Annuity Calculator
Payment from a nest egg, or future value from monthly deposits — ordinary annuity math. Click any i for detail.
Annuity
Solve for
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Mode
Payment from present value, or future value from deposits. |
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Annual interest rate (%)
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Rate
Nominal annual rate; compounded monthly in this worksheet. |
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Years
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Years
Length of the annuity in years. |
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Present value ($)
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PV
Starting principal you will draw down. |
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Monthly deposit ($)
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PMT
Amount you add each month. |
How to use this calculator
- Choose payment-from-PV or future-value-from-deposits.
- Enter rate and years.
- Enter PV or monthly deposit.
- Read the solved payment or future value.
Results explained
This is ordinary-annuity arithmetic with monthly compounding: payment PMT = PV × r / (1 − (1+r)^(−n)), and future value FV = PMT × ((1+r)^n − 1) / r, where r is the monthly rate and n is months. It ignores fees, taxes, inflation, and insurance product riders. For retirement income products, read the contract — “annuity” in marketing is broader than this worksheet.
Quick reference: ordinary annuity
Monthly rate r = APR/12; n = years × 12.
| Item | Detail |
|---|---|
| Payment mode | PMT from PV at rate r over n months |
| Growth mode | FV of level monthly deposits |
| Zero rate | PMT = PV/n; FV = PMT×n |
| Cousin | Compound interest calculator |
Not a quote for an insurance annuity or pension.
How the estimate is built
PMT = PV·r/(1−(1+r)^(−n)); FV = PMT·((1+r)^n−1)/r.
Example scenario
$250,000 at 5% for 20 years → about $1,650/month (ordinary annuity payment sketch).
FAQ
Is this a fixed indexed annuity quote?
No. Those products layer caps, participation rates, and fees. This is plain time-value math.
Beginning vs end of period?
This page uses ordinary annuity (end of period) payments — the common loan/savings textbook default.
What about inflation?
Not modeled. A constant payment loses purchasing power unless you escalate deposits or withdrawals.
Can I add a balloon or residual value?
Not on this page. Use a more detailed amortization tool for residual/balloon structures.