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Here Are Plots for Studentized Residuals Against Chest Compare the Regression with the Previous One

question 5

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Here are plots for Studentized residuals against Chest.  Here are plots for Studentized residuals against Chest.   Here is the same regression with the two data points with residuals above 2 removed: Dependent variable is: Weight 30 total bears of which 2 are missing R-squared = 93.8% R-squared (adjusted)= 93.0% s = 7.22 with 28 - 4 = 24 degrees of freedom  \begin{array} { c }  & \text { Sum of } & &{ \text { Mean } } \\ \text { Source } & \text { Squares } & \text { DF } & \text { Square } & \text { F-ratio } \\ \text { Regression } & 21671 & 3 & 7223.67 & 123.23 \\ \text { Residual } & 1406.88 & 24 & 58.62 & \end{array}   \begin{array} { l r c r r }  \text { Variable } & \text { Coefficient } & \text { SE(Coeff) } & \text { t-ratio } & \text { P-value } \\ \text { Intercept } & - 167.52 & 7.47 & - 22.43 & < 0.0001 \\ \text { Chest } & 3.01 & 2.98 & 1.01 & 0.3218 \\ \text { Length } & 4.05 & 1.53 & 2.65 & 0.0135 \\ \text { Sex } & - 2.03 & 2.14 & - 0.95 & 0.3509 \end{array}  Compare the regression with the previous one.In particular,which model is likely to make the best prediction of weight? Which seems to fit the data better? Here is the same regression with the two data points with residuals above 2 removed:
Dependent variable is: Weight
30 total bears of which 2 are missing
R-squared = 93.8% R-squared (adjusted)= 93.0%
s = 7.22 with 28 - 4 = 24 degrees of freedom  Sum of  Mean  Source  Squares  DF  Square  F-ratio  Regression 2167137223.67123.23 Residual 1406.882458.62\begin{array} { c } & \text { Sum of } & &{ \text { Mean } } \\\text { Source } & \text { Squares } & \text { DF } & \text { Square } & \text { F-ratio } \\\text { Regression } & 21671 & 3 & 7223.67 & 123.23 \\\text { Residual } & 1406.88 & 24 & 58.62 &\end{array}  Variable  Coefficient  SE(Coeff)  t-ratio  P-value  Intercept 167.527.4722.43<0.0001 Chest 3.012.981.010.3218 Length 4.051.532.650.0135 Sex 2.032.140.950.3509\begin{array} { l r c r r } \text { Variable } & \text { Coefficient } & \text { SE(Coeff) } & \text { t-ratio } & \text { P-value } \\\text { Intercept } & - 167.52 & 7.47 & - 22.43 & < 0.0001 \\\text { Chest } & 3.01 & 2.98 & 1.01 & 0.3218 \\\text { Length } & 4.05 & 1.53 & 2.65 & 0.0135 \\\text { Sex } & - 2.03 & 2.14 & - 0.95 & 0.3509\end{array} Compare the regression with the previous one.In particular,which model is likely to make the best prediction of weight? Which seems to fit the data better?


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