your answer is incorrect. · all values at which f has a local minimum: your answer is incorrect. · all local…

your answer is incorrect. · all values at which f has a local minimum: your answer is incorrect. · all local minimum values of f: your answer is incorrect. here is a graph of the function f. use the graph to find the following. if there is more than one answer, separate them with commas. all values at which f has a local minimum: all local minimum values of f:

your answer is incorrect. · all values at which f has a local minimum: your answer is incorrect. · all local minimum values of f: your answer is incorrect. here is a graph of the function f. use the graph to find the following. if there is more than one answer, separate them with commas. all values at which f has a local minimum: all local minimum values of f:

Answer

Explanation:

Step1: Recall local - minimum definition

A local minimum of a function occurs at a point where the function value is less than or equal to the values of the function at nearby points. On a graph, it is a point where the function changes from decreasing to increasing.

Step2: Identify local - minimum points on the graph

Looking at the given graph of the function (y = f(x)), we can see that the function changes from decreasing to increasing at (x = 0).

Step3: Determine the local - minimum value

The (y) - value of the function at (x = 0) is (y = 1).

Answer:

All values at which (f) has a local minimum: (0) All local minimum values of (f): (1)