pay back period is the time period within which the initial cash outflow is covered in form of cash inflows.
we will find net cash flow per year = $650,000-$500,000
=$150,000
(1) simple pay back period = initial cash flow/ cash flow per year
=$800,000/$150,000
=5.33 years
(2) discounted pay back period
for this we will have to first find out discounted cash flow
| years | cash flow | PV factor at 15% | discounted cash flow | cumulative cash flow |
| 1 | $150,000 | 0.8696[1/1.15]1 | $130,440[150,000*0,8696] | $130,440 |
| 2 | $150,000 | 0.7561[1/1.15]2 | $113,415[150,000*0.7561] | $243,855[130,440+113,415] |
| 3 | $150,000 | 0.6575[1/1.15]3 | $98,625[150,000*0.6575] |
$342,480 |
| 4 | $150,000 |
0.5717[1/1.15]4 |
$85,755[150,000*0.5717] |
$428,235 |
| 5 | $150,000 | 0.4972 [1/1.15]5 | $74,580[150,000*0.4972] | $502,815 |
| 6 | $150,000 | 0.4323[1/1.15]6 | $64,845[150,000*0.4323] |
$567,660 |
| 7 | $150,000 | 0.3759[1/1.15]7 | $56,385[150,000*0.3759] | $624,045 |
| 8 | $150,000 | 0.3269[1/1.15]8 | $49,035[150,000*0.3269] | $673,080 |
| 9 | $150,000 | 0.2843 | $42,645[150,000*0.2843] | $715,725[673,080+42,645] |
| 10 | $150,000 | 0.2472 | $37,080 | $752,805 |
| 11 | $150,000 | 0.2149 | $32,235 | $785,040 |
| 12 | $150,000 | 0.1869 | $28,035 | $813,075 |
discounted payback period have uneven cash flows each year so we will use following formula
= year before full recovery + unrecovered amount/ cash flow in next year
=11 + [($800,000-$785,040)/$28,035]
=11+($14,960/$28,035)
=11+0.534
=11.53 years
the years increases in discounted payback because of time value of money.
as the time increases value of money decreases $1 today is worth more than $1 after 1 year because of interest factor.
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