P= 25- 0.01 x price -demond equation and cost function, 4) Let and C(x)= 2x +9000 , be the re spectively , for the manufacture of umbrellas . a) Express the revenue in terms of x, and find the Norginae revenue, average functions. revenue and Marginal avera ge revenue b) Find the -even point (s). Graph R=R(x) nd coordinate system, and locate break C-CCx) on the same regions of profit and loss. c) Evaluate the Marginal profit at x =lo00. Interpret the result-
P= 25- 0.01 x price -demond equation and cost function, 4) Let and C(x)= 2x +9000 , be the re spectively , for the manufacture of umbrellas . a) Express the revenue in terms of x, and find the Norginae revenue, average functions. revenue and Marginal avera ge revenue b) Find the -even point (s). Graph R=R(x) nd coordinate system, and locate break C-CCx) on the same regions of profit and loss. c) Evaluate the Marginal profit at x =lo00. Interpret the result-
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
Related questions
Question

Transcribed Image Text:P= 25- 0.01 x
price -demond equation ond cost function,
4) Let
Cx) = 2x+9000,
and
Ox<2500
be the
re spectively , for the manufacture of umbrellas .
a) Express the revenue in terms of x,
and
find
the Norginal revenue, average revenue ond morginal
functions.
ノ
avera ge revenue
b) Find the
break -ever point (s). Graph R=R(x) and
Coordinate
C-CCx)
on the same
system
,ond locate
regions of profit and loss.
c) Evaluate the Marginal profit at x=lo00. Interpret
the result-
Good Luck
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