Below you are given the examination scores of 20 students (data set also provided in accompanying MS Excel file).
What is the estimated regression equation? Show the regression output.
Based on your answer to part (c), drop any insignificant independent variable(s) and re-estimate the model. What is the new estimated regression equation? Interpret the slope coefficient(s) of the model from part (d).
Question 1
The frequency scores were only for the first class (52 to 62). This implies that a class width of 10, used in was too wide to accommodate the scores that were of a small margin range.
Question 2
Df =n-1
Df+1 = n
(39+1)+1 =41
MS (mean square) = SS/df
MStreat = SStreat/df treat
= 354.689/1
= 354.689
MSres = SSres/dfres
= 7035.262/39
= 180.39
F value = MStreat/MSres
= 354.689/180.39
=1.97
Since the f value (1.97) is greater than the alpha value of 0.05, it implies that demand and unit price are not related
R2 = SSR/SSTO,
Where SSR = regression sum of squares
SSTO = total sum of squares
R2 = 354.689/7035.262+354.689
= 354.689/7389.951
= 0.048
The coefficient of determination is less than 1, meaning this is a lower coefficient and poor indicator of goodness of fit. The predictor X doesn’t account for all the variations in Y. in other words, the unit price doesn’t affect the supply at times. For every change in the unit price, the supply unit doesn’t change automatically.
R =√r2
= √0.048
= 0.21
This is a positive correlation, however, it is a weak positive correlation since r is not close to 1. This indicates that there is a relation between supply and unit price, such that for every change in unit price there is a corresponding change in the supply.
= 54.076 + 0.029 (50,000)
= 1,504.076 units.
Question 3
Question 4
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