Your firm is considering purchasing an old office building with an estimated remaining service life of 25 years. Recently, the tenants signed a long-term lease, which leads you to believe that the current rental income of $200,000 per year will remain constant for the first five years. Then the rental income will increase by 10% for every five-year interval over the remaining life of the asset. That is, the annual rental income would be $220,000 for years 6 through 10, $242,000 for years 11 through 15, $266,200 for years 16 through 20, and $292,820 for years 21 through 25. You estimate that operating expenses, including income taxes, will be $90,000 for the first year and that they will increase by $5,000 each year thereafter. You also estimate that razing the building and selling the lot on which it stands will realize a net amount of $60,000 at the end of the 25-year period. If you had the opportunity to invest your money elsewhere and thereby earn interest at the rate of 12% per annum, what would be the maximum amount you would be willing to pay for the building and lot at the present time?
The maximum amount that a person willing to pay for this building can be calculated with the help of the Net Present Value method. The NPV amount is the maximum amount that a person will be willing to pay.
NPV= present value of cash inflow- the present value of cash outflow
Cash inflow throughout 25 years:
Cash outflow throughout 25 years:
Required rate of return= 12%
Present value of cash inflow=
=$1740097.453
Present value of cash outflow=
= $977970.806
NPV= $1740097.453- $977970.806= $762126.6464
So $762126.6464 is the maximum amount
Good luck!!
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