The revenue function R in terms of the number of units sold, x, is given as
R = 210x - 0.3x^2
wh

Name: The revenue function R in terms of the number of units sold, x, is given as R = 210x - 0.3x^2 where R is the total revenue in dollars. Find the number of units sold x that produces a maximum revenue? Your answer is x = What is the maximum revenue?
Uploaded: 2023-07-24T21:07:30-08:00
Duration: 1 min 54 s
Channel: Marcella Sippey
Description: The revenue function R in terms of the number of units sold, x, is given as R = 210x - 0.3x^2 where R is the total revenue in dollars. Find the number of units sold x that produces a maximum revenue? Your answer is x = What is the maximum revenue?

Question

Patricia Taylor · Accepted Answer

Step 1: Find the derivative of the revenue function with respect to x.

R'(x) = frac{d}{dx}(210x

Question

The revenue function R in terms of the number of units sold, x, is given as R = 210x - 0.3x^2 where R is the total revenue in dollars. Find the number of units sold x that produces a maximum revenue? Your answer is x = What is the maximum revenue?

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