The daily cost, in dollars, to produce x gallons of handmade ice cream is C(x) = 1.3x + 11. The price- demand function, in dollars per gallon, is p(x) = - 0.1x + 13.5 %3D Find the daily profit function. P(z) = How many gallons of ice cream need to be sold each day to maximize the profit. Select an answer Find the maximum daily profit. Select an answer Find the price to charge per gallon to maximize profit. Select an answer

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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The daily cost, in dollars, to produce x gallons of handmade ice cream is C(x) = 1.3x+ 11. The price-demand function, in dollars per gallon, is p(x)=-0.1x+13.5
The daily cost, in dollars, to produce x gallons of handmade ice cream is C(x) = 1.3x + 11. The price-
demand function, in dollars per gallon, is p(x)
%3D
- 0.1x + 13.5
Find the daily profit function.
P(z) =
How many gallons of ice cream need to be sold each day to maximize the profit.
Select an answer
Find the maximum daily profit.
Select an answer
Find the price to charge per gallon to maximize profit.
Select an answer
Transcribed Image Text:The daily cost, in dollars, to produce x gallons of handmade ice cream is C(x) = 1.3x + 11. The price- demand function, in dollars per gallon, is p(x) %3D - 0.1x + 13.5 Find the daily profit function. P(z) = How many gallons of ice cream need to be sold each day to maximize the profit. Select an answer Find the maximum daily profit. Select an answer Find the price to charge per gallon to maximize profit. Select an answer
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