Suppose that the total cost function for manufacturing certain product is C(x)=0.2(0.01x^2+120)
Question: The quantity demanded each month of the Walter Serkin recording of Beethoven’s Moonlight Sonata, manufactured by Phonola records Industries is related to the price of the compact disc:
\[p=-0.00042x+6\]with \(\left( 0\le x\le 12,000 \right)\) represents the demand, and p denotes the price and x is the number of discs demanded. The total monthly cost for pressing and packaging x copies of this classical recording is given by
\[C\left( x \right)=600+2x-0.00002{{x}^{2}}\]with \(0\le x\le 20000\). To maximize its profits, how many copies should Phonola produce each month?
Price: $2.99
Solution: The solution file consists of 1 page
Deliverables: Word Document
Deliverables: Word Document
-
[Solved] Solve the following ∫{(x^2)/(√{x^3-1)}dx} #9309
-
[Solution] Find the center and the radius of the following circle: 4x^2 + 4y^2 = 1 #9774
-
[Solution] Find the definite integrals: (a) ∫_{0}^{π /4}{({{ sec }^2}x+1)dx} (b) ∫_{-1}^1{(x^3-2x- #10819
-
[Solution] use the definition of continuity and the properties of limits to: a) show that the function f(x)=x^ #23708
-
Math Help
-
Math Solutions
