The marginal revenue and marginal cost functions of a campany are given by R'(q) = 300 – 10Vā and C (q) = 050, rands per unit, respectively. 500 0.5q+50' 3.1) What is the marginal profit at 100 units? 3.2) Find the total variable cost to produce 900 units. 3.3) Is producing 900 units profitable if C'(0) = R80000?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 91E
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Question 3. The marginal revenue and marginal cost functions of a campany are given by
R(q) = 300 – 10 ą and C' (q)
500
rands per unit, respectively.
0.5q+50
3.1) What is the marginal profit at 100 units?
3.2) Find the total variable cost to produce 900 units.
3.3) Is producing 900 units profitable if C(0) = R80000?
Transcribed Image Text:Question 3. The marginal revenue and marginal cost functions of a campany are given by R(q) = 300 – 10 ą and C' (q) 500 rands per unit, respectively. 0.5q+50 3.1) What is the marginal profit at 100 units? 3.2) Find the total variable cost to produce 900 units. 3.3) Is producing 900 units profitable if C(0) = R80000?
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