R(x) = x(94.8 - 5x) Revenue function C(X) = 156 + 19.7x Cost function Both have a domain 1 ≤ x ≤ 15 (A) Break-even points are the production levels at which R(x) = C(x). Find the break-even points algebraically to the nearest thousand cameras. (B) Recall that a loss occurs if R(x) < C(x) and profit occurs when R(x) > C(x). For what outputs (to the nearest thousand cameras) will a loss occur? A Profit?
R(x) = x(94.8 - 5x) Revenue function C(X) = 156 + 19.7x Cost function Both have a domain 1 ≤ x ≤ 15 (A) Break-even points are the production levels at which R(x) = C(x). Find the break-even points algebraically to the nearest thousand cameras. (B) Recall that a loss occurs if R(x) < C(x) and profit occurs when R(x) > C(x). For what outputs (to the nearest thousand cameras) will a loss occur? A Profit?
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter1: Expressions And Functions
Section1.8: Interpreting Graphs Of Functions
Problem 19PPS
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R(x) = x(94.8 - 5x) Revenue function
C(X) = 156 + 19.7x Cost function
Both have a domain 1 ≤ x ≤ 15
(A) Break-even points are the production levels at which R(x) = C(x). Find the break-even points algebraically to the nearest thousand cameras.
(B) Recall that a loss occurs if R(x) < C(x) and profit occurs when R(x) > C(x). For what outputs (to the nearest thousand cameras) will a loss occur? A Profit?
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