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Choose the one alternative that best completes the statement or answers the question.
-A manufacturer of boiler drums wants to use regression to predict the number of man-hours needed to erect drums in the future. The manufacturer collected a random sample of 35 boilers and measured the following two variables:
MANHRS: yy = Number of man-hours required to erect the drum
PRESSURE: x1=\mathrm { x } _ { 1 } = Boiler design pressure (pounds per square inch, i.e., psi)
Initially, the simple linear model E(y) =β1+β1x1\mathrm { E } ( \mathrm { y } ) = \beta _ { 1 } + \beta _ { 1 \mathrm { x } 1 } was fit to the data. A printout for the analysis appears below:
UNWEIGHTED LEAST SQUARES LINEAR REGRESSION OF MANHRS
 PREDICTOR  VARIABLES  COEFFICIENT  STD ERROR  STUDENT’ST P CONSTANT 1.880590.583803.220.0028 PRESSURE 0.003210.001632.170.0300\begin{array}{c|c|c|c|c}\text { PREDICTOR } & & & & \\\text { VARIABLES } & \text { COEFFICIENT } & \text { STD ERROR } & \text { STUDENT'ST } & \mathrm{P} \\\hline \text { CONSTANT } & 1.88059 & 0.58380 & 3.22 & 0.0028 \\\text { PRESSURE } & 0.00321 & 0.00163 & 2.17 & 0.0300\end{array}

 R-SQUARED 0.4342 RESID. MEAN SQUARE (MSE)  4.25460 ADJUSTED R-SQUARED 0.4176 STANDARD DEVIATION 2.06267\begin{array} { l l l l } \text { R-SQUARED } & 0.4342 & \text { RESID. MEAN SQUARE (MSE) } & 4.25460 \\ \text { ADJUSTED R-SQUARED } & 0.4176 & \text { STANDARD DEVIATION } & 2.06267 \end{array}

 SOURCE  DF  SS  MS FP REGRESSION 1111.008111.0085.190.0300 RESIDUAL 34144.6564.25160 TOTAL 35255.665\begin{array}{l|r|c|c|c|c}\text { SOURCE } & \text { DF } & \text { SS } & \text { MS } & \mathrm{F} & \mathrm{P} \\\hline \text { REGRESSION } & 1 & 111.008 & 111.008 & 5.19 & 0.0300 \\\text { RESIDUAL } & 34 & 144.656 & 4.25160 & & \\\text { TOTAL } & 35 & 255.665 & & &\end{array}

Give a practical interpretation of the coefficient of determination, R2\mathrm { R } ^ { 2 } .

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Definitions:

Risk-loving

A preference or inclination for taking on risks where the potential for gains outweighs the potential losses, as opposed to risk-aversion.

Risk-averse

describes an individual or entity that prefers to avoid risk and opts for the option with the least uncertainty.

Risk Premium

The additional return expected by an investor for taking on a higher level of risk compared with a risk-free investment.

Utils

A hypothetical unit of measurement used in economics to quantify the amount of utility or satisfaction gained by consuming goods and services.

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