The unit cost, in dollars, to produce each box of cat food is $3 and the fixed monthly costs are $22244. The price-demand function, in dollars per box, is p(x) 2x + 469 Where x is the number of boxes of cat food. Find the cost function. C(r) Find the revenue function. R(x) Find the profit function. P(x)

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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The unit cost, in dollars, to produce each box of cat food is $3 and the fixed monthly costs are $22244. The price-demand function, in dollars per box, is p(x)= -2x +469 Where x is the number of boxes of cat food.
The unit cost, in dollars, to produce each box of cat food is $3 and the fixed monthly costs are $22244. The
price-demand function, in dollars per box, is p(x)
2x + 469
Where x is the number of boxes of cat food.
Find the cost function.
C(r)
Find the revenue function.
R(r)
Find the profit function.
P(x)
At what quantity is the smallest break-even point?
Select an answer
Select an answer
grams of cat food
servings of cat food
boxes of cat food
dollars
Transcribed Image Text:The unit cost, in dollars, to produce each box of cat food is $3 and the fixed monthly costs are $22244. The price-demand function, in dollars per box, is p(x) 2x + 469 Where x is the number of boxes of cat food. Find the cost function. C(r) Find the revenue function. R(r) Find the profit function. P(x) At what quantity is the smallest break-even point? Select an answer Select an answer grams of cat food servings of cat food boxes of cat food dollars
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