If `sqrt(9^(x))=root(3)(9^(2))` then `x=`………………

If sqrt(9^(x))=3sqrt(9^(2)) , then x =

sqrt(9-x^2)/x

root3(2744)+sqrt(9^(2))=

int x sqrt((9-x^(2))/(9+x^(2)))dx=

If x=sqrt((2+sqrt(3))/(2-sqrt(3))) ,then what is the value of (x^(2)+x-9) ?

Differentiate w.r.t x: log sqrt(x)-3x^(a)-7a^(x)+root(3)(x^(2))+9root(5)(x^(-3))

(3x+sqrt(9x^(2)-5))/(3x-sqrt(9x^(2)-5))=5

If for x(0,(1)/(4)), the derivative of tan^(-1)((6x sqrt(x))/(1-9x^(3))) is sqrt(x)g(x), then g(x) equals: (1)(3x)/(1-9x^(3))(2)(3)/(1+9x^(3))(3)(9)/(1+9x^(3)) (4) (3x sqrt(x))/(1-9x^(3))