Shoe famous SF is considering building a new inventory warehouse for $500,000. The warehouse would allow SF to increase their pre-tax cash flows by $100,000 each year. The company would plan to use the warehouse for 10 years before selling it for $200,000. The company uses straight-line depreciation. SF’s tax rate is 20%, and the required rate of return is 10%.
What is the Net Present Value (NPV) of the proposed investment?
Select one:
a. $19,517
b. ($55,591)
c. $77,108
d. $90,119
e. $57,873
Answer: [Option - d] i.e. {$90,119}
Step 1 | Intial Outflow | Amount ($) | |||
Cost of Inventory Warehouse | $500,000 | ||||
Total | $500,000 | ||||
Step 2 | Cash Inflows (CFAT) | Amount ($) | |||
Cash Flow Before Tax | $100,000 | ||||
Less: Depreciation [SLM] | ($30,000) | ||||
[$500,000 - $200,000] | |||||
10 Years | |||||
Profit Before Tax | $70,000 | ||||
Less: Tax @ 20% [$70,000 x 20%] | ($14,000) | ||||
Profit After Tax | $56,000 | ||||
Add: Depreciation | $30,000 | ||||
Cash Inflows (CFAT) | $86,000 | ||||
Step 3 | Terminal Flow | Amount ($) | |||
Salvage Value | $200,000 | ||||
Less: Tax @ 20% [$200,000 x 20%] | ($40,000) | ||||
Total | $160,000 | ||||
CALCULATION OF NET PRESENT VALUE [NPV] | |||||
Step 4 | Cash Flow | Year | Amount ($) | PVF @ 10% | PV Amount ($) |
Intial Outflow | 0 | ($500,000) | 1 | ($500,000) | |
Annual Saving [CFAT] | 1-10 | $86,000 | 6.14456 | $528,432 | |
Salvage Value [After Tax @ 20%] | 10th | $160,000 | 0.38554 | $61,686 | |
Net Present Value | $90,119 | ||||
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