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Fantastic Flags, Inc., finds that the cost to make x flags is: C = 19x + 10, 135
while the revenue produced from them is R = 37x (C and R are in dollars).
What is the smallest whole number of flags, x, that must be sold for the company to show a profit (that is, the point at which revenue begins to exceed cost)?
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R - C = P (Profit)
So you want to know when;
R-C>0
37x - 19x - 10135 > 0
18x - 10135 > 0
18x > 10135
x > 563.05555...
x = 564
I am at an age where I have forgotten more than I remember, but I still pretend to know it all.
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... and if they sell 564 this is the result:
Cost = 19x + 10,135 = 19 × 564 + 10,135 = 20,851
Revenue = 37x = 37 × 564 = 20,868
Profit = 20,868 - 20,851 = $17
"The physicists defer only to mathematicians, and the mathematicians defer only to God ..." - Leon M. Lederman
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Dang. Looks so easy now. Hard to see why I didn't see it myself. Thanks for the help.
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