Polynomial Function | Graph & Examples

Polynomial Functions- Definition, Formula, Types and Graph With Examples

The function f graphed below is defined by a polynomial expression of degree 4. Use the graph to solve the exercises. (a) If f is increasing on an interval, then the y -values of the points on the graph as the x -values increase. From the graph of f we see that f is increasing on the intervals ⟶ and (b) If f is decreasing on an interval, then the y -values of the points on the graph ()/(C) as the x -values increase. From the graph of f we see

SOLVED:The function f graphed below is defined by a polynomial expression of degree 4 . Use the graph to solve the exercises. a. A function value f(a) is a local maximum value of f if f(a) is the value of f on some open interval containing a. From the graph of f we see that there are two local maximum values of f: One local maximum is and it occurs when x=2 ; the other local maximum is and it occurs when x= b. The function value f(a) is a local minimum value of f if f(a) is the as the x -va

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