Common Core HSS.ID.B.6.A worksheet
High school · 16 questions · Common Core: HSS.ID.B.6.A, HSS.ID.C.7 · England: A-level Statistics
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Date
Score/ 16
Question 1
For students who revised 1 to 15 hours, the regression line for test score y on revision hours x is y = 43 + 2x. Predict the score for 9 hours of revision.
Answer
Question 2
A regression line was found from data with x between 5 and 15 and strong correlation. How reliable is a prediction for x = 35?
- A. Reliable: it is interpolation within the data
- B. Unreliable: it is extrapolation beyond the data
Question 3
For a sample of teenagers, sleep per week s (hours) and daily screen time x (hours) give s = 60 − 2.1x. What does −2.1 tell you?
- A. A teenager with no screen time sleeps 2.1 hours
- B. Each extra hour of screen time goes with about 2.1 fewer hours of sleep per week, on average
- C. Screen time causes 2.1 hours less sleep
- D. The correlation coefficient is −2.1
Question 4
For students who revised 1 to 15 hours, the regression line for test score y on revision hours x is y = 37 + 2.5x. Predict the score for 4 hours of revision.
Answer
Question 5
A regression line was found from data with x between 1 and 13 and strong correlation. How reliable is a prediction for x = 26?
- A. Reliable: it is interpolation within the data
- B. Unreliable: it is extrapolation beyond the data
Question 6
For a sample of teenagers, sleep per week s (hours) and daily screen time x (hours) give s = 60 − 0.3x. What does −0.3 tell you?
- A. Screen time causes 0.3 hours less sleep
- B. A teenager with no screen time sleeps 0.3 hours
- C. Each extra hour of screen time goes with about 0.3 fewer hours of sleep per week, on average
- D. The correlation coefficient is −0.3
Question 7
For students who revised 1 to 15 hours, the regression line for test score y on revision hours x is y = 16 + 1.5x. Predict the score for 8 hours of revision.
Answer
Question 8
A regression line was found from data with x between 3 and 14 and strong correlation. How reliable is a prediction for x = 13?
- A. Reliable: it is interpolation within the data
- B. Unreliable: it is extrapolation beyond the data
Question 9
For a sample of teenagers, sleep per week s (hours) and daily screen time x (hours) give s = 60 − 1.6x. What does −1.6 tell you?
- A. The correlation coefficient is −1.6
- B. A teenager with no screen time sleeps 1.6 hours
- C. Screen time causes 1.6 hours less sleep
- D. Each extra hour of screen time goes with about 1.6 fewer hours of sleep per week, on average
Question 10
For students who revised 1 to 15 hours, the regression line for test score y on revision hours x is y = 36 + 1.5x. Predict the score for 12 hours of revision.
Answer
Question 11
A regression line was found from data with x between 3 and 16 and strong correlation. How reliable is a prediction for x = 4?
- A. Reliable: it is interpolation within the data
- B. Unreliable: it is extrapolation beyond the data
Question 12
For a sample of teenagers, sleep per week s (hours) and daily screen time x (hours) give s = 60 − 2.5x. What does −2.5 tell you?
- A. Each extra hour of screen time goes with about 2.5 fewer hours of sleep per week, on average
- B. A teenager with no screen time sleeps 2.5 hours
- C. Screen time causes 2.5 hours less sleep
- D. The correlation coefficient is −2.5
Question 13
For students who revised 1 to 15 hours, the regression line for test score y on revision hours x is y = 42 + 2.5x. Predict the score for 8 hours of revision.
Answer
Question 14
A regression line was found from data with x between 5 and 20 and strong correlation. How reliable is a prediction for x = 34?
- A. Reliable: it is interpolation within the data
- B. Unreliable: it is extrapolation beyond the data
Question 15
For a sample of teenagers, sleep per week s (hours) and daily screen time x (hours) give s = 60 − 1.4x. What does −1.4 tell you?
- A. The correlation coefficient is −1.4
- B. Screen time causes 1.4 hours less sleep
- C. A teenager with no screen time sleeps 1.4 hours
- D. Each extra hour of screen time goes with about 1.4 fewer hours of sleep per week, on average
Question 16
For students who revised 1 to 15 hours, the regression line for test score y on revision hours x is y = 30 + 5x. Predict the score for 6 hours of revision.
Answer
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