the function f is graphed below. determine the intervals on which f is increasing and decreasing. answer…

the function f is graphed below. determine the intervals on which f is increasing and decreasing. answer attempt 1 out of 2 the function is on the interval <x< (segment 1), on the interval <x< (segment 2), and on the interval <x< (segment 3).
Answer
Explanation:
Step1: Recall increasing - decreasing rules
A function is increasing when the graph goes up from left - to - right and decreasing when it goes down from left - to - right.
Step2: Analyze segment 1
Looking at the left - most part of the graph, it is going up from (x=-4) to (x = - 1). So, the function is increasing on the interval (-4<x<-1).
Step3: Analyze segment 2
The middle part of the graph is going down from (x=-1) to (x = 1). So, the function is decreasing on the interval (-1<x<1).
Step4: Analyze segment 3
The right - most part of the graph is going down from (x = 1) to (x=4). So, the function is decreasing on the interval (1<x<4).
Answer:
The function is increasing on the interval (-4<x<-1), decreasing on the interval (-1<x<1), and decreasing on the interval (1<x<4).