Compounding & Investing

What's My Annualized Investment Return?

Estimate a money-weighted annualized return for a starting balance and fixed monthly contributions. Learn how effective, nominal and inflation-adjusted returns differ.

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An account balance mixes investment growth with money you added. Dividing the gain by total contributions does not account for how long each contribution was invested.

What this calculator supports

Caspenda estimates a money-weighted return for one initial investment followed by the same contribution at the end of every month. Enter the starting balance, monthly amount, whole years and final value. It does not accept irregular cash-flow dates, skipped contributions, withdrawals or XIRR. A dated cash-flow model is needed for those cases.

Three terms with different meanings

  • Effective annualized return compounds the solved monthly rate over twelve months: (1 + i)12 − 1. This is the main result.
  • Nominal annual rate is the rate quoted for a specified compounding frequency. With monthly compounding, it is 12 × i. It is shown separately so it can be compared with the input rate used by the Compound Interest Calculator.
  • Real return means inflation-adjusted return. Using an effective nominal annual return, real return = (1 + annual return) ÷ (1 + inflation) − 1. This calculator does not make that adjustment.

A worked example you can reproduce

Start with $10,000, add $500 per month for 10 years, and end with $150,000. Contributions total $70,000 and investment growth is $80,000.

The monthly rate is approximately 1.01631%. The effective annualized return is about 12.9% (12.9011% before rounding). The equivalent nominal annual rate with monthly compounding is about 12.2% (12.1957% before rounding). Both describe the same monthly rate; neither is an inflation-adjusted return.

How the reverse calculation works

The engine solves FV = P × (1+i)N + M × ((1+i)N − 1) ÷ i for the monthly rate i. P is the starting balance, M is the fixed month-end contribution, and N is the number of months. When i is zero, FV = P + M × N.

The formula gives an equivalent constant rate, not a reconstruction of market prices. Its yearly breakdown is a modeled path, not your actual historical account balances.

Reading different outcomes

With no starting balance and $500 added monthly for ten years:

Final balanceEffective annualized returnNominal annual rate, monthly compounding
$86,542About 7.23%About 7.00%
$60,0000%0%
$50,000About −3.73%About −3.79%

Returns from a benchmark must cover the same dates and use a compatible contribution schedule and return convention. This estimate alone cannot show whether your timing or investment selection outperformed a market index.

Open the Investment Return Calculator. For purchasing-power terminology, see Investor.gov — Real Return.

Run the numbers yourself

All Caspenda calculators are free, instant and transparent.

Frequently asked questions

What is a real return?
Your real return is your nominal return minus inflation. If your portfolio earns 7% and inflation is 3%, your real return is about 4% — the true growth of your purchasing power.
How do I calculate my real return?
Subtract the inflation rate from your nominal return. More precisely: real return = (1 + nominal) ÷ (1 + inflation) − 1. The Investment Return Calculator reports nominal and effective annualized returns; it does not adjust for inflation.
What is a realistic real return?
There is no single realistic real return for every portfolio. Historical returns vary by asset mix and period; use multiple scenarios and remember that Investor.gov defines real return after accounting for taxes and inflation.
How do taxes affect real returns?
Taxes reduce the return you actually keep, on top of inflation. Your after-tax, after-inflation return is the number that matters for real wealth growth.

Last updated: September 2026.

About Oliver Brooks

Oliver Brooks founded Caspenda after nine years working as a software engineer. He now runs an e-commerce business and has been investing for 19 years.

At Caspenda, he explains the math behind financial decisions using worked examples, stated assumptions, and links to original sources. The articles are educational and do not provide personal financial advice. More about Oliver.