Question: In a scatter plot between two variable, if all points fall on the linear regression line, sum of squares due to error SSE in the
- In a scatter plot between two variable, if all points fall on the linear regression line, sum of squares due to error SSE in the ANOVA table will be zero.
True
False
- In a scatter plot between two variable, if all points fall on the linear regression line, coefficient of determination (R-square) will be zero.
True
False
- in a simple regression analysis (where y is a dependent and x an independent variable), if the y intercept is positive, then
if x is increased, y must also increase
there is a positive correlation between x and y
none of the other three alternatives is correct
if y is increased, x must also increase
- in anova table based on simple linear regression without intercept, degrees of freedom for error is higher than the degrees of freedom for total.
true
false
- In anova table based on simple linear regression, sum of squares due to regression is always equal to mean square due to error
True
False
- If ANOVA table for a simple linear regression based on 60 samples has total sum of squares (SST) of 100 and mean square due to regression (MSR) of 30, find sum of squares due to error (SSE).
40
70
2
60
- If the coefficient of determination is a positive value, then the regression equation
Must have a negative slope
None of the other 3 options are correct
Must have a positive slope
Must have a positive y intercept
- ANOVA table for a simple linear regression based on 60 samples has total sum of squares (SST) of 100 and mean square due to regression (MSR) of 30, find the F-ratio.
24.86
33.78
2.33
1.96
- If ANOVA table for a simple linear regression based on 60 samples has total sum of squares (SST) of 100 and mean square due to regression (MSR) of 30, find error degrees of freedom.
99
59
58
1
- Regression analysis was applied between demand for a product Y) and the price of the product (X),and the following estimated regression equation was obtained.
Y=120-10X
Based on the above estimated regression equation, if price is increased by 2 units, then demand is expected to
Decrease by 20 units
Increase by 100 units
Increase by 120 units
Increase by 20 units
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