Write the point where `f(x)=x\ (log)_e x` attains minimum value.

Write the point, where f(x) = x log x attains minimum value.

Write the points where f\ (x)=|(log)_e x| is not differentiable.

Write the points where f(x)=|(log)_(e)x| is not differentiable.

L e tf(x)={x^3+x^2+3x+sinx|(3+s in1/x ,),x!=0. 0x=0 then the number of point where f(x) attains its minimum value is_____

L e tf(x)={(|x^3+x^2+3x+sinx|(3+sin(1/x)) ,, x!=0), (0 ,, x=0):} then the number of point where f(x) attains its minimum value is_____

L e tf(x)={x^3+x^2+3x+sinx|(3+s in1/x ,),x!=0. 0x=0 then the number of point where f(x) attains its minimum value is_____

Let f(x)={(|x^3+x^2+3x+sinx|(3+sin"1/x),x!=0),(0,x=0):} then number of points (where f(x)attains its minimum value) is

f(x)=x log x has minimum value ………

Write the minimum value of f(x)=x^(x)

Consider the function f(x)=(x^(2)-1)/(x^(2)+1), where x in R. At what value of x does f(x) attain minimum value? What is the minimum value of f(x)?