ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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- The total profit equation for the firm is p =-500-25x-10x^2 -4xy-5y^2+15y ;x +y =100 .where x and y represents output levels.Us8ng substitution method determine the profit maximizing output levels for x and y .arrow_forwardAssume the following cost data are for a purely competitive producer Total Product AFC AVC ATC MC 0 1 $60 $45 $105 $45 2 $30 $42.50 $72.50 $40 3 $20 $40 $60 $35 4 $15 $37.50 $52.50 $30 5 $12 $37 $49 $35 6 $10 $37.50 $47.50 $40 7 $8.57 $38.57 $47.14 $45 8 $7.50 $40.63 $48.13 $55 9 $6.67 $43.33 $50 $65 10 $6.00 $46.50 $52.50 $75 In the table below, complete the short run supply schedule for the firm (columns 1 and 2) and indicate the profit or loss incurred at each output (column 3) 1 2 3 4 Price Quantity supplied, single firm Profit (+) or loss (-) Quantity supplied, 1500 firms $26 $32 $38 $41 $46 $56 $66arrow_forwardAssume demand is given as P = $2500-$25Q. The firm has a fixed cost of $3000 and variable costs of $2000 +$1.50 2A. Write out the firm's total revenue equation. B. Determine the Qvalue(s) where TR = 0. Determine the Q value where TR is maximum. C. Write out the firm's total cost function. D. Determine the firm's breakeven point(s) algebraicallyarrow_forward
- Q3 need in 10 minutesarrow_forwardQuestion 34 A cell phone factory has a total production cost of Cx) - 150x+10000 and a revenue function R(x) - 200x, where x represents the number of cell phones made or sold. Determine the break-even point for this factory. Break-even point: (20,220) Break-even point: (200,40000) Break-even point: (40000,200) Break-even point: (220,20)arrow_forward
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