Questions: Match these values of r with the accompanying scatterplots: 1, 0.719, 0.994, 0.359, and -0.719. Match the values of r to the scatterplots. Scatterplot 1, r= Scatterplot 2, r= Scatterplot 3, r= Scatterplot 4, r= Scatterplot 5, r=

Match these values of r with the accompanying scatterplots: 1, 0.719, 0.994, 0.359, and -0.719.

Match the values of r to the scatterplots.
Scatterplot 1, r= 
Scatterplot 2, r= 
Scatterplot 3, r= 
Scatterplot 4, r= 
Scatterplot 5, r=
Transcript text: Match these values of $r$ with the accompanying scatterplots: $1,0.719,0.994,0.359$, and -0.719 . Match the values of r to the scatterplots. Scatterplot $1, \mathrm{r}=$ $\square$ Scatterplot 2, $\mathrm{r}=$ $\square$ Scatterplot $3, r=$ $\square$ Scatterplot 4, $r=$ $\square$ Scatterplot 5, $r=$ $\square$
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Solution

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Solution Steps

Step 1: Identify the correlation coefficients

The given correlation coefficients are: 1, 0.719, 0.994, 0.359, and -0.719.

Step 2: Analyze the scatterplots

Examine each scatterplot to determine the strength and direction of the correlation:

  • Scatterplot 1: Appears to have a strong positive correlation.
  • Scatterplot 2: Appears to have a weak positive correlation.
  • Scatterplot 3: Appears to have a strong negative correlation.
  • Scatterplot 4: Appears to have no correlation.
  • Scatterplot 5: Appears to have a moderate positive correlation.
Step 3: Match the scatterplots with the correlation coefficients
  • Scatterplot 1: Strong positive correlation, likely r = 0.994.
  • Scatterplot 2: Weak positive correlation, likely r = 0.359.
  • Scatterplot 3: Strong negative correlation, likely r = -0.719.
  • Scatterplot 4: No correlation, likely r = 0.
  • Scatterplot 5: Moderate positive correlation, likely r = 0.719.

Final Answer

  • Scatterplot 1: r = 0.994
  • Scatterplot 2: r = 0.359
  • Scatterplot 3: r = -0.719
  • Scatterplot 4: r = 0
  • Scatterplot 5: r = 0.719
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