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Chapter 14 Assignment An important application of regression analysis in accounting is in the estimation of cost. By collecti

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a) From the give data

S.No. Production (X) Total Cost (Y) X^2 Y^2 XY
1 400 3900 160000 15210000 1560000
2 450 4900 202500 24010000 2205000
3 550 5300 302500 28090000 2915000
4 600 5800 360000 33640000 3480000
5 700 6300 490000 39690000 4410000
6 750 6900 562500 47610000 5175000
Total: 3450 33100 2077500 188250000 19745000

Means - ΣΕ 3450 = 575 Meany - Σ 33100 = 5516.6667 nΣαν - (Σχ)(Σ) byx = ηΣx? - (Σχ) 6 - 19745000 - 3450 - 33100 6 - 2077500 -

Regression Line y on x y- j = byx (x - 1) y - 5516.6667 = 7.6(x - 575) y - 5516.6667 = 7.6x - 4370 y = 7.6x - 4370 + 5516.666

Answers:

b0 = 1146.7

b1 = 7.6

The regression equation is

Y-hat = 7.6X + 1146.7

b) Slope = $ 7.6

c) Correlation Coefficeint:

Correlation coefficient r: 2 - Σy - Σχ. Σν γη. Σx- (Σκ). - Σ2 - (Σ» 6 - 19745000 - 3450 - 33100 6 - 2077500 - (3450)2 - 6 - 1

Correlation Deterimination: r2 = 0.97912 = 0.959

The percentage of variation in total cost is explained by the production volume is 95.8%

d) Given X = 500

Y-hat = 7.6*500 + 1146.7

Y-hat = $ 4947

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