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1.Write a linear equation of the form y1 = mx + b for your first set of data.2.Write a linear equation of the form y2 = mx + b for the other equation in your system.3.Explain the Point of Intersection. (X,Y)

1Write a linear equation of the form y1 mx b for your first set of data2Write a linear equation of the form y2 mx b for the other equation in your system3Explai class=

Respuesta :

First, find the actual number of miles per round trip in each case.

-Hyperloop

[tex]distanceH=speed*time=760*0.583=443.08miles[/tex]

-Airplane

[tex]distanceA=535*1.25=668.75miles[/tex]

Then, the cost (round trip) would be related to the constant b in both cases since it is a fixed rate. Multiply it by the maximum number of passengers,

[tex]\begin{gathered} b_H=40*28=1120 \\ b_A=88*360=31680 \end{gathered}[/tex]

Then, multiply the rate of consumption by the fuel costs for each mean of transportation,

[tex]\begin{gathered} \frac{1}{m_H}=2*16.8*1=33.6 \\ \frac{1}{m_A}=2*2736*2.98=16306.56 \end{gathered}[/tex]

Notice that it is multiplied by 2 since the rate of consumption row is given in one-way unitsThus,

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