A store that installs cordless telephones finds that if it installs x telephones per week, its total costs will be C (x) = 40x + 975. It also finds that the demand function for their telephones is pa (x) = -x + 120. (a) Determine whether x = 65 is a breakeven point for the store. (b) Show that the store's total revenue per week is arbitrarily close to its total cost per week when the number of telephones they install per week are close to, but not equal to, 65.

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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A store that installs cordless telephones finds that if it installs x telephones per week, its total costs will be
C (x) =
= 40x + 975. It also finds that the demand function for their telephones is pa(x) = -x + 120.
(a) Determine whether x = 65 is a breakeven point for the store.
(b) Show that the store's total revenue per week is arbitrarily close to its total cost per week when the number
of telephones they install per week are close to, but not equal to, 65.
Transcribed Image Text:A store that installs cordless telephones finds that if it installs x telephones per week, its total costs will be C (x) = = 40x + 975. It also finds that the demand function for their telephones is pa(x) = -x + 120. (a) Determine whether x = 65 is a breakeven point for the store. (b) Show that the store's total revenue per week is arbitrarily close to its total cost per week when the number of telephones they install per week are close to, but not equal to, 65.
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