use the graph to determine\na. open intervals on which the function is increasing, if any.\nb. open…

use the graph to determine\na. open intervals on which the function is increasing, if any.\nb. open intervals on which the function is increasing, if any.\nc. open intervals on which the function is decreasing, if any.\nd. open intervals on which the function is constant, if any.\n(type your answer in interval notation. use a comma to separate answers as needed.)\no b. there is no interval on which the function is decreasing.\nc. select the correct choice below and, if necessary, fill in the answer box to complete your choice.\no a. the function is constant on the interval(s) \n(type your answer in interval notation. use a comma to separate answers as needed.)\no b. there is no interval on which the function is constant.

use the graph to determine\na. open intervals on which the function is increasing, if any.\nb. open intervals on which the function is increasing, if any.\nc. open intervals on which the function is decreasing, if any.\nd. open intervals on which the function is constant, if any.\n(type your answer in interval notation. use a comma to separate answers as needed.)\no b. there is no interval on which the function is decreasing.\nc. select the correct choice below and, if necessary, fill in the answer box to complete your choice.\no a. the function is constant on the interval(s) \n(type your answer in interval notation. use a comma to separate answers as needed.)\no b. there is no interval on which the function is constant.

Answer

Explanation:

Step1: Analyze increasing intervals

As we move from left - to - right on the graph, the function rises when (x\in(1,\infty)).

Step2: Analyze decreasing intervals

The function falls when (x\in(-\infty,1)).

Step3: Analyze constant intervals

There are no horizontal parts on the graph, so the function is not constant on any interval.

Answer:

a. ((1,\infty)) b. ((-\infty,1)) c. B. There is no interval on which the function is constant.