A store sells a certain type of digital camera. The revenue from selling x cameras is modeled by R(x) = 420x − 0.5x2. The cost of producing x cameras is modeled by C(x) = 9600 + 150x − 0.1x2. These models are valid for x in the interval [0, 600]. (a) Find a function P(x) that models the profit from producing and selling x cameras. P(x) = How many cameras must be sold in one week before revenue exceeds cost. (Round your answer up to the nearest whole number.) cameras
A store sells a certain type of digital camera. The revenue from selling x cameras is modeled by R(x) = 420x − 0.5x2. The cost of producing x cameras is modeled by C(x) = 9600 + 150x − 0.1x2. These models are valid for x in the interval [0, 600]. (a) Find a function P(x) that models the profit from producing and selling x cameras. P(x) = How many cameras must be sold in one week before revenue exceeds cost. (Round your answer up to the nearest whole number.) cameras
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.5: Rational Functions
Problem 51E
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A store sells a certain type of digital camera. The revenue from selling x cameras is modeled by
R(x) = 420x − 0.5x2.
The cost of producing x cameras is modeled by
C(x) = 9600 + 150x − 0.1x2.
These models are valid for x in the interval [0, 600].
(a) Find a function P(x) that models the profit from producing and selling x cameras.
P(x) | = |
|
How many cameras must be sold in one week before revenue exceeds cost. (Round your answer up to the nearest whole number.)
cameras
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