Gina is deciding between two new cars. The non-hybrid model she likes costs $14,000 plus $0.22 per mile. The hybrid model she likes costs $24,000 plus $0.13 per mile. She plans to buy another new car when the odometer reaches 80,000 miles. Graph the system of linear equations to determine which car is a better financial choice.

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Gina is deciding between two new cars. The non-hybrid model she likes costs $14,000 plus $0.22 per mile. The hybrid model she likes costs $24,000 plus $0.13 per mile. She plans to buy another new car when the odometer reaches 80,000 miles. Graph the system of linear equations to determine which car is a better financial choice.

Mathematics
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And these are the choices--> The hybrid vehicle is a better value. The standard vehicle is a better value. Either − after that amount of time, she will have spent the same amount. Not enough information.
14000 + .22x = v 24000 + .13x = v
the real question is whats the v value at 80000

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So whats the first step? I'm kinda suckish at math.
the first step is to write out 2 equation that will give you the value spent per mile.... like i did. you can then plot these points on a graph of make a table....but the real quaestion is what is the value after 80000 miles. So just plug in 80000 for x in each of them to see which costs more
Alright. Lemme see...
14000 + .22(80000) = 24000 + .13(80000) =
darn it. Forgot to put in the answers...
:)
14000 + .22(80000) = 31600 24000 + .13(80000) = 34400
Is that what you meant?
thats the values i get as well; the cheaper one is the answer.....
The non-hybrid. Thank you so much for the help! ;D

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