)/(4) then (1)/(14)[(4^(m))^(1//2)+((1)/(5^(m)))^(-1)] =_______

If 2^(-m)x(1)/(2^(m))=(1)/(4), then (1)/(14){(4^(m))^(1/2)+((1)/(5^(m)))^(-1)} is equal to (1)/(2) (b) 2( c) 4(d)-(1)/(4)

If n=12m(m in N), prove that ^nC_(0)-(^nC_(2))/((2+sqrt(3))^(2))+(^nC_(4))/((2+sqrt(3))^(4))-(^nC_(6))/((2+sqrt(3))^(6))+...=((2sqrt(2))/(1+sqrt(3)))^(n)