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Dog Up! Franks is looking at a new sausage system with an installed cost of $920,400....

Dog Up! Franks is looking at a new sausage system with an installed cost of $920,400. This cost will be depreciated straight-line to zero over the project's 6-year life, at the end of which the sausage system can be scrapped for $141,600. The sausage system will save the firm $283,200 per year in pretax operating costs, and the system requires an initial investment in net working capital of $66,080. Required: If the tax rate is 31 percent and the discount rate is 12 percent, what is the NPV of this project?

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Expert Solution

CALCULATION OF THE DEPRECIATION AS PER STRAIGHT LINE METHOD FOR MACHINE
Purchase Cost of Machine $                      9,20,400
Less: Salvage Value $                      1,41,600
Net Value for Depreciation $                      7,78,800
Usefule life of the Assets 6 years
Depreciation per year = Value for Depreciation / 6 years = $                      1,29,800
Total Depreciation Per year = $                      1,29,800
CALCULATION OF THE NET PROFIT AFTER TAX & NET CASH FLOW
Pretax operating Cost $                      2,83,200
Less: Tax @ 31% = $                          87,792
Net Profit after tax = $                      1,95,408
Add : Depreciation of the year = $                      1,29,800
Cash Flow per year from project = $                      3,25,208
CALCULATION OF THE PRESENT VALUE OF THE PROJECT WITH DISCOUNT RATE 12%
YEARS Cash Flow (A) PVF @ 12% (B) PRESENT VALUE (A X B)
0 Initial Cost $               -9,20,400                         1.0000 $          -9,20,400
0 Working Capital $                   -66,080                         1.0000 $              -66,080
1 Cash inflow $                 3,25,208                         0.8929 $            2,90,364
2 Cash inflow $                 3,25,208                         0.7972 $            2,59,254
3 Cash inflow $                 3,25,208                         0.7118 $            2,31,477
4 Cash inflow $                 3,25,208                         0.6355 $            2,06,676
5 Cash inflow $                 3,25,208                         0.5674 $            1,84,532
6 Cash inflow $                 3,25,208                         0.5066 $            1,64,760
6 Scrap Value $                 1,41,600                         0.5066 $               71,739
6 Working Capital $                    66,080                         0.5066 $               33,478
$            4,55,800
Total
Answer = Net present Value of the project = $ 455,800

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