The price-demand and cost functions for the production of microwaves are given as p = 215 80 and C(2) = 88000 + 40r, where z is the number of microwaves that can be sold at a price of p dollars per unit and C(r) is the total cost (in dollars) of producing z units. (A) Find the marginal cost as a function of z. C"(z) = (B) Find the revenue function in terms of r. R(x) = %3D (C) Find the marginal revenue function in terms of r. R(z) =
The price-demand and cost functions for the production of microwaves are given as p = 215 80 and C(2) = 88000 + 40r, where z is the number of microwaves that can be sold at a price of p dollars per unit and C(r) is the total cost (in dollars) of producing z units. (A) Find the marginal cost as a function of z. C"(z) = (B) Find the revenue function in terms of r. R(x) = %3D (C) Find the marginal revenue function in terms of r. R(z) =
Chapter1: Making Economics Decisions
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Section 4.4 Profit, Cost, Revenu..
Quiz on Sections 4.4 and 4.6 -.
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Derivative Calculator With Ste.
10x-(0.01x3-0.6x 2+14x)=0-.
Unit 3: Section 4.4 Profit, Cost, Revenue
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The price-demand and cost functions for the production of microwaves are given as
p= 215 -
80
6.
and
C(r) = 88000 + 40r,
where z is the number of microwaves that can be sold at a price of p dollars per unit and C(z) is the total cost (in dollars) of
producing z units.
(A) Find the marginal cost as a function of r.
C"(x) =
(B) Find the revenue function in terms of z.
R(x) =
(C) Find the marginal revenue function in terms of a.
R(x) =
(D Ealuara she marrinal rauanua funcrion aem- 1500
OK
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Transcribed Image Text:A edfinity.com
Section 4.4 Profit, Cost, Revenu.
Quiz on Sections 4.4 and 4,6 -..
Blackboard Learn
Akame Ga Kill - Streaming Free...
Unit 3: Section 4.4 Profit, Cost, Revenue
OPEN
where a is the number of microwaves that can be sold at a price of p dollars per unit and C
112
producing a units.
(A) Find the marginal cost as a function of æ.
C'(x) =
5
(B) Find the revenue function in terms of x.
R(x) =
(C) Find the marginal revenue function in terms of a.
R'(x) =
(D) Evaluate the marginal revenue function at x = 1500.
R'(1500) =
(E) Find the profit function in terms of c.
P(x) =
(F) Evaluate the marginal profit function at a = 1500.
P'(1500) =
Learn mo
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