The demand and cost equations for the production of a certain ancillary component of HDTVs are given by p(x) = 300 number of components which can be sold at a price of $p and C(x) the cost of producing x number of components. - x and C(x) = 15000 + 30x where x is the 30
The demand and cost equations for the production of a certain ancillary component of HDTVs are given by p(x) = 300 number of components which can be sold at a price of $p and C(x) the cost of producing x number of components. - x and C(x) = 15000 + 30x where x is the 30
Chapter1: Making Economics Decisions
Section: Chapter Questions
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Needed to be solved this question correctly in 15 minutes and get the thumbs up please show me neat and clean work as soon as possible

Transcribed Image Text:The demand and cost equations for the production of a certain ancillary component
of HDTVs are given by
1
p(x) = 300
30
-x and C(x) = 15000 + 30x where x is the
number of components which can be sold at a price of $p and C(x) the cost of
producing x number of components.
-
1. Find marginal revenue at the production level of 150 components and write in
words the meaning of i
2. Determine number of components x that will maximize the revenue. (Show
appropriate work that leads you to the answer)
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