`sqrt("log"x)`

f(x)=cos^(-1)sqrt(log_(|x|)((|x|)/(x)))

The equation sqrt(1+log_(x) sqrt27) log_(3) x+1 = 0 has

Evaluate: int(sqrt(2+log x))/(x)dx

evaluate int(sqrt(2+log x))/(x)dx

int sqrt(x)(log x)^(2)dx

y=sqrt(log_(e)x+sqrt(log_(e)x+.........oo)) then (dy)/(dx) is

Find the value of x satisfying the equation,sqrt((log_(3)3sqrt(3)x+log_(x)3sqrt(3)x)*log_(3)x^(3))+sqrt(((log_(3)(3sqrt(x)))/(3)+(log_(x)(3sqrt(x)))/(3))*log_(3)x^(3))=2

f(x)=sqrt(log((3x-x^(2))/(x-1)))

int(sqrt((2+log x)))/(x)dx

If f(x)=sqrt(log_(2)((x)/(x^(2)-1))), then for what of