Econ 3050
Q7. When every member of the accessible population has an equal chance of being selected to participate in the study, the researcher is using:
a) Simple random sampling
b) Stratified random sampling
c) Convenience sampling
d) Purposive random sampling
Q8. A regression line has been found that has nearly all the points lying directly on the line, and only a few of them stray away from the line. Therefore, the standard error of the estimate is likely to be
Huge.
Small.
0.
Undefined.
Q9. Correlation coefficient ranges from _______ to ____________.
a) - 1 to 0.
b) 0 to 1.
c) -1 to 1.
d) None of the above.
Q10. The correlation coefficient of determination is the:
a) Ratio of the explained variation to the total deviation.
b) Ratio of the unexplained deviation to the explained deviation.
c) Ratio of the unexplained deviation to the total variation.
d) Ratio of the explained variation to the total variation.
Q11. If the correlation coefficient r = 0.5 then the coefficient of
determination is
a) 0.10
b) 0.25
c) 1.00
d) 2.50
Q12. Which one of the following is NOT appropriate for studying the relationship between two quantitative variables?
Scatterplot
Bar chart
Correlation
Regression
Q13. In regression, an independent variable is sometimes called a response variable
True
False
Q14. The simple linear regression equation can be written yˆ = b0 + b1x. In the simple linear regression equation, the symbol yˆ represents
Average or predicted response
Estimated intercept
Estimated slope
Explanatory variable
Q7 a. Simple random sampling. Each unit has an equal chance of being selected in the sample in the case of simple random sampling.
Q8. Small. Standard error tells us how well the sample mean represents the population mean. A large standard error means there is a lot of variability.
Q9. C. Correlation coefficient always lies betwee -1 and 1. -1 and +1 indicate strong linear relationship between the two variables.
Q10. d) Total of the explained variation to the total variation. It is the percent of the variation that can be explained by the regression equation.
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