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The function y=f(x) is graphed below. Plot a line segment connecting the points on ff where x=-1 and x=0. Use the line segment to determine the average rate of change of the function f(x) on the interval −1≤x≤0

The function y=f(x) is graphed below. Plot a line segment connecting the points on-example-1
The function y=f(x) is graphed below. Plot a line segment connecting the points on-example-1
The function y=f(x) is graphed below. Plot a line segment connecting the points on-example-2

1 Answer

3 votes

Answer:

Aveage Rate of cCanege = 40

Explanation:

The line segment is drawn in the function below:

Using the line segment:


\begin{gathered} \Delta x=0-(-1)=1 \\ \Delta y=40-0=40 \end{gathered}

Therefore, the average rate of change will be:


\text{ Average Rate of Change}=(\Delta y)/(\Delta x)=(40)/(1)=40

The average rate of change is 40.

The function y=f(x) is graphed below. Plot a line segment connecting the points on-example-1
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