The calculator will show the payback period, discounted payback period, and net cash flows for the initial investment over a specified number of years.
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The payback period calculator helps estimate the time required to recover an investment. It calculates cumulative cash flow, discounted cash flow, and yearly cash flows, assisting investors in comparing projects and identifying which recovers the investment fastest.
The simple payback period is the time it takes to recover an investment without considering the time value of money. It allows investors to compare opportunities and select projects with the shortest payback period.
$$ PP = \frac{I}{C} $$
Investment = $20,000, Annual Cash Flow = $500
$$ PP = \frac{20000}{500} = 40 \text{ years} $$
The discounted payback period accounts for the time value of money by discounting future cash flows. It calculates how many years it takes to recover the initial investment in present-value terms.
$$ DPP = -\frac{\ln \left(1 - \text{Investment Amount} \times \frac{\text{Rate}}{\text{Cash Flow per Year}} \right)}{\ln (1 + \text{Rate})} $$
Investment = $100,000, Annual Cash Flow = $2,000, Discount Rate = 10%
Formula:
DPP = − ln( 1 − (Investment Amount × (Rate / Cash Flow Per Year)) ln(1 + Rate) )Step 1:
Investment × Rate
= 100,000 × 0.10
= 10,000
Step 2:
10,000 ÷ 15,000
= 0.6667
Step 3:
1 − 0.6667
= 0.3333
Step 4:
ln(0.3333) ≈ −1.0986
ln(1.10) ≈ 0.09531
Step 5:
DPP = − (−1.0986 ÷ 0.09531)
DPP ≈ 11.53 years
Cash flow is the movement of money into or out of a business. Positive cash flow indicates growth, while negative cash flow signals a decline in resources.
Discounted payback period calculators handle:
Cash flow remains constant over time. Use:
$$ PP = \frac{I}{C} $$
Cash inflows vary over time. Use:
$$ PP = A + \frac{B}{C} $$
Investment = $30M, Annual Cash Flows = $3M, $4M, $5M, $6M, $7M over 5 years
| Year | Annual Cash Flow (M) | Cumulative Cash Flow (M) |
|---|---|---|
| 0 | 30 | 30 |
| 1 | 3 | 27 |
| 2 | 4 | 23 |
| 3 | 5 | 18 |
| 4 | 6 | 12 |
| 5 | 7 | 5 |
$$ PP = 3 + \frac{18}{6} = 6 \text{ years} $$
DCF evaluates an investment’s value by discounting future cash flows:
$$ DCF = \frac{CF}{(1+r)^1} + \frac{CF}{(1+r)^2} + ... + \frac{CF}{(1+r)^n} $$
Difference between discounted cash inflows and outflows.
Net Cash Flow = Total Cash Inflows – Total Cash Outflows
Outputs: Payback period, discounted payback period, cash flow, net cash flow, DCF, net discounted cash flow.
Outputs are similar; extra options allow adding years or adjusting discount rates.
Divide expected annual cash inflows by the initial investment:
$$ PBP = \frac{Total Expenditure}{Net Cash Flow per Year} $$
Subtract annual cash inflows from the initial investment until cumulative cash equals the investment.
Investment = $500,000, Annual Cash Flow = $250,000, Maintenance = $5,000/year
$$ Net Cash Flow = 250,000 - 5,000 = 245,000 $$
$$ PBP = \frac{500,000}{245,000} \approx 2.04 \text{ years} $$
Uneven inflows example: PBP = 4 years using subtraction method.
Shorter payback periods are preferable, as longer periods tie up capital and reduce investment flexibility.
No, depreciation is ignored in payback period calculations.
The major criticism of the payback period is that it ignores the "time value of money", meaning it does not account for the fact that money received in the future is worth less than money received today.
Understanding both fixed and irregular cash flows is crucial before investing. This payback period calculator helps estimate payback durations and cash flows for informed decisions. Always consult a finance professional before finalizing investments.
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