3.5.ap-1\nindicate which intervals are increasing, decreasing, or constant.\nwhich intervals, if any, are…

3.5.ap-1\nindicate which intervals are increasing, decreasing, or constant.\nwhich intervals, if any, are increasing? select all that apply.\n□a. □b.\n(1 (6\n□c. □d.\n(3 (4\n□e. □f.\n(5 (7\n□g □h no\nto select your answer(s) and

3.5.ap-1\nindicate which intervals are increasing, decreasing, or constant.\nwhich intervals, if any, are increasing? select all that apply.\n□a. □b.\n(1 (6\n□c. □d.\n(3 (4\n□e. □f.\n(5 (7\n□g □h no\nto select your answer(s) and

Answer

Explanation:

Step1: Recall increasing - function definition

A function $y = f(x)$ is increasing on an interval if for any two points $x_1$ and $x_2$ in the interval with $x_1<x_2$, we have $f(x_1)<f(x_2)$. Visually, the graph of the function rises as we move from left - to - right.

Step2: Analyze the given graph

We look at the graph and check the behavior of the function on each of the given intervals.

  • On the interval $(1,3)$: The graph is rising as we move from left - to - right, so the function is increasing on $(1,3)$.
  • On the interval $(5,7)$: The graph is rising as we move from left - to - right, so the function is increasing on $(5,7)$.

Answer:

A. $(1,3)$ F. $(5,7)$