Your computer supply store sells two types of laser printers. The first type, A, has a cost of $86 and you make a $45 profit on each one. The second type, B, has a cost of $130 and you make a $35 profit on each one. You expect to sell at least 100 laser printers this month and you need to make at least $3850 profit on them. How many of what type of printer should you order if you want to minimize your cost?
so far i did this much but i am stuck x = number of type A printers y = number of type B printers x + y ≥ 100 Type A, you make a profit of $45 on each Type B, you make a profit of $35 on each Therefore you need to make at least $3850 profit Therefore 45x + 35y ≥ 3850 Minimize Cost = 86x + 130y x + y ≥ 100 45x + 30y ≥ 3450
@apple_pi Help Please
Hang on a sec... jotting things down
ok
Actually gotta go now. I'll be back if I can
@robtobey Help me Please
@INeedHelpPlease? Help Me Here
Well, this is quite a sticky situation you got yourself into (optimisation... the horror D: ) But anyway, you see those inequalities called constraints? They both correspond to a specific line, right? Find their intersection...
\[\Large x + y = 100\\\Large 45x + 35y = 3850\] Solve this system :)
Still here, are you? First, solve that system I put up... ^
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