The linear model for the JetBlue net income J as a function of the Alaska Air Group net income A using the data of 2010 and 2013 if the table representing the net incomes (in millions of dollars) of various airlines during the period 2010 − 2014 is as follows, Year 2010 2011 2012 2013 2014 Southwest Airlines 450 200 400 750 900 JetBlue Airways 100 90 130 170 400 Alaska Air Group 250 250 300 500 600
The linear model for the JetBlue net income J as a function of the Alaska Air Group net income A using the data of 2010 and 2013 if the table representing the net incomes (in millions of dollars) of various airlines during the period 2010 − 2014 is as follows, Year 2010 2011 2012 2013 2014 Southwest Airlines 450 200 400 750 900 JetBlue Airways 100 90 130 170 400 Alaska Air Group 250 250 300 500 600
Solution Summary: The author calculates the linear model for the JetBlue net income J as a function of the Alaska Air Group Net Income A using the data of 2010 and 2013.
To calculate: The linear model for the JetBlue net income J as a function of the Alaska Air Group net income A using the data of 2010 and 2013 if the table representing the net incomes (in millions of dollars) of various airlines during the period 2010−2014 is as follows,
Year
2010
2011
2012
2013
2014
Southwest Airlines
450
200
400
750
900
JetBlue Airways
100
90
130
170
400
Alaska Air Group
250
250
300
500
600
(b)
To determine
The year from the year 2011, 2012 and 2014 which provides the best estimation about the JetBlue’s net income when the table representing the net incomes (in millions of dollars) of various airlines during the period 2010−2014 is as follows,
Year
2010
2011
2012
2013
2014
Southwest Airlines
450
200
400
750
900
JetBlue Airways
100
90
130
170
400
Alaska Air Group
250
250
300
500
600
(c)
To determine
The units of measurement of the slope and also interpret about the net incomes of JetBlue Airways and Alaska Air Group from the slope which is calculated in part (a).
find the zeros of the function algebraically:
f(x) = 9x2 - 3x - 2
Rylee's car is stuck in the mud. Roman and Shanice come along in a truck to help pull her out. They attach
one end of a tow strap to the front of the car and the other end to the truck's trailer hitch, and the truck
starts to pull. Meanwhile, Roman and Shanice get behind the car and push. The truck generates a
horizontal force of 377 lb on the car. Roman and Shanice are pushing at a slight upward angle and generate
a force of 119 lb on the car. These forces can be represented by vectors, as shown in the figure below. The
angle between these vectors is 20.2°. Find the resultant force (the vector sum), then give its magnitude
and its direction angle from the positive x-axis.
119 lb
20.2°
377 lb
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