Answer:
b.it is best to ignore sunk costs and keep the bed & breakfast operating.
Explanation:
The owner of the store will face the mortgage cost wether the bed and breakfast is open or closed therefore it should be ignore in the short-term for the decision wether or not to keep the business open.
The business revenues are 6,000 while their cost 4,000 thie means there is a contribution of 2,000 then we subtract the mortage to get a loss 1,000
If closed the losses will increase to 3,000 asthe mortage expense would not disappear.
We should keep it open and look for ways to either sale or rent the space for a better gain than 2,000
The answer is wireless networks
Answer:
32,500 units must be sold to realize an operating income of $250,000.
Explanation:
a) Calculations:
Using the break-even plus target profit analysis, we can calculate the target quantity of sales that will generate a target profit.
To break-even, the company needs to sell the following quantity,
Break-even point = fixed costs/contribution margin per unit = $400,000/$20 = 20,000 units.
To achieve a target profit, the company needs to sell the following quantity,
Break-even with target profit = (Fixed cost + target profit)/contribution margin per unit = ($400,000 + 250,000) / $20 = $650,000/$20 = 32,500 units.
b) Break-even analysis is a managerial accounting technique for determining the units should a company can sell or produce in order to even revenue and costs. From the analysis, a company can also determine the units to sell in order to realize a target profit. This helps a lot in decision making.
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Answer:
IRR = 13.05%
Explanation:
using an excel spreadsheet, the cash flows are:
year 0 = -$3,200,000
year 1 = $425,000
year 2 = $425,000 x 1.08 = $459,000
year 3 = $459,000 x 1.08 = $495,720
year 4 = $535,378
year 5 = $578,208
year 6 = $624,464
year 7 = $674,422
year 8 = $728,375
year 9 = $786,645
year 10 = $849,577
year 11 = ($849,577 x 1.08) - $480,000 = $917,543 - $480,000 = $437,543
IRR = 13.05%
The internal rate of return (IRR) is the discount rate at which a project's NPV (net present value) would equal $0.