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- Find the profit maximizing output given the following revenue and cost functions:R(q) = 1000q – 2q2C(q) = q3 – 59q2 + 1315q + 2000For a certain product, the revenue is given by R = 60x and the cost is given by C(x) = 40x + 1100. To obtain a profit, the revenue must be greater than the cost. For what values of x will there be a profit? x >Management has at its disposal the following information: Revenue function: R =890Q ‒5.5Q2 The profit-maximizing price: P=494 OMR. Then the Profit-maximizing quantity is (............) Units. (write only the number) Answer:
- Given the mixed cost function y = $6.50x + $3,000. What does the $6.50 represent? a.Total cost per unit of the cost driver b.The fixed cost per unit c.The slope of the cost function d.Total fixed costsFor the given cost function C'(x) 10000+400x + x² find: a) The cost at the production level 1300 = b) The average cost at the production level 1300 c) The marginal cost at the production level 1300 d) The production level that will minimize the average cost e) The minimal average costK In the equation y = $7.20x + $250,250, O A. $250,250 are the total costs. OB. $250,250 are the total fixed costs. OC. $250,250 are the total overhead costs. OD. $250,250 are the total variable costs. 4
- For the given cost function C(x) = 28900+ 500x + x², First, find the average cost function. Use it to find: a) The production level that will minimize the average cost X = b) The minimal average cost $In the equation Y = 200 + 0.8X, Y represents Question 54 options: a) Variable cost per unit of activity b) Activity level c) Total cost d) Fixed costR (X) = 55x and C (x) = 30x + 250 for total revenue and total cost functions a-) profit function pi (x) for firms and b-) Find the breakeven point.
- Question 3: Sobar Company's financial information is given in the table below. Sales (OMR) Fixed Costs 405000 450000 Variable Costs 225000 240000 Year 2019 90000 | 2020 120000 Calculate: a) P/V ratio, b) B.E.P.19) Sales Revenue is $ 850000, variable cost is $ 200000 and fixed costs are $ 300000 Required: Net income in to be prepared in the table format.Find the marginal profit function if cost and revenue are given by C(x) = 224 + 0.8x and R(x) = 8x – 0.05x2. P'(x) =D