Common Core HSS.ID.C.9 worksheet
High school · 16 questions · Common Core: HSS.ID.C.8, HSS.ID.C.9 · England: GCSE Higher Statistics, A-level Statistics
Name
Date
Score/ 16
Question 1
A data set has correlation coefficient r = −0.95. How would you describe the correlation?
- A. Strong negative
- B. Moderate negative
- C. Little or no linear correlation
Question 2
Towns with more libraries have more crime. Does this show that one causes the other?
- A. No: the correlation must be a calculation error
- B. Not necessarily: a third factor, population size, could explain both
- C. Yes, but only if r is above 0.9
- D. Yes: strong correlation proves causation
Question 3
A data set has correlation coefficient r = 0.71. How would you describe the correlation?
- A. Strong positive
- B. Moderate positive
- C. Little or no linear correlation
Question 4
Children with bigger shoe sizes have better reading scores. Does this show that one causes the other?
- A. Yes, but only if r is above 0.9
- B. Not necessarily: a third factor, age, could explain both
- C. No: the correlation must be a calculation error
- D. Yes: strong correlation proves causation
Question 5
A data set has correlation coefficient r = −0.45. How would you describe the correlation?
- A. Strong negative
- B. Moderate negative
- C. Little or no linear correlation
Question 6
Towns with more libraries have more crime. Does this show that one causes the other?
- A. Not necessarily: a third factor, population size, could explain both
- B. Yes: strong correlation proves causation
- C. Yes, but only if r is above 0.9
- D. No: the correlation must be a calculation error
Question 7
A data set has correlation coefficient r = −0.95. How would you describe the correlation?
- A. Strong negative
- B. Moderate negative
- C. Little or no linear correlation
Question 8
Children with bigger shoe sizes have better reading scores. Does this show that one causes the other?
- A. Yes, but only if r is above 0.9
- B. No: the correlation must be a calculation error
- C. Yes: strong correlation proves causation
- D. Not necessarily: a third factor, age, could explain both
Question 9
A data set has correlation coefficient r = 0.93. How would you describe the correlation?
- A. Strong positive
- B. Moderate positive
- C. Little or no linear correlation
Question 10
Towns with more libraries have more crime. Does this show that one causes the other?
- A. No: the correlation must be a calculation error
- B. Yes, but only if r is above 0.9
- C. Yes: strong correlation proves causation
- D. Not necessarily: a third factor, population size, could explain both
Question 11
A data set has correlation coefficient r = 0.38. How would you describe the correlation?
- A. Strong positive
- B. Moderate positive
- C. Little or no linear correlation
Question 12
Ice-cream sales and sunburn cases are strongly correlated. Does this show that one causes the other?
- A. Yes, but only if r is above 0.9
- B. No: the correlation must be a calculation error
- C. Yes: strong correlation proves causation
- D. Not necessarily: a third factor, hot, sunny weather, could explain both
Question 13
A data set has correlation coefficient r = −0.45. How would you describe the correlation?
- A. Strong negative
- B. Moderate negative
- C. Little or no linear correlation
Question 14
Ice-cream sales and sunburn cases are strongly correlated. Does this show that one causes the other?
- A. Yes: strong correlation proves causation
- B. No: the correlation must be a calculation error
- C. Yes, but only if r is above 0.9
- D. Not necessarily: a third factor, hot, sunny weather, could explain both
Question 15
A data set has correlation coefficient r = −0.1. How would you describe the correlation?
- A. Strong negative
- B. Moderate negative
- C. Little or no linear correlation
Question 16
Towns with more libraries have more crime. Does this show that one causes the other?
- A. Yes, but only if r is above 0.9
- B. Not necessarily: a third factor, population size, could explain both
- C. No: the correlation must be a calculation error
- D. Yes: strong correlation proves causation
All done? Color in the animal! · Free from eurekami.com/math