The following data pairs represent the average temperature x (in degrees Fahrenheit) and electricity costs y (in dollars) for different homes: (65, 147), (59, 141), (71, 176), (78, 189), (82, 183), (85, 211), (88, 231), (91, 227), (84, 198), (79, 188), (63, 152), (59, 126) Which of the following values is most likely the closest to the correlation coefficient of the data?

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Answer:

0.97

Step-by-step explanation:

To find the correlation coefficient, we must plot all of the data values in lists in the graphing calculator.  The x-values go into the first list and the y-values go into the second list.

From here, we bring up the scatter plot.  We then calculate the linear regression; when we do this, we see that r = 0.97.

The following value is most likely the closest to the correlation coefficient of the data is r=0.97.

The following data pairs represent the average temperature x (in degrees Fahrenheit) and electricity costs y (in dollars) for different homes

To find the correlation coefficient,

What is the correlation coefficient?

The correlation coefficient (ρ) is a measure that determines

The degree to which the movement of two different variables is associated.

We must plot all of the data values in lists in the graphing calculator.  

The x-values go into the first list and the y-values go into the second list.

From here, we bring up the scatter plot.

We then calculate the linear regression

When we do this, we see that r = 0.97.

The following value is most likely the closest to the correlation coefficient of the data is r=0.97.

To learn more about the average temperature visit:

https://brainly.com/question/25292087#SPJ3

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