The point of inflection of the curve `y=(x-1)^(3)` is

The point of inflection of the curve y = x^(4) is at:

A point of inflection of the curve y = e^(-x^(2)) is

If the point (1,3) serves as the point of inflection of the curve y=ax^(3)+bx^(2) then the value of 'a' and 'b' are -

Number of points of inflection of curve y=(x-2)^(6)(x-3)^(5) is

The point of inflexion for the curve y = x^(3) - 3x+1 is :

Find the coordinates of the point of inflection of the curve f(x) =e^(-x^(2))

Find the coordinates of the point of inflection of the curve f(x) =e^(-x^(2))

Find the coordinates of the point of inflection of the curve f(x) =e^(-x^(2))

Show that the points of inflection of the curve y = x sin x lie on the curve y^(2) (4+x^(2)) =4x^(2)

If x_(0) is the x - coordinate of the point of inflection of a curve y=f(x) then (second derivative exists) ………….. .