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R (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.
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- A firm has a cost function C(x)=10x+107, where x represents the number of units produced. the firm's revenue function is R(x)=38x if x is equal to 78 find the firm's profit. round to the nearest whole numberFor a certain company, the cost function for producing x items is C(x)=40x+200, and the revenue function for selling x items in R(x)=−0.5(x−80)2+3,200. The maximum capacity of the company is 110 items. The profit function P(x) is the revenue function R(x) (how much it takes in) minus the cost function C(x) (how much it spends). In economic models, one typically assumes that a company wants to maximize its profit, or at least make a profit!Assuming that the company sells all that it produces, what is the profit function?P(x)= Preview Change entry mode . Hint: Profit = Revenue - Cost as we examined in Discussion 3. What is the domain of P(x)?Hint: Does calculating P(x) make sense when x=−10 or x=1,000? The company can choose to produce either 40 or 50 items. What is their profit for each case, and which level of production should they choose?Profit when producing 40 items = Number Profit when producing 50 items = Number Can you explain, from our model, why the company makes less profit…Adams Inc. has the following data, rRF = 5%, RPm = 6% and Beta = 1.05. What is the firms cost of common from reinvested earning using CAPM? (11.30%, 12.72%, 11.64%, 11.99%, and 12.35%)
- Please answer the blank areas including total expenses, income from operations, what is the expected margin of safety in dollars and as a percentage of sales (if required , round the percent to one decimal place) and determine the operating leverage . Thx ( please provide explanations).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 costsFrom the PW, AW, and FW values shown, the conventional B/C ratio is closest to: (a) 1.27 (b) 1.33 (c) 1.54 (d) 2.76 PW, $ AW, $/Year FW, $ First cost 100,000 16,275 259,370 M&O cost 68,798 11,197 178,441 Benefits 245,784 40,000 637,496 Disbenefits 30,723 5,000 79,687
- 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:compute for the following items: d. Contribution margin ratio e. Breakeven point in pesos f. Breakeven point in unit sales2 Question If cost is represented by C(x) = 1.8x + 10,000 and revenues are represented by R(x) = 8.5x, which equation could be used to find the break-even point? Select the correct answer below: O 6.7x O 6.7x= -10,000 O 8.5x = 1.8x - 10,000 O 10.3x = 10,000 - 1.8x + 10,000 8.52 = 1.8x +10,000
- The Cobb-Douglas production function is a classic model from economics used to model output as a function of capital and labor. It has the form: f(L,C)=c0Lc1Cc2, where c0, c1, and c2 are constants. The variable L represents the units of input of labor, and the variable C represents the units of input of capital. a. In this example, assume c0 = 5, c1 = 0.25, and c2 = 0.75. Assume each unit of labor costs 25 and each unit of capital costs 75. With 75,000 available in the budget, develop an optimization model to determine how the budgeted amount should be allocated between capital and labor in order to maximize output. b. Find the optimal solution to the model you formulated in part (a). (Hint: When using Excel Solver, use the Multistart option with bounds 0 L 3,000 and 0 C 1,000.)1. The slope of line B is equal to the: a. fixed cost per unit. b. selling price per unit. c. variable cost per unit. d. profit per unit. e. unit contribution margin. 2. Line A is the: a. total revenue line. b. Option 2 c. fixed cost line. d. variable cost line. e. total cost line. f. profit line.If Q equals the level of output, P is the selling price per unit, V is the variable cost per unit, and F is the fixed cost, then the break-even point in units is: a Q ÷ (P − V). b F ÷ (P − V). c V ÷ (P − V). d F ÷ [Q(P − V)].