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The Following Excel Printout Provides Information to Estimate Overhead Costs

question 40

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The following Excel printout provides information to estimate overhead costs using linear regression:
 Standard  Coefficients  Error t Stat P-value Lower 95 % Upper 95% Intercept 6035.9870271411.054644.2776420.0026962782.08719289.88697 DLH 4.5584826981.6096837312.8319120.0220850.8465438.27042244 # setups 771.102893854.9341831714.036856.44E07644.42436897.781429 # moves 29.94111242.87467534210.415486.26E0623.31209536.5701299\begin{array}{lrrrrrr}&&\text { Standard }\\&\text { Coefficients }&\text { Error }& t \text { Stat }&P \text {-value } &\text {Lower 95 \%}&\text { Upper } 95 \%\\\hline \text { Intercept } & 6035.987027 & 1411.05464 & 4.277642 & 0.002696 & 2782.0871 & 9289.88697 \\\text { DLH } & 4.558482698 & 1.609683731 & 2.831912 & 0.022085 & 0.846543 & 8.27042244 \\\text { \# setups } & 771.1028938 & 54.93418317 & 14.03685 & 6.44 \mathrm{E}-07 & 644.42436 & 897.781429 \\\text { \# moves } & 29.9411124 & 2.874675342 & 10.41548 & 6.26 \mathrm{E}-06 & 23.312095 & 36.5701299\end{array}  Regression Stidistics  Multiple R 0.996584412 R Square 0.99318049 Adjusted R Square 0.990623174 Standard Errar 347.9563597 Observations 12\begin{array} { l r } \quad\quad\quad\quad { \text { Regression Stidistics } } \\\hline \text { Multiple R } & 0.996584412 \\\text { R Square } & 0.99318049 \\\text { Adjusted R Square } & 0.990623174 \\\text { Standard Errar } & 347.9563597 \\\text { Observations } & 12 \\\hline\end{array}
a.Write the multiple regression model (round to nearest cent).
b.What does the 't Stat' measure?
c.What is the estimate of overhead if the department has 1,205 DLH,55 setups,and 125 moves?


Definitions:

Empirical Rule

A statistical rule stating that for a normal distribution, nearly all data will fall within three standard deviations of the mean.

Five-number Summary

A descriptive statistic that provides a quick overview of a data set's distribution, consisting of the minimum, first quartile, median, third quartile, and maximum.

Starting Salaries

The initial compensation that an employee receives when starting a new job.

Frequency Distribution

A representation, either in a graphical or table format, that displays the number of observations within a given interval.

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