QUESTION IMAGE
Question
match each correlation coefficient to the appropriate scatter plot. the line in each scatter plot is the least squares regression line.
r = 0.2
r = 0.9
work it out!
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Step1: Recall Correlation Coefficient
The correlation coefficient \( r \) measures the strength of linear association. \( |r| \) close to 1 means strong linear fit; close to 0 means weak.
Step2: Analyze Top Scatter Plot
Top plot: Points are more scattered around the line. So \( r \) should be closer to 0.2 (weaker linear relationship).
Step3: Analyze Bottom Scatter Plot
Bottom plot: Points are closer to the line, so \( r \) should be closer to 0.9 (stronger linear relationship).
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Top plot: \( r = 0.2 \); Bottom plot: \( r = 0.9 \) (or match the lines to \( r \) values based on scatter tightness)