A company makes solar panels. The company's revenue function, in dollars, is R(n) = 10n , where n is the number of panels produced. The cost function is C(n) = 100(2)30 . R and C are shown on the graph below. | yt 1000 800 600 400 200 20 40 60 80 100 Number of Panels a) Estimate from the graph i) the break-even points ii) the number of panels that should be produced for maximum profit b) Write the equation for the profit function P. c) Graph P. d) Use your graph of P to estimate the number of panels that give maximum profit. e) How would your answers for break-even points and maximum profit change if i) the number of dollars of revenue per panel is increased slightly? ii) the cost function is changed to C(n) =100(2)35 ? f) What does the number that was changed in part e) ii) represent? Dollars

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.3: Systems Of Inequalities
Problem 19E
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Please, I need the answer for c,d,e,f that indicated in the photo below.

A company makes solar panels. The company's revenue function, in dollars, is R(n) = 10n , where n is
the number of panels produced. The cost function is C(n) = 100(2)30 . R and C are shown on the graph
below.
1000
800
600
400
200
20 40 60 80 100 1
Number of Panels
a) Estimate from the graph
i) the break-even points
ii) the number of panels that should be produced for maximum profit
b) Write the equation for the profit function P.
c) Graph P.
d) Use your graph of P to estimate the number of panels that give maximum profit.
e) How would your answers for break-even points and maximum profit change if
i) the number of dollars of revenue per panel is increased slightly?
ii) the cost function is changed to C(n)=100(2)35?
f) What does the number that was changed in part e) ii) represent?
Dollars
Transcribed Image Text:A company makes solar panels. The company's revenue function, in dollars, is R(n) = 10n , where n is the number of panels produced. The cost function is C(n) = 100(2)30 . R and C are shown on the graph below. 1000 800 600 400 200 20 40 60 80 100 1 Number of Panels a) Estimate from the graph i) the break-even points ii) the number of panels that should be produced for maximum profit b) Write the equation for the profit function P. c) Graph P. d) Use your graph of P to estimate the number of panels that give maximum profit. e) How would your answers for break-even points and maximum profit change if i) the number of dollars of revenue per panel is increased slightly? ii) the cost function is changed to C(n)=100(2)35? f) What does the number that was changed in part e) ii) represent? Dollars
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