" (iii) "y=x^(log x)

Find the derivatives of the following : y = x^(log x) + (log x )^(x)

If x^(y)=y^(x) then (dy)/(dx)= ... (A) (y(x log y-y))/(x(y log x-x)) (B) (y(y log x-x))/(x(x log y-y)) (C) (y^(2)(1-log x))/(x^(2)(1-log y)) (D) (y(1-log x))/(x(1-log y))

If log x = 1.2500 and y = x ^(log x ) , then what is log y equal to ?

Find (dy)/(dx) when y= (x^(log x)) ( log x)^(x), x gt 1

Find (dy)/(dx) when y= (x^(log x)) ( log x)^(x), x gt 1

If y = x^(log x) , then (dy)/(dx) equals

If y = x^(log x) , then (dy)/(dx) equals