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Section 14.1

Compute the standard error, the point estimate for σ , for temperature ( x ) and number of ice cream cones sold per hour ( y ). 1.33 1.78 1.18 3.53. Section 14.1. Determine if the residuals are normally distributed. Normal Not normal. Section 14.1.

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Section 14.1

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  1. Compute the standard error, the point estimate for σ, for temperature (x) and number of ice cream cones sold per hour (y). • 1.33 • 1.78 • 1.18 • 3.53 Section 14.1

  2. Determine if the residuals are normally distributed. • Normal • Not normal Section 14.1

  3. Assuming that the residuals are normally distributed, determine • se = 1.33, x = 85 • 38.728 • 5.5328 • 0.0343 • 0.0156 Section 14.1

  4. Assuming that the residuals are normally distributed, find the t test statistic used to test H0: β1 = 0 versus H1: β1 ≠ 0. • b1 = 0.383, se = 1.33, • 3.473 • 11.166 • 38.776 • 0.288 Section 14.1

  5. Compute a 95% confidence interval about the slope of the true regression line.b1 = 0.383, se = 1.33, • (0.318, 0.448) • (0.305, 0.461) • (0.304, 0.462) • (0.302, 0.464) Section 14.2

  6. Construct a 95% confidence interval about the mean number of ice cream cones sold when the temperature is 100°. se = 1.33, x = 85, • (19.0, 22.2) • (19.3, 21.9) • (19.5, 21.7) • (17.1, 24.1) Section 14.2

  7. What is the relationship between the width of a 95% prediction interval and the width of a 95% confidence interval? • The prediction interval is always narrower than the confidence interval. • The prediction interval is always wider than the confidence interval. • They are the same width. • There is not a consistent relationship between the width of a prediction interval and the width of a confidence interval. Section 14.2

  8. The price of a used Toyota Camry, can be modeled by the equation where x1 is the age of the car (in years) and x2 is the mileage (in thousands). Predict the y-value for x1 = 6 and x2 = 54. • $17,612 • $15,982 • $18,526 • $22,174 Section 14.3

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