Correlation – Pearson and Spearman - Question Bank
1. If the ranks of two variables are perfectly reversed (highest rank for one corresponds to lowest for the other), Spearman's rho will be:
2. Which correlation coefficient is generally considered more robust to non-normality and outliers?
3. When calculating Pearson's r, if one of the variables has zero variance (all values are the same), the correlation coefficient will be:
4. What is the term for a correlation that appears to exist between two variables but is actually due to the influence of a third, unmeasured variable?
5. A researcher finds a strong positive correlation between ice cream sales and drowning incidents. What is the most likely interpretation?
6. Spearman's rho is a non-parametric measure, meaning it does not rely on assumptions about:
7. If the Pearson correlation coefficient is 0.8, the coefficient of determination (r-squared) is:
8. Which of the following is a graphical method to visualize the relationship between two variables?
9. A correlation matrix displays:
10. What is the primary purpose of hypothesis testing in correlation analysis?
11. When would you choose Kendall's tau correlation over Spearman's rho?
12. If Pearson's r is calculated on data that is not normally distributed, the p-value may be:
13. The null hypothesis for a correlation test typically states:
14. A monotonic relationship means that as one variable increases, the other variable:
15. Which type of variable is most suitable for Pearson correlation?
16. The formula for Spearman's rho involves calculating the difference between the ranks of paired observations and then:
17. A correlation coefficient of 0.05 between hours of sleep and exam performance would indicate:
18. Which of the following statements about correlation is TRUE?
19. Spearman's rho is less affected by outliers than Pearson's r because:
20. Pearson's correlation coefficient is derived from:
21. Which of the following correlation coefficients indicates the strongest linear relationship?
22. If the ranks of two variables are identical for all data points, what will be the value of Spearman's rho?
23. A scatterplot showing a clear upward trend from left to right, but with a noticeable curve, might suggest:
24. What does the coefficient of determination (r-squared) represent?
25. The primary difference between Pearson's r and Spearman's rho lies in:
26. When is it generally advisable to use Spearman's rho instead of Pearson's r?
27. Which of the following is NOT a type of correlation coefficient?
28. If two variables have a strong positive Pearson correlation, what can be inferred?
29. Spearman's rho is a measure of:
30. Pearson's r is sensitive to which type of data?
31. What does a Spearman's rho of -0.75 suggest?
32. Which scenario would be most appropriate for using Spearman's rank correlation?
33. A perfect positive rank correlation using Spearman's rho would result in a value of:
34. If a dataset has tied ranks, how is Spearman's rho typically calculated?
35. Spearman's correlation coefficient measures the strength and direction of the relationship between:
36. What is a key advantage of Spearman's correlation over Pearson's correlation?
37. Spearman's correlation works by calculating the Pearson correlation coefficient on:
38. Spearman's correlation is used when:
39. Spearman's rank correlation coefficient is denoted by:
40. What is a common assumption for using Pearson's correlation coefficient?
41. The formula for Pearson's r involves:
42. Which statistical test is used to calculate Pearson's correlation coefficient?
43. What does a Pearson correlation coefficient of 0 indicate?
44. Pearson's correlation coefficient is most appropriate when the relationship between variables is:
45. Pearson's correlation coefficient is also known as:
46. What is the range of possible values for a Pearson correlation coefficient (r)?
47. A correlation coefficient of -0.95 suggests:
48. Which type of correlation indicates that as one variable increases, the other variable also increases?
49. What does correlation analysis aim to measure?