correlation coefficient\nsketch a line of best fit.\npick the value of the correlation coefficient that is…

correlation coefficient\nsketch a line of best fit.\npick the value of the correlation coefficient that is closest to the scatter plot.\n-0.9\n-0.5\n0\n0.5\n0.9
Answer
Explanation:
Step1: Understand correlation coefficient
The correlation coefficient (r) ranges from - 1 to 1. A value of (r = 1) indicates a perfect positive linear - relationship, (r=-1) indicates a perfect negative linear relationship, and (r = 0) indicates no linear relationship.
Step2: Analyze scatter - plot
If the points in a scatter - plot are closely clustered around a line with a negative slope, the correlation coefficient is close to - 1. If they are closely clustered around a line with a positive slope, it is close to 1. If the points are randomly scattered, it is close to 0.
Step3: Estimate from the scatter - plot
Without seeing the actual scatter - plot, we assume the following: If the points show a strong negative linear trend, the value is close to - 0.9; if a weak negative trend, close to - 0.5; if no trend, close to 0; if a weak positive trend, close to 0.5; if a strong positive trend, close to 0.9.
Answer:
We need to see the scatter - plot to accurately pick the value. But if it shows a strong negative linear relationship, the answer is - 0.9; if a weak negative linear relationship, the answer is - 0.5; if no linear relationship, the answer is 0; if a weak positive linear relationship, the answer is 0.5; if a strong positive linear relationship, the answer is 0.9.