(a)-Cash Payback Period
Year |
Cash Flows ($) |
Cumulative net Cash flow ($) |
0 |
-1,03,400 |
-1,03,400 |
1 |
44,000 |
-59,400 |
2 |
39,000 |
-20,400 |
3 |
34,000 |
13,600 |
4 |
29,000 |
42,600 |
5 |
24,610 |
67,210 |
Payback Period = Years before full recover + (Unrecovered cash inflow at start of the year/cash flow during the year)
= 2.00 Year + ($20,400 / $34,00)
= 2.00 Year + 0.60 years
= 2.60 Years
(b)-Annual Rate of Return for the Investment
Average Net Income = Total Net Income / 5 Years
= [$9,600 + $+ $11,000 + $13,000 + $15,000 + $18,610] / 5 Years
= $67,210 / 5 Years
= $13,442 per year
Average Investment = [Initial Cost + Salvage Value] / 2
= [$103,400 + $0] / 2
= $103,400 / 2
= $51,700
Annual Rate of Return for the Investment = [Average Net Income / Average Investment] x 100
= [$13,442 / $51,700] x 100
= 26.00%
(c)-Net Present Value (NPV)
Year |
Annual cash flows ($) |
Present Value Factor (PVF) at 11.00% |
Present Value of annual cash flows ($) [Annual cash flow x PVF] |
1 |
44,000 |
0.90090 |
39,640 |
2 |
39,000 |
0.81162 |
31,653 |
3 |
34,000 |
0.73119 |
24,860 |
4 |
29,000 |
0.65873 |
19,103 |
5 |
24,610 |
0.59345 |
14,605 |
TOTAL |
1,29,861 |
||
Net Present Value (NPV) = Present Value of annual cash inflows – Initial Investment
= $1,29,861 - $103,400
= $26,461
NOTE
The Formula for calculating the Present Value Factor is [1/(1 + r)n], Where “r” is the Discount/Interest Rate and “n” is the number of years.
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