Maximum profit

Related BrainMass Solutions

• Profit Maximization

  b. maximum profit c. quantity at which revenue is maximized d. maximum revenue e. maximum quantity at which profit will be at least $580 f. maximum revenue at which profit will be at least $580

• corner point method

  Profit(0,0) = 20*0 + 8*0 = 0 Profit(0,9) = 20*0 + 8*9 = 72 Profit(10,0) = 20*10 + 8*0 = 200 Profit(9/2, 15/2) = 20*9/2 + 8*15/2 = 150 Profit(8, 4) = 20*8 + 8*4 = 192 Maximum profit occurs at (10, 0).

• Economics - Ohter - Maximum Profit

  212067 Economics - Maximum Profit Problem A steel producer has the following total cost: TC = $187,500 + $5Q + $0.0003Q^2. Q = tons of steel produced per month. Calculate the firm's maximum profit if steel price is stable at $20 ton.

• Quadratic Equation : Maximum Profit

  What number of clerks will maximize the profit and what is the maximum possible profit?

• Maximum Profit

  What is the maximum profit, and which projects should be selected?

• Parabolas and Quadratic Equations : Maximum Profit

  113202 Derivatives : Maximum Profit The total profit (in dollars) for sales of x rowing machines is given by P(x) = -0.2x^2 + 300x - 200. What is the profit if 500 are sold? For what value of x will the profit be at a maximum?

• firm in an oligopolistic industry

  Quantity at which profit is maximized B. Maximum profit C. Quantity at which revenue is maximized D.Maximum revenue E. Maximum quantity at which profit will be at least $850 F.

• Practice on Maximum and Minimum, Profit maximization

  Then we have P(x) = (9300 + x)(3 - 0.0003x) For maximum profit, P'(x) = 0  (9300 + x)(-0.0003) + (3 - 0.0003x) = 0 This gives x = 350 Maximum profit = P(350) = 27936.75 $ 27936.75 (b) What would be the profit/bottle in this case?

• Call option strategy

  for premium= $5-$3=$2 Answer: maximum potential profit = $2 b) If, at expiration, the price of a share of IBM stock is $103, what would your profit be?

• Profit Function and Maximum Profit

  The graph is shown below: We can see from the Excel graph that the Total profit function has maximum value at Q = 50. The expert examines profit functions and maximum profits.