MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN: 9781119256830
Author: Amos Gilat
Publisher: John Wiley & Sons Inc
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Fuel efficiency can make a big difference in the operating cost of your car. The following table gives the fuel economy for selected 1995 two-seater cars along with the average annual fuel cost to operate the car.

Make and Model of Car

Estimated mpg (city)

Annual fuel cost

Chevy Corvette

17

900

Dodge Viper

13

1266

Honda Del Sol

29

562

Honda NSX

18

1012

Mazda MX-5 Miata

22

751

Mercedes Benz SL 320

17

1012

Nissan 300 ZX

18

1012

Suzuki X-90 2WD

25

693

 

Source: Consumers’ Research Magazine, Nov. 1995 v.78

 

 

  1. Would you expect that there would be a relationship between these two quantities? Explain.

 

YES    or   NO     (circle one)

 

Why?

 

 

 

 

 

  1. If the relationship was linear, would you expect it to be a positive or negative correlation

 

POSITIVEorNEGATIVE     (circle one)

 

Why?

 

 

 

 

 

  1. Name the independent and dependent variables.

 

independent variable (x): _________________________

 

 

dependent variable (y): ___________________________

 

 

  1. Using your calculator or computer software, scatterplot the data points. Sketch the graph below. Label the axes with what each represents and show a numerical scale on each. 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

  1. Does the relationship look linear?      YES    or    NO    (circle one)

 

Find the least squares regression line. Write the model: 

(Round to three decimal spaces)

 

Sketch the line on your graph in #4.

 

 

  1. What is the correlation coefficient R?

 

What does it tell you about the relationship between the gas mileage and average annual fuel cost? (describe the correlation using: weak positive, moderate positive, strong positive, weak negative, moderate negative, or strong negative)

 

 

 

  1. Do you think the variables have a cause and effect relationship?     YES   or  NO  (circle one)

 

Why?

 

 

 

 

  1. Use the regression line to predict the average annual fuel cost for cars that have a gas mileage of 20 mpg and 38 mpg. 

 

Predicted fuel cost for 20 mpg: ____________________

 

Predicted fuel cost for 38 mpg: ____________________

 

Which prediction do you have more faith in?    20 mpg        or   38 mpg   (circle one)

 

Why?

 

 

 

 

 

 

 

  1. Describe what the slope means in terms of the problem situation.

 

As x increases by one, y (decreases / increases) by _________________. 

(circle one)(how much)

 

SO

 

As the ________________increases by one mpg, the ___________________ (decreases / increases) 

  (independent variable)       (dependent variable)              (circle one)

 

by _________________. 

(how much)

 

 

  1. Does the vertical intercept (y-intercept) make sense in terms of the situation? 

 

YES or  NO   (circle one)

 

 

Why?

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