Annuity Payment

A fixed-payment annuity math tool (loan-style amortization of a lump sum). Insurance quotes, mortality credits, and fees are not included.

r = annual rate ÷ payments per year ÷ 100; n = years × payments per year.

Tip: Match inputs to your SSA statement, plan documents, and the IRS tables for the year you are planning.

Cluster: Retirement hub · 401(k) contribution % · Compound interest · Finance hub · Percentage guide

An ordinary annuity payment spreads a present value across equal periods at a stated rate.

Enter nest-egg present value, annual rate, years, and payments per year (12 = monthly).

$
Amount to annuitize
%
Assumed interest rate
Payout length
12 = monthly

Payment per Period

Understanding Annuity Payment

Real-world scenario: PV $500,000; 5% annual; 20 years; monthly.

What is Annuity Payment?

A fixed-payment annuity math tool (loan-style amortization of a lump sum). Insurance quotes, mortality credits, and fees are not included.

  • Ordinary annuity — end-of-period payments
  • Fixed rate assumption
  • Not an insurance illustration

The Formula

Ordinary Annuity PMT
PMT = PV × r ÷ (1 − (1+r)^(−n))

Worked Example

Scenario: PV $500,000; 5% annual; 20 years; monthly.
Step 1: r = 0.05/12; n = 240
Step 2: PMT ≈ $3,299.71
Answer: Monthly payment is about $3,299.71.

Common Use Cases

  • Drawdown sketch: spend a nest egg over N years
  • Quote check: compare to insurer PMT
  • Period choice: monthly vs annual

Pro Tips

  • Lower rate or longer term cuts each payment
  • Inflation is not built in—use rising spending separately
  • Pair with nest-egg tool for target sizing

Limitations: Annuity Payment results are educational retirement planning aids—not tax, Social Security, investment, or legal advice. Confirm figures with the IRS, SSA, plan administrators, and a qualified professional.

FAQ

Is this a SPIA quote?

No. Insurers price mortality and fees. This is pure time-value math on a fixed rate you enter.

What if the rate is 0%?

Payment is simply PV ÷ number of periods.

Authoritative References

For retirement education, consult: