A manufacturer estimates that when q thousand units of a particular commodity are produced each month, the total cost will be C(q) = 0.4q² + 3q + 40 thousand rands, and all q units can be sold at a price of p(a) = 22.2 – 1.2g rands per unit. Questions 6 continues, (a) The profit function is given by P(q) = aq° + cq" + e. (b) Determine the level of production, that is the value of q, that maximizes the profits. q . (c) What is the maximum profit? P =..

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.3: The Natural Exponential Function
Problem 44E
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Question 6
A manufacturer estimates that when q thousand units of a particular commodity
are produced each month, the total cost will be
C(q) = 0.4q² + 3q + 40
thousand rands, and all q units can be sold at a price of
p(4) = 22.2 – 1.2g
rands per unit.
Questions 6 continues,
(a) The profit function is given by
P(a) = aq" + cq“ + e.
(b) Determine the level of production, that is the value of q, that maximizes
the profits. q= .
(c) What is the maximum profit? P = ...
2.
Transcribed Image Text:Question 6 A manufacturer estimates that when q thousand units of a particular commodity are produced each month, the total cost will be C(q) = 0.4q² + 3q + 40 thousand rands, and all q units can be sold at a price of p(4) = 22.2 – 1.2g rands per unit. Questions 6 continues, (a) The profit function is given by P(a) = aq" + cq“ + e. (b) Determine the level of production, that is the value of q, that maximizes the profits. q= . (c) What is the maximum profit? P = ... 2.
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