Walker & Campsey wants to invest in a new computer system, and management has narrowed the choice to Systems A and B.
System A requires an up-front cost of $125,000, after which it generates positive after-tax cash flows of $80,000 at the end of each of the next 2 years. The system could be replaced every 2 years, and the cash inflows and outflows would remain the same.
System B also requires an up-front cost of $125,000, after which it would generate positive after-tax cash flows of $60,000 at the end of each of the next 3 years. System B can be replaced every 3 years, but each time the system is replaced, both the cash outflows and cash inflows would increase by 5%.
The company needs a computer system for 6 years, after which the current owners plan to retire and liquidate the firm. The company's cost of capital is 12%. What is the NPV (on a 6-year extended basis) of the system that adds the most value?
Using the information from the problem on Walker & Campsey, what is the equivalent annual annuity (EAA) for System B? Enter your answer rounded to two decimal places.
Present Value (PV) of Cash Flow: | ||||||||||||
(Cash Flow)/((1+i)^N) | ||||||||||||
i=Discount Rate=Cost of Capital=12% | 0.12 | |||||||||||
N=Year of Cash Flow | ||||||||||||
CASH FLOWS OF SYSTEM A | ||||||||||||
N | Year | 0 | 1 | 2 | 3 | 4 | 5 | 6 | ||||
A | Cashflows for the Initial investment | ($125,000) | $80,000 | $80,000 | ||||||||
B | Cashflows for the First Replacement | ($125,000) | $80,000 | $80,000 | ||||||||
C | Cashflows for the Second Replacement | ($125,000) | $80,000 | $80,000 | ||||||||
D=A+B+C | Net Cash Flow | ($125,000) | $80,000 | ($45,000) | $80,000 | ($45,000) | $80,000 | $80,000 | SUM | |||
PV=D/(1.12^N) | Present Value (PV) of Cash Flow: | ($125,000) | $71,429 | -$35,874 | $56,942 | -$28,598 | $45,394 | $40,530 | $24,824 | |||
NPV=sumof PVs | Net Present Value(NPV) of System A | $24,824 | ||||||||||
CASH FLOWS OF SYSTEM B | ||||||||||||
Cash Flows of first Replacement: | ||||||||||||
Outflow=125000*1.05 | $131,250 | |||||||||||
Inflows =60000*1.05 | $63,000 | |||||||||||
N | Year | 0 | 1 | 2 | 3 | 4 | 5 | 6 | ||||
A | Cashflows for the Initial investment | ($125,000) | $60,000 | $60,000 | $60,000 | |||||||
B | Cashflows for the Replacement | ($131,250) | $63,000 | $63,000 | $63,000 | |||||||
D=A+B | Net Cash Flow | ($125,000) | $60,000 | $60,000 | ($71,250) | $63,000 | $63,000 | $63,000 | SUM | |||
PV=D/(1.12^N) | Present Value (PV) of Cash Flow: | ($125,000) | $53,571 | $47,832 | -$50,714 | $40,038 | $35,748 | $31,918 | $33,392 | |||
NPV=sumof PVs | Net Present Value(NPV) of System B | $33,392 | ||||||||||
NPV of the Systemthat adds most value | $33,392 | (SYSTEM B) | ||||||||||
Equivalent Annual Annuity (EAA) | $8,121.79 | Using PMT function of excel with Rate=12%, Nper=6,Pv=-33392) | ||||||||||
Excel Command:PMT(12%,6,-33392) | ||||||||||||
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