Investment Calculator

Calculate how your investments grow over time.

Project the future value of any investment with a custom return rate, time horizon, and optional monthly contributions. Uses the same compound growth formula as professional financial models.

Your numbers

$
%
S&P 500 historical avg: ~10.7% · Bonds: ~4%
$
Final Portfolio$25,937
Total Gain$15,937
Total Invested$10,000
Growth over time
GainsInvested
// WHY RETURNS COMPOUND

Time in the market beats timing the market.

When you invest, your returns do not just grow your balance — they generate their own returns the following year. This is compound growth. In year one, $10,000 at 10% earns $1,000. In year two, you earn 10% on $11,000 — not $10,000. In year ten, you earn 10% on over $23,000. The same rate applied to a growing base produces accelerating dollar gains every single year without any additional investment.

Monthly contributions amplify this effect dramatically. Every new dollar you add immediately begins compounding. A $500 monthly contribution at 10% for 30 years produces over $1.1 million — but only $180,000 of that comes from your actual contributions. The rest is compound growth on growth. This is why financial advisors consistently say the most important variable is not how much you invest at once, but how consistently and how early you invest.

The right return rate to use depends on your investment vehicle. The S&P 500 has averaged approximately 10.7% nominally and 7 to 8% after inflation over long periods. A diversified index fund portfolio is reasonably modeled at 7 to 10%. Bonds average 3 to 5%. Cash in a high-yield savings account currently earns 4 to 5%. Always use the rate that matches the actual asset — overstating your return assumption is the most common planning mistake.

$25,937
What $10,000 becomes in 10 years at 10%
With no contributions — pure compound growth on the original investment only
10.7%
S&P 500 average annual return
Nominal annualized return over the past 50 years — use 7–8% for real return planning
30 yrs
When compounding becomes extraordinary
The gap between invested and total value grows exponentially after year 20
// HOW IT WORKS

The investment growth formula.

FV = PV(1 + r/n)nt + PMT × [((1 + r/n)nt - 1) / (r/n)]
FVFuture Value — what your investment is worth at the end
PVPresent Value — your initial investment amount
rAnnual return rate as a decimal (10% = 0.10)
nCompounding periods per year (12 = monthly, 1 = annually)
tTime in years
PMTPayment per period — your recurring contribution amount

This is the standard Time Value of Money (TVM) formula used in professional financial modeling. The key insight: returns compound on themselves each period — so a 10% annual return on $10,000 in year one adds $1,000, but in year ten it adds over $2,300 on the same original investment.

// FAQ

Common questions.

// STAY UPDATED

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