1. In regression analysis, the Sum of Squares Total (SST) is
a. The total variation of the dependent variable
b. The total variation of the independent variable
c. The variation of the dependent variable that is explained by the regression line
d. The variation of the dependent variable that is unexplained by the regression line
Question 2 In regression analysis, the Sum of Squares Regression (SSR) is |
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Question 3 In regression analysis, the Sum of Squares Error (SSE) is |
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Question 4 In regression analysis, which of the following is NOT true? |
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You collected data with a sample size of 12 then ran a simple regression and obtained SSR = 341 and SSE = 145. |
5.1. |
Question 5.1 What is the R-squared of your regression? |
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You collected data with a sample size of 12 then ran a simple regression and obtained SSR = 341 and SSE = 145. |
5.2. |
Question 5.2 What is the Standard Error of the Estimate? |
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6. |
Question 6 When R-squared is zero, then |
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7. |
Question 7 You have sample data of x and y with the following statistics:The sample covariance of x and y is 35.6. The sample variance of x is 40.7. The sample variance of y is 32.8. What is the value of the R-squared? |
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1)
a. The total variation of the dependent variable
2)
C. The variation of the dependent variable that is explained by the regression line
3)
D. The variation of the dependent variable that is unexplained by the regression line
4)
D. A negative R-squared means that y has a negative correlation with x.
5.1)
R2 =341/(341+145)=0.7016
5.2)
Standard Error of the Estimate =sqrt(SSE/(n-2))=sqrt(145/10)=3.81
6)
optionA ,C and D are correct
7)
R-squared =(35.62/(40.7*32.8))=0.949
1. In regression analysis, the Sum of Squares Total (SST) is a. The total variation of...
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a) Calculate the slope and y-intercept for these data. b) Calculate the total sum of squares (SST). c) Partition the sum of squares into the SSR and SSE. a) Calculate the slope and y-intercept for these data. y = + x (Round to four decimal places as needed.)