f(x) = xx has a stationary point at [1]

The following function has only one stationary point. What are its coordinates?

Suppose function f(x) and its derivative f'(x) is well-defined for all real-valued x. It is known that f(x) has only one stationary point x=1. Is it correct to conclude that x=1 is either a maximum or minimum point for f(x)? Question 2 Select one: True False

The coordinates of a stationary point for the function  is at .Find the value of  at the stationary point.

At any x, if first order and second order derivatives of a function f is equal to 0 and greater than 0 respectively, then1 pointx is a local maximum of fx is a local minimum ofx is a stationary pointNone of the above

Classify the stationary point of the following graph by evaluating the coordinates 1 1 on either side of the stationary point: � ( � ) = 1.5 � 2 − 6 � + 4 f(x)=1.5x 2 −6x+4 This function has a stationary point at ( 2 , − 2 ) (2,−2) . One minimum turning point. One rising point of inflection. One maximum turning point. One falling point of inflection.