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Use the Following to Answer the Questions Below

Question 80

Multiple Choice

Use the following to answer the questions below:
Students in a small statistics course wanted to investigate if forearm length (in cm) was useful for predicting foot length (in cm) . The data they collected are displayed in the provided scatterplot (with regression) , and the computer output from the analysis is provided.
Use three decimal places when reporting the results from any calculations, unless otherwise specified.
‪ Use the following to answer the questions below: Students in a small statistics course wanted to investigate if forearm length (in cm)  was useful for predicting foot length (in cm) . The data they collected are displayed in the provided scatterplot (with regression) , and the computer output from the analysis is provided. Use three decimal places when reporting the results from any calculations, unless otherwise specified. ‪    The regression equation is Foot (cm)  = 9.22 + 0.574 Forearm (cm)  -Use the ANOVA table to compute and interpret    . A)  0.546 About 55% of the variability in foot lengths in this sample is explained by the person's forearm length. B)  0.298 About 30% of the variability in foot lengths in this sample is explained by the person's forearm length. C)  0.454 About 45% of the variability in foot lengths in this sample is explained by the person's forearm length. D)  0.206 About 21% of the variability in foot lengths in this sample is explained by the person's forearm length.
The regression equation is Foot (cm) = 9.22 + 0.574 Forearm (cm)
-Use the ANOVA table to compute and interpret Use the following to answer the questions below: Students in a small statistics course wanted to investigate if forearm length (in cm)  was useful for predicting foot length (in cm) . The data they collected are displayed in the provided scatterplot (with regression) , and the computer output from the analysis is provided. Use three decimal places when reporting the results from any calculations, unless otherwise specified. ‪    The regression equation is Foot (cm)  = 9.22 + 0.574 Forearm (cm)  -Use the ANOVA table to compute and interpret    . A)  0.546 About 55% of the variability in foot lengths in this sample is explained by the person's forearm length. B)  0.298 About 30% of the variability in foot lengths in this sample is explained by the person's forearm length. C)  0.454 About 45% of the variability in foot lengths in this sample is explained by the person's forearm length. D)  0.206 About 21% of the variability in foot lengths in this sample is explained by the person's forearm length.
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A) 0.546
About 55% of the variability in foot lengths in this sample is explained by the person's forearm length.
B) 0.298
About 30% of the variability in foot lengths in this sample is explained by the person's forearm length.
C) 0.454
About 45% of the variability in foot lengths in this sample is explained by the person's forearm length.
D) 0.206
About 21% of the variability in foot lengths in this sample is explained by the person's forearm length.

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