Drew the graph of the function and find the points of non-differentiability .(i) f(x) = min ,{x, sin x}.`

Draw the graph of the function f(x)=x^(x)

Write the points of non-differentiability of f(x)=|log|x|| .

Draw the graph of the function f(x)=-x|x| .

Draw the graph of the function f(x)= x- |x-x^(2)|, -1 le x le 1 and find the points of non-differentiability.

Check the differentiability if f(x) = min. {1, x^(2), x^(3)} .

Draw the graph of f(x) sin^(-1)|sin x|+cos^(-1) (cos x) . Find the range of the function. Find the points of non-differentiability. Also find the value of int_(0)^(10pi)[sin^(-1)|sin x|+cos^(-1)(cos x)] dx

The total number of points of non-differentiability of f(x) = min[|sin x|,|cos x|, (1)/(4)]"in"(0, 2pi) is

The total number of points of non-differentiability of f(x)=max{sin^2 x,cos^2 x,3/4} in [0,10 pi], is

Let there are two functions defined of f(x)="min"{|x|,|x-1|} on the basis of above information answer the following question: Points of non-differentiability of f(x) in (-1,1)

Draw the graph of f(x) = 2x+3x^(2//3) and discuss the type of non-differentiability for the function. Also find the point of inflection.