If `f(x)=|logx|` , `x >0` , find `f^(prime)(1//e)` and `f^(prime)(e)` .

If f(x)=|logx|,xgt0 ,find f^(prime)(1/e)a n df^(prime)(e)

If f(x)=xtan^(-1)x , find f^(prime)(sqrt(3)) .

If f(x)=xtan^(-1)x , find f^(prime)(sqrt(5)) .

If f(x)=log(logx) , then find f.(e ).

If f(x)=log_x^(2)(logx) , then f(e)

If f(x)=e^(2x).logx,(x gt 0) then find f'(x) .

If f(x)=|(log)_(10)x|,t h e na tx=1 f(x) is continuous and f^(prime)(1^+)=(log)_(10)e f(x) is continuous and f^(prime)(1^+)=(log)_(10)e f(x) is continuous and f^(prime)(1^-)=(log)_(10)e f(x) is continuous and f^(prime)(1^-)=-(log)_(10)e

If f(x)=(log)_e((log)_e x) , then write the value of f^(prime)(e) .

For a twice differentiable function f(x),g(x) is defined as g(x)=f^(prime)(x)^2+f^(prime)(x)f(x)on[a , e]dot If for a

If f(x)=|(log)_(10)x|,t h e na tx=1 a. f(x) is continuous and f^(prime)(1)=(log)_(10)e b. f(x) is continuous and f^(prime)(1)=-(log)_(10)e c. f(x) is continuous and f^(prime)(1^-)=(log)_(10)e d. f(x) is continuous and f^(prime)(1^-)=-(log)_(10)e