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Free finance (compound growth) calculator

Enter a principal, annual contribution, interest rate, and years — this compound growth calculator shows the future value of your investment including the power of regular contributions, updated live, as you type.

InputsLive
Initial investment
$
Monthly contribution
$/mo
Leave at 0 for lump-sum only.
Annual return rate
%
Time horizon
yrs
Result
Future value
$22,435
Growth: $-11,565 · Invested: $34,000
Future value$22,435
Total invested$34,000
Growth$-11,565
FV of lump sum$19,672

Estimates only. Does not account for taxes, fees, or variable returns. Past performance does not guarantee future results.

Results are estimates. Consult a professional.

How it's calculated

How the finance calculator works

This calculator models compound growth of capital — how an initial lump sum investment, combined with ongoing monthly contributions, grows over time at a given annual return. It is the core mathematics of personal investing, retirement planning, and any situation where money earns a return on its own accumulated returns.

The real return formula adjusts the nominal rate for inflation, showing what your future balance is worth in today's purchasing power. A 9% nominal return at 3% inflation yields only a 5.8% real return — the number that actually matters for long-term financial goals.

Lump sum: FV = PV × (1 + r)^n
With monthly contributions: FV = PV × (1 + r)^n + PMT × [(1 + r/12)^(12n) 1] ÷ (r/12)
Real return: real r = [(1 + nominal rate) ÷ (1 + inflation rate)] 1
SEC.gov — Compound Interest Calculator
Example

Worked example: $10,000 invested at 8% for 30 years

Example: $10,000 lump sum + $500/month at 8% annual return

An investor places $10,000 into a diversified index fund and adds $500 per month. The fund returns an average of 8% per year (historically in line with broad U.S. equity markets after fees). Investment horizon: 30 years.

Lump sum FV = $10,000 × (1.08)^30 = $100,627
Monthly contributions FV = $500 × [(1.00667)^360 1] ÷ 0.00667 ≈ $745,180
Total future value = $100,627 + $745,180 = $845,807
Total contributed = $10,000 + ($500 × 360 months) = $190,000
Total investment gain = $845,807 $190,000 = $655,807
$845,807
Future value after 30 years. The power of compounding: $655,807 of that is investment gain on $190,000 contributed.
Quick reference

Future value: $10,000 + $500/month at various rates and time horizons

The table shows the projected future value of a $10,000 starting balance plus $500 per month in contributions, compounded monthly at the stated annual rate. Values illustrate both the power of time and the dramatic impact of even a 2 percentage point difference in annual return.

Annual Rate10 Years20 Years30 Years40 Years
5%$93,900$232,000$459,200$833,200
7%$106,200$298,800$686,000$1,461,200
9%$120,400$390,000$1,048,100$2,657,400
11%$136,800$513,400$1,631,900$4,950,500

Source: Compound interest formula; monthly compounding; all values rounded to nearest $100

Practical tips

Tips for making compound growth work for you

The compound growth formula is completely neutral — it works just as powerfully for debt as for wealth. Understanding both sides of the equation helps you make better decisions about paying down high-rate debt versus investing.

  • Start as early as possible — time is the most powerful variable — the difference between starting at 25 versus 35 is not 10 years of contributions; it's a factor of 2× or more in final wealth due to additional compounding cycles.
  • Use the Rule of 72 for quick estimates — divide 72 by the annual return rate to find the number of years it takes to double your money: at 8%, money doubles roughly every 9 years; at 6%, every 12 years.
  • Minimize fees — they compound against you — a 1% annual fund fee vs. 0.05% seems trivial, but over 30 years at $500/month it can cost $150,000+ in foregone returns due to the compounding fee drag.
  • Automate contributions to enforce consistency — the table above assumes contributions every single month; irregular investing underperforms the model significantly because missed compounding periods cannot be recovered.
  • Adjust for inflation using real return rates — at 3% inflation, an 8% nominal return becomes a 4.85% real return; use the real rate to model purchasing power, not nominal dollars.
Accuracy & limits

Accuracy and limitations

This calculator assumes a constant annual rate of return, which no real investment delivers. Actual returns fluctuate year to year, and sequence-of-returns risk — the order in which gains and losses occur — can significantly affect outcomes, especially near retirement when withdrawals begin.

This calculator is for educational and planning purposes only. It does not constitute financial or investment advice. Not financial advice — past market returns do not guarantee future results, and the rates shown are illustrative only. Consult a licensed financial advisor or fee-only planner before making investment decisions, retirement projections, or asset allocation choices.

Glossary

Compound growth and investing terms defined

The value of a current investment at a specific date in the future, assuming it grows at a constant rate of return. The primary output of compound growth calculations.
The current value of a future sum of money, discounted at a given rate. Also used as the starting balance (lump sum) in compound growth models.
Interest calculated on both the initial principal and all accumulated interest from prior periods. The mechanism that causes wealth to grow exponentially over time.
The percentage gain on an investment over a 12-month period. When compounded monthly, the effective annual rate (EAR) is slightly higher than the stated nominal rate.
The nominal return is the stated percentage gain. The real return subtracts inflation, showing purchasing-power-adjusted growth: real r = (1 + nominal) ÷ (1 + inflation) − 1.
A shortcut to estimate how long it takes to double an investment: divide 72 by the annual return rate. At 8%/year, money doubles in approximately 9 years.
The danger that the timing of investment gains and losses will negatively affect total return, especially when withdrawals are being made. A poor sequence (early losses, late gains) produces far worse outcomes than the average return implies.
About

About this finance calculator

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Questions

Frequently asked questions about the free finance (compound growth) calculator

A finance (compound growth) calculator is a free online tool that helps you calculate future value with an initial principal, annual contribution, and compound interest. Combines lump-sum compound growth with recurring contributions. It runs entirely in your browser with instant results and no sign-up.
No — these calculators provide quick estimates for planning and decisions. For tax filings, financial reporting, or formal valuations, use a CPA / CFA.
Most ratios assume GAAP figures from financial statements. For cash-basis or tax-basis filings, adjust the inputs accordingly.
Core finance formulas (DCF, IRR, depreciation methods, payment math) are stable. Tax-specific calculators (like-kind, repossession) reflect post-TCJA / 2025 rules where applicable.

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