Question

The marginal cost of producing the xth box of CDs is given by 10 − x/(x2...

The marginal cost of producing the xth box of CDs is given by 10 − x/(x2 + 1)2.  The total cost to produce two boxes is $1,000. Find the total cost function

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
The marginal cost of producing the xth box of CDs is 90 + x + 1/x^2...
The marginal cost of producing the xth box of CDs is 90 + x + 1/x^2 . The total cost to produce 100 boxes is $60,000. Find the cost function C(x).
3) The marginal cost for producing x items can be given by the formula: C ′...
3) The marginal cost for producing x items can be given by the formula: C ′ ( x ) = 350 − 0.18 x. Find the total cost function if the cost of making 300 items is known to be $97,400. a) What are the fixed costs? b) How much would it cost to make 500 items?
The marginal cost of a product can be thought of as the cost of producing one...
The marginal cost of a product can be thought of as the cost of producing one additional unit of output. For​ example, if the marginal cost of producing the 50th product is​ $6.20, it cost​ $6.20 to increase production from 49 to 50 units of output. Suppose the marginal cost C​ (in dollars) to produce x thousand mp3 players is given by the function Upper C left parenthesis x right parenthesis equals x squared minus 120 x plus 7500.C(x) =...
7. Suppose the cost, in dollars, of producing x items is given by the function C(x)...
7. Suppose the cost, in dollars, of producing x items is given by the function C(x) = 1/6x3+ 2x2+ 30. Current production is at x = 9 units. (a) (3 points) Use marginal analysis to find the marginal cost of producing the 10th unit. (b) (3 points) Find the actual cost of producing the 10th unit.
The cost of producing a plastic toy is given by the function C(x) = 8x +...
The cost of producing a plastic toy is given by the function C(x) = 8x + 25, where x is the number of hundreds of toys. The revenue from toy sales is given by R(x) = −x2 + 120x − 360. Since profit = revenue − cost, the profit function must be P(x) = −x2 + 112x − 385 (verify). How many toys sold will produce the maximum profit? What is the maximum profit?
A furniture company determines that its marginal cost function for producing x tables is estimated by...
A furniture company determines that its marginal cost function for producing x tables is estimated by the function MC(x)=C(prime) of (x) = 0.6x^2 - 2.4x + 50 dollars per table. If the total cost of producing 25 tables is $1020. What is the total cost of producing 30 tables?
A company is producing tires for cars. The weekly cost of producing x tires is given...
A company is producing tires for cars. The weekly cost of producing x tires is given by: C(x) = 60,000 +500x - 0.75x^2 Find and interpret the marginal cost at a production level of 300 tires a week. At a production level of 300 tires a week the production costs are increasing at a rate of $50 per tires. It costs $142,500 to produce 300 tires a week. At a production level of 300 tires a week the production costs...
10) The total cost, in dollars, to produce x DVD players is C(x) = 100 +...
10) The total cost, in dollars, to produce x DVD players is C(x) = 100 + 6x - x2 + 5x3. Find the marginal cost when x = 2.
Suppose that it costs C(x)=1.30 x2+100.00 x+570.00 dollars to produce x text books, and that a...
Suppose that it costs C(x)=1.30 x2+100.00 x+570.00 dollars to produce x text books, and that a price per unit of p(x)=−2.35 x+190.00 is needed to sell all x units. a) Find the revenue function. R(x)=     b) Find the profit function. P(x)=     c) Find the exact cost of producing the 8-th text book. Exact Cost =     dollars. d) Find the marginal profit if x=7. Marginal Profit =  dollars per unit.
The marginal revenue of a company is given by r(x)=x^3-0.3x^2+0.1 and the marginal cost is given...
The marginal revenue of a company is given by r(x)=x^3-0.3x^2+0.1 and the marginal cost is given by c(x)=x\sqrt{-x^2+100} both measured in thousands of dollars per hundred units (x) produced. Find the total profit for x=1 to x=4 hundred units produced.