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High-Low Method, Method of Least Squares, Correlation Big Mikes, a large hardware store, has gathered data on its overhead a
4. Using the method of least squares, prepare a cost formula for the receiving activity. Round the intercept to the nearest d
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Answer #1

1. Correct scatter diagram is option ‘C’   
The relationship of the cost and order is positively associated


4. Formula for cost based on leas square method is;
y= a+bx
y = receiving cost
a=intercept
b=slope of x
x=number of order
Summary result of regression analysis as follows

SUMMARY OUTPUT                                
Regression Statistics                          
Multiple R   0.924803                          
R Square   0.855261                          
Adjusted R Square   0.837169                          
Standard Error   929.0513                          
Observations   10                          
                              
ANOVA                              
    df   SS   MS   F   Significance F          
Regression   1   40802112   40802112   47.27192   0.000128          
Residual   8   6905091   863136.3                  
Total   9   47707203                   
                              
    Coefficients   Standard Error   t Stat   P-value   Lower 95%   Upper 95%   Lower 95.0%   Upper 95.0%
Intercept   4140.044   1483.604   2.790531   0.023539   718.8466   7561.241   718.8466   7561.241
X Cost   7.282197   1.059158   6.875458   0.000128   4.839774   9.72462   4.839774   9.72462

So the regression equation for the cost is;
Y= a+bx
= y = 4140.044+7.28x
So the intercept (a) = 4140.044, if rounded it nearest whole value = 4140
R2 for the given relationship is 0. 8371, it means that 83.71 percentage change in cost is the result of the number of order receiving.

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