1) Look at page 204 in the textbook for a discussion of Profit. The calculation of Profit in a business transaction is Revenue minus Cost. Thus, if (x) items are sold at $8 each the Revenue would be 8x. If the cost of (x) items is $2, then the profit would be 8x -2x. Saltwater taffy can be sold wholesale for $45 per thousand individual candies. The cost of producing (x) thousand candies is C(x) = 0.5x² – 3x + 25. (a) What is the revenue function in this situation? (b) What is the profit function? (c) What number of candies will produce the largest profit? (d) What is the maximum profit?

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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1) Look at page 204 in the textbook for a discussion of Profit. The
calculation of Profit in a business transaction is Revenue minus
Cost. Thus, if (x) items are sold at $8 each the Revenue would
be 8x. If the cost of (x) items is $2, then the profit would be 8x
-2x.
Saltwater taffy can be sold wholesale for $45 per thousand
individual candies. The cost of producing (x) thousand candies is
C(x) = 0.5x² – 3x + 25.
(a) What is the revenue function in this situation?
(b) What is the profit function?
(c) What number of candies will produce the largest
profit?
(d) What is the maximum profit?
Transcribed Image Text:1) Look at page 204 in the textbook for a discussion of Profit. The calculation of Profit in a business transaction is Revenue minus Cost. Thus, if (x) items are sold at $8 each the Revenue would be 8x. If the cost of (x) items is $2, then the profit would be 8x -2x. Saltwater taffy can be sold wholesale for $45 per thousand individual candies. The cost of producing (x) thousand candies is C(x) = 0.5x² – 3x + 25. (a) What is the revenue function in this situation? (b) What is the profit function? (c) What number of candies will produce the largest profit? (d) What is the maximum profit?
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