Revenue A company produces a new product for which the rate of change of the revenue can be modeled by dR dt = 0.6551 3/2, 0 ≤ t≤ 225 where t is the time (in weeks). When t = 0, R = 0. (a) Find a model for the revenue function. R = (b) What is the revenue (in dollars) after 20 weeks? (Round your answer to two decimal places.) $ (c) When (in weeks) will the weekly revenue be 26,200? weeks

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ISBN:9781337282291
Author:Ron Larson
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Chapter1: Equations, Inequalities, And Mathematical Modeling
Section1.2: Linear Equations In One Variable
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Revenue A company produces a new product for which the rate of change of the revenue can be modeled by
dR
dt
= 0.6551 3/2, 0 ≤ t≤ 225
where t is the time (in weeks). When t = 0, R = 0.
(a) Find a model for the revenue function.
R =
(b) What is the revenue (in dollars) after 20 weeks? (Round your answer to two decimal places.)
$
(c) When (in weeks) will the weekly revenue be 26,200?
weeks
Transcribed Image Text:Revenue A company produces a new product for which the rate of change of the revenue can be modeled by dR dt = 0.6551 3/2, 0 ≤ t≤ 225 where t is the time (in weeks). When t = 0, R = 0. (a) Find a model for the revenue function. R = (b) What is the revenue (in dollars) after 20 weeks? (Round your answer to two decimal places.) $ (c) When (in weeks) will the weekly revenue be 26,200? weeks
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