If f(x)`min(x,x^(2),x^(3))`, then

If f(x)=min*(1,x^(2),x^(3)), then

If f(x)=min.(1,x^2,x^3), then

If f(x)=min(1,x^2,x^3), then

If f(x)={min(x,x^(2)),x<=0 and min(2x,x^(2)-1),x<0 ,then find the number of non-differentiable points of f(x)

" If "f(x)=min{|x^(2)-1|,|x|}," then number of extremums of "f(x)" in "(-0.9,1.1)" is "

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

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

If f (x) = min { 1, x^2 , x^3} then

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