Destination | Departing Flight Numbers (list all departing flightsegments) | Distance (round to nearest mile) | Amount |
Miami | Delta 3899/ Delta 951 | 993 | $328 |
San Diego | Delta 3899/ Delta 1909 | 2,321 | $609 |
New York City | Delta 3899/ Delta 2021 | 555 | $508 |
Chicago | Delta 3899/ Delta 1608 | 516 | $205 |
Seattle | Delta 3899/Delta 3642 | 2,568 | $491 |
Salt Lake City | Delta 2899/ Delta 2611 | 1,831 | $475 |
Boston | Delta 2109/ Delta 665 | 744 | $579 |
Honolulu | Delta 876/ Delta 1559 | 4,594 | $1,168 |
Denver | Delta 3899/ Delta 2871 | 1,350 | $415 |
*Fort Myers | Delta 3899/ Delta 462 | 974 | $395 |
Plotted on the horizontal axis is distance in miles to differentcities, the vertical axis is price of flight of the flight to thesecities
a. looking at the scatter plot, how is the cost of the tripassociated with the distance of the trip
b. use a straight edge to approximate a line of best fit to thedata
c. on a scale of 0 to 1 estimate how well the line fits thedata. 0= no fit 1= perfect fit. How did we choose the value of 0 or1
d. Find the equation based on your best fitline.  HINT:  To find theestimated equation, pick two points on the line and pluginto   Show your work.   Write yourequation in the form,
e
.Now, let’s calculate the least-squares line basedon your data.  Show yourwork.  You can use the following table to assist you oryou may use Excel if you are more comfortable with the software.Write your equation in the form, .
Determine the Sample CorrelationCoefficient, . ÂÂ