(1)-Accounting rate of return
Accounting Rate of return = (Net Income / Initial Investments) x 100
= ($31,679 / $401,00) x 100
= 7.9%
(2)-Payback Period
Straight Line Depreciation Expense = [Initial Investment – Salvage Value] / Useful Life
= [$401,000 - $58,000] / 7 Years
= $343,000 / 8 Years
= $49,000 per year
Annual Cash Flow = Net Income + Depreciation Expenses
= $31,679 + $49,000
= $80,679
Therefore, the Payback Period = Initial Investment / Annual Cash Inflow
= $401,000 / $80,679 per year
= 4.97 Years
(3)-Net present value (NPV) if the cost of capital is 11%
Net present value = Present Value of annual cash inflows + Present Value of Salvage Value – Initial Investment
= $80,679(PVIAF 11%, 7 Years) + $58,000(PVIF 11%, 7 Years) - $401,000
= ($80,679 x 4.7122) + ($58,000 x 0.4817) - $401,000
= $380,175 + $27,939 - $401,000
= $7,114
(4)-Net present value (NPV) if the cost of capital is 14%
Net present value = Present Value of annual cash inflows + Present Value of Salvage Value – Initial Investment
= $80,679(PVIAF 14%, 7 Years) + $58,000(PVIF 14%, 7 Years) - $401,000
= ($80,679 x 4.2883) + ($58,000 x 0.3996) - $401,000
= $345,976 + $23,177 - $401,000
= -$31,847 (Negative NPV)
NOTE
-The formula for calculating the Present Value Annuity Inflow Factor (PVIFA) is [{1 - (1 / (1 + r)n} / r], where “r” is the Discount Rate/Cost of capital and “n” is the number of years.
-The formula for calculating the Present Value Inflow Factor (PVIF) is [1 / (1 + r)n], where “r” is the Discount Rate/Cost of capital and “n” is the number of years.
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