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Compound Interest Calculator

See how a balance grows with compound interest, regular deposits, tax, and inflation, or flip the question around and find out how long it takes to reach a target balance, with a full metrics breakdown and a year by year table.

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Quick Answer

A $5,000 balance growing at 8% a year, compounded monthly, with $2,000 added every month, reaches about $1,180,000 after 20 years. Roughly $960,000 of that total comes from interest earned along the way rather than the money actually deposited.

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This tool models compound interest growth for planning purposes. It is not a substitute for financial or tax advice.
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What compound interest means for your balance

Compound interest is interest that gets calculated on your original balance and on every bit of interest that has already been added to it. That second part is what separates it from simple interest, which only ever applies to the amount you started with. Once interest starts earning its own interest, growth speeds up on its own, and the effect becomes more noticeable the longer the money stays invested.

This calculator handles two directions of that same question. Growth Calculator mode takes a starting amount, a rate, and a time period and projects a future balance. Goal Calculator mode works backward from a target balance and reports how long it would take to get there given the same rate and deposit plan.

The formulas behind the numbers

A = P(1 + r/n)^(nt), or A = Pe^(rt) for continuous compounding

A is the final balance, P is the starting principal, r is the annual rate as a decimal, n is the number of compounding periods per year, and t is time in years. Regular deposits are added on top of this base calculation each period, either before or after that period's interest is applied depending on your chosen timing. A simple interest comparison, calculated as principal plus deposits plus principal times rate times time, is included as a reference point so the effect of compounding is easy to see.

More frequent compounding means interest gets added to the balance more often, so each round of interest starts earning its own interest sooner. The difference between monthly and daily compounding is usually small at typical savings rates, while continuous compounding represents the mathematical limit of how much more frequent compounding can help.

Why deposit timing and tax change your final number

A deposit made at the beginning of a period earns interest for that entire period. The same deposit made at the end of the period earns nothing until the next one starts. Over many years of regular contributions, that timing difference adds up to a noticeably larger balance for deposits made at the beginning of each period, even though the amounts being deposited never change.

Turning on the tax option applies your chosen rate to each period's interest before it gets added to your balance, rather than taxing the whole account only at the end. That matches how many taxable accounts are actually taxed in practice, and it tends to lower long term growth more than a single year of the same tax rate would suggest, since the reduced interest also loses out on future compounding.

Worked examples

$5,000 starting, 8%, monthly, $2,000 a month, 20 years

Grows to approximately $1,180,000, with total deposits of about $485,000 and roughly $695,000 coming from interest.

Same numbers, deposits at the beginning of each period

Grows to approximately $1,188,000, a modest gain from moving the same deposits earlier in each period rather than later.

Goal Calculator: $250,000 target from $10,000, 7%, $800 a month

Reaches the target in roughly 13 years and 4 months, assuming a steady rate and no interruptions to the deposit schedule.

Same $1,180,000 example, with 6% inflation applied

The real value in today's money comes out closer to $368,000, showing how much of that headline balance is offset by rising prices over 20 years.

Reading your results and what to try next

The milestone tracker shows roughly when your balance is projected to cross common round numbers, which is often a more motivating way to watch progress than staring at a single final figure. The year by year table breaks the same growth down into yearly deposits, interest, tax, and ending balance, useful for spotting exactly which years contribute the most growth once compounding really takes hold.

This calculator focuses on the growth phase, building a balance up over time. Once that balance exists, a separate question worth asking is how long it can support regular withdrawals later on, which our savings withdrawal calculator covers in detail, using the same underlying rate and compounding logic from the opposite direction.

Compound interest calculator FAQ

What is compound interest, in plain terms?

Compound interest is interest calculated on your original balance plus any interest that has already been added to it. Once interest starts earning its own interest, a balance grows faster over time than it would with simple interest, which only ever applies to the original amount. The longer the money stays invested, the more that difference tends to show up in the final total.

How does compounding frequency actually change my results?

More frequent compounding means interest gets added to your balance more often, so each new round of interest starts earning its own interest sooner. Daily compounding produces a slightly higher final balance than yearly compounding at the same stated rate, though the difference is usually smaller than people expect for typical savings rates. Continuous compounding is the theoretical upper limit of this effect.

Why do deposits made at the start of a period earn a little more?

A deposit made at the beginning of a period sits in the account for the full period and earns interest on itself right away. The same deposit made at the end of the period has already missed that period's interest entirely. Over many periods, that small timing difference adds up to a noticeably larger balance for beginning of period deposits, even though the amounts being deposited are identical.

What does the goal calculator actually solve for?

Instead of asking how much money you will have after a set number of years, the goal calculator flips the question around: given your starting amount, your regular deposits, and your interest rate, how long will it take to reach a specific target balance. It runs the same growth math month by month until your balance crosses the goal, then reports how much time that took.

How is tax on interest handled here?

When the tax option is turned on, the calculator applies your chosen tax rate to each period's interest before adding the remainder to your balance, rather than taxing the whole balance at the end. That mirrors how many taxable accounts actually work, where interest is taxed as it is earned rather than only when the account is eventually closed.

What does real value mean, and why does inflation matter?

Real value takes your projected future balance and expresses it in today's buying power by dividing it by the effects of inflation over the same period. A balance that looks large in raw dollars can still buy noticeably less than the same amount would today, especially over decades, which is exactly what the real value figure is meant to show at a glance.

How accurate is this calculator for a real investment?

It is a planning estimate, not a guarantee. Real investments rarely grow at a perfectly steady rate the way this calculator assumes, and fees, changing tax rules, and market swings all affect the actual outcome. Treat the numbers here as a reasonable starting point for planning rather than a promise of what any specific account or investment will actually return.

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Financial Disclaimer

This calculator is for educational purposes only. It is not financial advice. Always consult a qualified financial advisor before making financial decisions.

Mizan โ€” Founder, CalcMora
Founder, CalcMora

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