Posted by **Jenna** on Wednesday, April 28, 2010 at 3:31am.

Suppose r(x) = 8(x)^(1/2) represents revenue and c(x) = 2(x)^2 represents cost, with x measured in thousands of units. Is there a production level that maximizes profit? If so, what is it?

## Answer this Question

## Related Questions

- Calculus Help - using the cost function C(q) = q3−60q2+1200q+760 for 0 &#...
- Calculus - the cost function C(q) = q3−57q2+1083q+1010 for 0 ≤ q &#...
- calculus - C(q) = q3−60q2+1200q+760 for 0 ≤ q ≤ 50 and a ...
- Managerial Economics - Suppose that Neptune Music has the copyright to the ...
- Economics - Suppose that Neptune Music has the copyright to the latest CD of the...
- math - Suppose the total cost function for manufacturing a certain product C(x) ...
- math - Suppose the total cost function for manufacturing a certain product C(x) ...
- algebra help - The revenue for selling y units is R=3y^2-2y+5 and The cost of ...
- College Alg - The revenue and cost equations for a product are R=x (50-0.002x) ...
- Calculus Grade 12 University - The cost, in dollars, for the production of x ...