You have a choice between going to an in-state college where you would pay $7500 per year for tuition and an out-of-state college where the tuition is $11,000 per year. The cost of living is much higher at the in-state colleg where you can expect to pay $750 per month in rent, compared to $350 per month at the other college. Assuming all other factors are equal, which is the less expensive choice on an annual (12-month) basis? The yearly expense of the in-state college is S and the yearly expense of the out-of-state college is S. Thus, on an annual basis, the less expensive choice is the college. (Simplify your answers.)
You have a choice between going to an in-state college where you would pay $7500 per year for tuition and an out-of-state college where the tuition is $11,000 per year. The cost of living is much higher at the in-state colleg where you can expect to pay $750 per month in rent, compared to $350 per month at the other college. Assuming all other factors are equal, which is the less expensive choice on an annual (12-month) basis? The yearly expense of the in-state college is S and the yearly expense of the out-of-state college is S. Thus, on an annual basis, the less expensive choice is the college. (Simplify your answers.)
Chapter7: Systems Of Equations And Inequalities
Section7.2: Systems Of Linear Equations: Three Variables
Problem 61SE: Last year, at Haven's Pond Car Dealership, for a particular model of BMW, Jeep, and Toyota, one...
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Transcribed Image Text:You have a choice between going to an in-state college where you would pay $7500 per year for tuition and an out-of-state college where the tuition is $11,000 per year. The cost of living is much higher at the in-state colleg
where you can expect to pay $750 per month in rent, compared to $350 per month at the other college. Assuming all other factors are equal, which is the less expensive choice on an annual (12-month) basis?
The yearly expense of the in-state college is S and the yearly expense of the out-of-state college is S. Thus, on an annual basis, the less expensive choice is the
college.
(Simplify your answers.)
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