Assume P=$500-$4Qd and our fixed cost is $1000 and the variable cost is $12 per unit.
In Excel, determine the relevant range of quantity for this problem. Create the necessary columns to determine breakeven and graph the outcome.
We use the excel to create a table for different quantities and find that at breakeven TR = TC.
Here TR = 500Q - 4Q^2 and TC = 1000 + 12Q. TR = TC gives Q = approximately 2 units.
The second break even occurs at Q = 119 units.
Profit is maximum at Q = 61 units when MR = MC gives 500 - 8Q = 12 or Q = 488/8 = 61 units
Quantity | Price | Total revenue | Total cost | Profit |
0 | 500 | 0 | 1000 | -1000 |
12 | 452 | 5424 | 1144 | 4280 |
24 | 404 | 9696 | 1288 | 8408 |
36 | 356 | 12816 | 1432 | 11384 |
48 | 308 | 14784 | 1576 | 13208 |
60 | 260 | 15600 | 1720 | 13880 |
72 | 212 | 15264 | 1864 | 13400 |
84 | 164 | 13776 | 2008 | 11768 |
96 | 116 | 11136 | 2152 | 8984 |
108 | 68 | 7344 | 2296 | 5048 |
120 | 20 | 2400 | 2440 | -40 |
Assume P=$500-$4Qd and our fixed cost is $1000 and the variable cost is $12 per unit....
Assume P=$500-$4Qd and our fixed cost is $1000 and the variable cost is $12 per unit. At what unit is total revenue maximized? How much revenue is generated? Determine the firm's breakeven points(s) and show graphically showing total revenue and total cost and labeling the breakeven points.
Assume (inverse) demand is given as P = $400-$10Q. The firm has an overhead cost of $800 and operating costs of $10Q +$0.30Q2 In excel, create the necessary columns to eventually calculate the firm’s breakeven point based on the data from this problem. Graph the Total Revenue and Total Cost function on one graph. Export to word and create a managerial summary discussing the firm’s ranges of losses, breakeven, and profits.
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A product sells for $5 per unit. The variable cost of production is $3 per unit. Total fixed costs per year are $1000, including depreciation expense of $200. What is the cash flow breakeven point in units and in dollars? A. 333 units and $1665. B. 500 units and $2500. C. 400 units and $2000. D. 267 units and $1333.
Assume a selling price of $20 per unit, variable cost per unit of $12, and total fixed cost of $500. If 200 units are sold, calculate the contribution margin and the operating income.
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