use the graph to determine the following.\nfind the numbers at which f has a relative maximum. what are…

use the graph to determine the following.\nfind the numbers at which f has a relative maximum. what are these relative maxima?\nfind the numbers at which f has a relative minimum. what are these relative minima?\n(a) the number(s) at which f has a relative maximum is/are 1.\n(type an integer or a decimal. use a comma to separate answers as needed.)\nthe relative maximum is/are \n(type an integer or a decimal. use a comma to separate answers as needed.)

use the graph to determine the following.\nfind the numbers at which f has a relative maximum. what are these relative maxima?\nfind the numbers at which f has a relative minimum. what are these relative minima?\n(a) the number(s) at which f has a relative maximum is/are 1.\n(type an integer or a decimal. use a comma to separate answers as needed.)\nthe relative maximum is/are \n(type an integer or a decimal. use a comma to separate answers as needed.)

Answer

Explanation:

Step1: Recall definition of relative maxima

A relative maximum of a function (y = f(x)) occurs at a point (x = c) if (f(c)\geq f(x)) for all (x) in some open - interval containing (c). Visually, it is a peak on the graph.

Step2: Examine the graph

Look for the points on the graph where the function changes from increasing to decreasing. These points are the locations of relative maxima.

Step3: Identify the (x) - values

Read the (x) - coordinates of the relative maxima points from the graph.

Answer:

(Please provide the actual graph for a specific numerical answer. But the general process to find the number(s) at which (f) has a relative maximum is as described above. If we assume we have identified the points on the graph, we would write the (x) - values here, for example, if the relative maxima occur at (x = 1) and (x = 3), we would write (1,3).)