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Use the graph to determine a. open intervals on which the function is increasing, if any. b. open intervals on which the function is decreasing, if any. c. open intervals on which the function is constant, if any.​

Use The Graph To Determine A Open Intervals On Which The Function Is Increasing If Any B Open Intervals On Which The Function Is Decreasing If Any C Open Interv class=

Sagot :

An open interval refers to an interval that is exclusive of its endpoints.

  • The graph decreases at (-4,1)
  • The graph does not have an increasing interval
  • The graph does not have a constant interval

From the graph, we have the following observations

  • The graph represents a linear equation
  • The direction of the straight line on the graph implies that, the graph has a negative slope

A linear equation can only have an increasing interval or a decreasing interval; it can never have both intervals at the same time, and it can never have a constant interval

Because the slope is negative, then the interval is a decreasing interval.

The endpoints of x on the graph are: -4 and 1

Hence, the open interval on which the function increases is: (-4, 1)

Read more about open intervals at:

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