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Compound interest calculator

Snowballr is a free financial planning toolkit with 60+ calculators and 40+ guides for retirement, debt payoff, savings, and investing. Visual charts, no sign-up, instant results — designed to make money math easy to see.

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How compound interest works

Compound interest is the snowball effect for your money. It's the process where the interest you earn starts earning its own interest. Over long periods, this transforms modest savings into substantial wealth — just like a tiny snowball rolling down a mountain and gathering mass.

Unlike simple interest (which only earns on your original deposit), compound interest adds each period's earnings back to your balance. Next period's interest is then calculated on a bigger number. The longer you let it run, the more dramatic the effect.

Line chart comparing $10,000 invested at 8% over 40 years. Simple interest grows linearly to $42,000; compound interest grows exponentially to $217,000 — a $175,000 gap from compounding alone.
Same $10,000, same 8% rate — compound interest produces 5× more wealth over 40 years.
Key numbers at a glance
  • S&P 500 long-term return: ~10% nominal, ~7% real (after inflation), 1928–2024 average.
  • Money doubles in: 9 years at 8%, 12 years at 6%, 6 years at 12% (Rule of 72).
  • To reach $1M by age 65 at 7%: save $381/mo from age 25, $555 from 30, $820 from 35, $1,250 from 40.
  • $500/mo for 30 years at 7%: ~$612,000. At 4%: ~$347,000.
  • Cost of a 1% expense ratio: consumes ~25% of final wealth over 30 years.
  • Safe withdrawal rate in retirement: 4% per year (Trinity Study, 30-year horizon).
  • Portfolio target for retirement: 25× annual expenses (the “25× rule”).
  • S&P 500 historical drawdowns: nine 20%+ crashes since 1928, all recovered, average recovery 1.5 years.
  • Lump sum vs DCA: lump sum wins 66% of rolling 12-month periods (Vanguard, 1976–2022).
  • 2026 contribution limits: 401(k) $24,000, IRA $7,000, HSA $4,300 (catch-up adds $7,500 / $1,000 / $1,000).
Key terms
Compound Interest
Interest calculated on the initial principal plus all previously accumulated interest. Each period's interest becomes part of the base for the next period, producing exponential rather than linear growth. Example: $10,000 at 8% compounded annually grows to $21,589 in 10 years; the same at simple interest grows to only $18,000.
Principal
The original amount of money invested or borrowed, before any interest is added. In our calculator, the "Initial amount" field is the principal. Monthly contributions add to the principal over time as you invest.
Compounding Frequency
How often interest is calculated and added back to the principal: annually, semi-annually, quarterly, monthly, or daily. More frequent compounding produces slightly higher returns, with diminishing benefit after monthly. Most savings accounts compound daily; bonds typically pay semi-annual coupons.
Annual Percentage Yield (APY)
The effective annual return on a deposit account, accounting for compounding within the year. APY is always greater than or equal to APR. Example: 5.00% APR compounded monthly equals 5.12% APY — the extra 0.12% comes from interest earning interest.
Real Return
Investment return adjusted for inflation, representing actual change in purchasing power. Quick formula: real return ≈ nominal return − inflation rate. An 8% nominal return at 3% inflation is roughly 5% real. For long-term planning, always think in real terms.
Rule of 72
A mental math shortcut for doubling time: divide 72 by your annual return rate to estimate how many years it takes for an investment to double. At 8%, money doubles every 9 years (72 ÷ 8); at 6%, every 12 years; at 12%, every 6 years.
Example 1
$10,000 at 8% for 10 years
Grows to $21,589 — more than double, without adding a single dollar.
Example 2
$500/mo for 30 years at 8%
Reaches $745K from $180K in contributions. Interest does 76% of the work.
Example 3
Start at 25 vs start at 35
Starting 10 years earlier with $200/mo beats starting later with $500/mo. Time > amount.

The compound interest formula

A = P × (1 + r/n)^(n×t)

Where:

  • A = Final amount
  • P = Principal (initial investment)
  • r = Annual interest rate (as decimal)
  • n = Number of times interest compounds per year
  • t = Time in years

Our calculator handles this formula plus regular contributions (which the basic formula doesn't), giving you accurate projections for real-world investing scenarios.

Why time horizon matters more than rate of return

The single biggest variable in compound growth is not your interest rate — it's how long you stay invested. Doubling time from 20 to 40 years roughly quadruples your final balance at the same rate. A 1% higher return only adds about 30% over the same window. Time is the multiplier that small rate differences cannot match.

Consider two investors. Anna starts at 25, contributes $300 per month for 10 years, then stops entirely — total contributions $36,000. Ben waits until 35, contributes $300 per month for 30 straight years — total contributions $108,000. At an 8% return, Anna ends up with around $531,000 by age 65. Ben ends up with about $440,000. Anna invested one third as much money, but her ten-year head start let compounding do nearly all the work.

Anna invested $36,000 from age 25 to 35 and ended with $531,000 at 65. Ben invested $108,000 from age 35 to 65 and ended with $440,000. Anna invested one third as much money but ended up with $91,000 more — ten extra years of compounding beat three extra decades of contributing.

This is why financial planners obsess over starting early. Every year you delay isn't just a missed contribution — it's a missed doubling. Use our Rule of 72 guide to calculate exactly how long it takes your money to double at any given rate.

Investment strategies that maximize compounding

Compound interest is a mathematical certainty, but real-world returns depend on what you invest in, how often you contribute, and whether you let the snowball roll uninterrupted. The strategies below have decades of historical data behind them and form the foundation of most successful long-term portfolios.

Common compounding mistakes that destroy returns

The math of compound interest is forgiving over decades — but only if you don't break the chain. The mistakes below are responsible for most of the gap between projected and actual investor returns.

How inflation affects your real return

The numbers our calculator shows are nominal returns — your actual account balance in future dollars. Inflation quietly erodes purchasing power year after year. To estimate your real return, subtract the expected inflation rate (historically 2–3% in the U.S.) from your nominal rate. An 8% nominal return at 3% inflation is roughly a 5% real return.

This is why holding too much cash is a slow tax: a savings account paying 0.5% in a 3% inflation environment loses 2.5% of purchasing power every year. Even high-yield savings accounts at 4–5% are barely keeping pace. For long-term goals, equities are the only major asset class that has reliably beaten inflation over rolling 20-year periods. See our inflation calculator to see exactly how much purchasing power you stand to lose.

How compounding works in different account types

The same compounding math applies whether your money sits in a savings account, a brokerage, or a retirement plan — but taxes and fees can dramatically change your real outcome. A taxable brokerage account triggers capital gains tax when you sell, and dividends are taxed in the year you receive them. A traditional 401(k) or IRA defers all taxes until withdrawal, letting your full balance compound untouched. A Roth IRA or Roth 401(k) removes taxes from the equation entirely after age 59½.

For an HSA paired with a high-deductible health plan, the math gets even better: contributions are tax-deductible, growth is tax-free, and qualified medical withdrawals are tax-free. After 65, withdrawals for any reason are taxed like a traditional IRA. That triple advantage makes the HSA the single most powerful compounding vehicle in the U.S. tax code, often overlooked because most people spend it on current-year medical bills instead of investing the balance.

High-yield savings accounts (HYSAs) compound daily on cash but return barely above inflation. They are perfect for emergency funds and short-term goals (under 3 years) where you cannot afford a market drawdown. For long-term goals where time is on your side, equity-heavy portfolios consistently outperform cash after inflation by wide margins.

Asset allocation by age and risk tolerance

Your mix of stocks, bonds, and cash should shift over time. The longer your time horizon, the more volatility you can absorb in exchange for higher expected returns. A common starting point is the rule "110 minus your age = stock allocation." A 30-year-old holds roughly 80% stocks and 20% bonds; a 60-year-old holds 50/50. This is a rough guide, not gospel — your real allocation depends on your risk tolerance, other income sources, and how you reacted during the last market crash.

Two simpler alternatives exist. Target Date Funds (TDFs) like Vanguard's 2050 Fund automatically rebalance from aggressive to conservative as the target date approaches — set it and forget it, with one fund covering everything. Three-fund portfolios split holdings between U.S. total market, international, and bonds, giving you full diversification with three line items and expense ratios under 0.10%.

Whichever path you choose, the critical step is rebalancing once a year — selling whatever has grown above its target and buying whatever has fallen below. This forces you to "sell high, buy low" mechanically, without having to time anything. Most brokerages offer automatic rebalancing inside a single Target Date Fund, which is why they remain the default recommendation for hands-off investors.

For retirement planning specifically, the 4% rule and 25× rule already bake in inflation by allowing withdrawals to rise each year. If you're targeting a specific lifestyle in 30 years, plan for the future cost — $50,000 today is roughly $121,000 in 30 years at 3% inflation. Use our retirement calculator to model both nominal and inflation-adjusted scenarios.

Step-by-step: how to use this compound interest calculator

Follow these six steps to model any investment scenario in under a minute. Each step explains both the input and how to choose a realistic value.

  1. Step 1

    Enter your initial amount

    Input what you have already saved or plan to deposit today. If you're starting from zero, leave it at $0 — the calculator handles pure monthly contributions just fine. Example: $5,000 already in a brokerage account.

  2. Step 2

    Set your monthly contribution

    The amount you'll add each month — paychecks, automated transfers, 401(k) contributions, or DCA into an index fund. Be realistic. A common rule of thumb is to invest 15-20% of gross income for retirement. Example: $500/month from a $5,000 paycheck is 10%.

  3. Step 3

    Choose an annual interest rate

    Use historical averages, not best-case hopes. For broad stock market index funds: 7-8% real return is the long-term default. For bonds: 3-5%. For HYSAs and CDs: whatever the current APY is. Avoid plugging in 15%+ — it's not sustainable across decades.

  4. Step 4

    Set the time period

    The number of years you'll let the investment compound. For retirement, this is the gap between your current age and target retirement age. Compounding rewards patience: 30 years produces dramatically more than 20 years at the same rate, because the doublings stack at the end.

  5. Step 5

    Optionally model inflation

    Set the inflation rate to see your future balance in today's purchasing power. Use 2-3% for U.S. long-term planning. The toggle reveals real (inflation-adjusted) values alongside the nominal projection so you can compare both at a glance.

  6. Step 6

    Read the chart and year-by-year breakdown

    The visual chart shows total contributions vs interest earned over time. Open the year-by-year breakdown table to see exactly when interest overtakes contributions — usually between years 12 and 18 for typical assumptions. That crossover point is when compound growth becomes the dominant driver of wealth.

Want to model debt payoff instead? Use our debt snowball calculator. Need to plan retirement specifically? Try the retirement calculator with built-in 4% rule logic.

Quick answers to common questions

Direct answers to the questions people actually ask. Each calculation uses standard 7% real return assumption unless stated otherwise.

How much will I have if I invest $500 a month for 30 years?

+
About $612,000 at 7% real return. Your contributions total $180,000; the other $432,000 is compound growth. At 8%, the same plan grows to $745,000.

What if I invest $10,000 today and never add another dollar?

+
At 7% real return, $10,000 grows to about $76,000 in 30 years and $151,000 in 40 years. The Rule of 72 says it doubles roughly every 10 years at this rate.

How long until I have $1 million if I save $1,000 a month?

+
Starting from $0 at 7% real return, $1,000/month reaches $1 million in about 26 years. At $2,000/month, you reach it in 18 years. Starting balance shaves off years quickly — $50,000 head start cuts 4 years.

Can I retire on $500,000?

+
Yes, if your annual expenses are around $20,000 (using the 4% rule). The 25× rule says $500,000 supports $20,000/year of inflation-adjusted spending for 30+ years. Higher spending requires a larger portfolio: $40,000/year needs $1 million.

What happens if I delay investing by 5 years?

+
Delaying costs roughly 40% of your final balance over a 30-year horizon. Example: $500/month for 35 years at 7% becomes $864,000. The same starting 5 years later (30 years) becomes $612,000 — a $252,000 gap from a 5-year delay.

Is investing $100 a month even worth it?

+
Absolutely. $100/month at 7% real return for 40 years becomes $263,000. Starting at age 25 instead of 35 means $100/month beats $200/month started a decade later. The habit and time matter far more than the amount.

How much do I need to retire at age 50?

+
Apply the 25× rule to your expected expenses. Spending $40,000/year? You need $1,000,000. Spending $60,000? $1,500,000. Early retirement (50 vs 65) typically uses a more conservative 3.25-3.5% withdrawal rate (28-30× expenses) because the portfolio must last 40+ years instead of 30.

What's the difference between investing $500 and $1,000 per month?

+
Doubling your monthly contribution doubles your final balance. $500/month for 30 years at 7% = $612,000. $1,000/month = $1,224,000. Same growth rate, just twice the input. The compounding does identical work on both — you just feed it more.

How much should I have saved by age 30?

+
A common benchmark is 1× your annual salary by 30, 3× by 40, 6× by 50, 8× by 60, 10× by 67 (Fidelity guidelines). For a $60,000 salary, that's $60,000 saved by 30. If you're behind, increase savings rate to 20-25% of gross income to catch up.

What if the market crashes right after I invest?

+
Historically, every S&P 500 crash recovered to new highs within 1.5–5 years. The 2008–2009 crash saw $100,000 fall to $48,000, fully recover by 2013, and reach ~$440,000 by 2024. Continuing automatic contributions during crashes captures shares at deep discounts — they're the highest-return purchases you'll ever make.

Frequently asked questions

What is a good annual return to use in my calculation?

+
The S&P 500 has returned an average of about 10% annually over the past century before inflation, or roughly 7% after inflation. For long-term planning over 20+ years, 7-8% (real) is a defensible default. For conservative all-bond portfolios, plan on 3-5%. For a balanced 60/40 stock/bond mix, 6-7% is typical. Concrete example: $500/month invested for 30 years at 7% real return becomes about $612,000; the same at 4% real return becomes $347,000 — a $265,000 swing from a 3-percentage-point assumption. That's why the rate input matters so much. If you want a stress test, run the calculator three times: an optimistic 9%, a baseline 7%, and a pessimistic 5%. The truth almost certainly lands inside that range, and seeing all three forces you to plan for the realistic worst case rather than the headline best case. Avoid plugging in crypto- or single-stock-style returns (15%+) — those rates are not sustainable across decades and produce projections that almost certainly will not match reality.

How often should interest compound for best results?

+
More frequent compounding produces slightly higher returns, but the difference shrinks fast as frequency increases. At 8% annual rate: annual compounding gives an 8.00% effective yield, semi-annual gives 8.16%, quarterly gives 8.24%, monthly gives 8.30%, daily gives 8.33%, and continuous compounding gives 8.33% (the theoretical maximum). The jump from annual to monthly adds 0.30 percentage points. The jump from monthly to daily adds only 0.03 percentage points — essentially noise over decades. Concrete impact: $10,000 invested for 30 years at 8% annual compounding becomes $100,627; at daily compounding, $110,232 — about $9,600 difference, or 9.5% more. Worth optimizing if you control the compounding (HYSAs and CDs do), irrelevant for stocks where returns are quoted as annual averages. Most savings accounts compound daily; stock market returns are quoted as annual; bonds typically pay semi-annual coupons. The takeaway: focus 95% of your effort on the rate and time horizon, not on the compounding frequency.

Does this calculator account for inflation?

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Yes, optionally. The calculator displays nominal returns by default — that's the actual dollar amount your account will hold in the future. We also show inflation-adjusted (real) values when you set an inflation rate, so you can see purchasing power in today's dollars. Quick rule: real return ≈ nominal return − inflation rate. An 8% nominal return at 3% inflation is roughly a 5% real return. Concrete example: $500/month for 40 years at 8% becomes about $1.75 million in nominal terms — an impressive headline number. But adjust for 3% inflation and that's roughly $540,000 in today's purchasing power. Both numbers are correct; they just answer different questions. Use nominal when budgeting future contributions in future dollars (your salary will rise too), and use real when judging whether the projected lifestyle matches today's expectations. Historical U.S. inflation has averaged 2-3%; the Fed targets 2%, and recent years (2021-2023) saw 5-9% spikes that eroded purchasing power faster than most projections assumed.

How accurate are these projections?

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The math is 100% accurate for the inputs you provide — every dollar, every percent, every year is computed exactly. The forecast accuracy is a different question entirely. Real-world stock returns are volatile: the S&P 500 delivered +22% in 2017, -4% in 2018, +31% in 2019, +18% in 2020, +28% in 2021, -18% in 2022. Nothing about that sequence resembles a smooth 8%. Over very long horizons (20-30+ years), the averages converge toward the historical mean, which is why long-term projections tend to land within 20-30% of reality. Sequence-of-returns risk matters most in the decade before and after retirement, when a bad string can permanently impair your portfolio. Use our calculator for planning targets and comparing strategies, not for precise predictions of an exact future balance. The right way to use any compound calculator is to build a plan that survives the realistic worst case — not one that depends on the headline best case being delivered every single year.

Should I invest a lump sum or dollar-cost average?

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Research from Vanguard analyzing every rolling 12-month period since 1976 shows lump sum investing beats dollar-cost averaging about 66% of the time. The reason is mechanical: markets go up most years, so getting fully invested sooner captures more growth. The average advantage is 1-2% in the first year, which compounds for decades. Concrete example: investing $100,000 as a lump sum vs spreading it over 12 months in a year with 8% return yields about $4,200 more by year-end with the lump sum. Over 20 years, that head start grows to roughly $20,000. But DCA wins on behavior. If lump-summing means you'll panic and sell during the next 20% drop, you'd have been better off DCAing in. The right answer is the strategy you can actually stick with for 20+ years uninterrupted. For ongoing monthly contributions from a paycheck, you're already DCAing automatically — there is no choice between methods, and that's fine.

What's the difference between APR and APY?

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APR (Annual Percentage Rate) is the simple yearly rate before compounding. APY (Annual Percentage Yield) accounts for compounding within the year, so APY is always equal to or greater than APR. Concrete example: a savings account advertising 5.00% APR compounded monthly actually pays 5.12% APY because each month's interest earns interest the next month. Over a year on $10,000, that's $512 vs $500 — $12 extra from compounding alone. The gap widens with rate and frequency: at 12% APR compounded daily, the APY is 12.75%. When comparing savings accounts, CDs, and HYSAs, always use APY — it's the apples-to-apples number. When comparing loans (credit cards, mortgages), the lender quotes APR because higher numbers look bad. Federal regulation requires deposit accounts to disclose APY and loans to disclose APR, which is exactly backwards from what most consumers want. The fix: when shopping a loan, ask for the APY-equivalent (often called the effective rate) — it's the actual annualized cost.

How much do I need to save monthly to retire as a millionaire?

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It depends entirely on your starting age and assumed return. At a 7% real return, the monthly amount needed to hit $1 million by age 65 is: starting at 25, about $381/month; starting at 30, about $555/month; starting at 35, about $820/month; starting at 40, about $1,250/month; starting at 45, about $1,960/month. Each five-year delay roughly doubles the required contribution because you lose one full doubling cycle. Concrete example: starting at 25 with $381/month, you'll contribute $182,880 of your own money over 40 years and let compound growth supply the remaining $817,120 — interest does 82% of the work. Start at 45 instead, and you contribute $470,400 of your own money for the same $1M target — interest does only 53% of the work. The lesson: time is the cheapest input. Save half as much, but start ten years earlier.

Should I prioritize a Roth IRA or a traditional 401(k)?

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The decision depends on your current tax bracket vs your expected retirement bracket. If you're in a low bracket today (12-22%) and expect to be in a higher bracket later, choose Roth — pay taxes now at low rates and withdraw tax-free in retirement. If you're in a high bracket today (32%+) and expect lower retirement spending, choose traditional — take the deduction now and pay lower taxes on withdrawals. The tiebreaker rule for most middle-income earners (24% bracket): always capture the full employer 401(k) match first (it's a 100% guaranteed return), then max a Roth IRA at $7,000/year, then return to the 401(k) until the $24,000 limit. Concrete example: a 30-year-old in the 24% bracket maxing both accounts contributes $31,000/year tax-advantaged, which at 7% for 35 years becomes about $4.3 million — split between taxable and tax-free buckets for retirement flexibility.

What happens to my projection if there's a market crash?

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Market crashes feel devastating in the moment but rarely change long-term outcomes for disciplined investors. The S&P 500 has had nine 20%+ drawdowns since 1928, and the index recovered every single time. Average recovery from peak to peak: 1.5 years. Concrete example: $100,000 invested in the S&P 500 in October 2007 fell to about $48,000 by March 2009 — a 52% drop. By April 2013 it had fully recovered, and by 2024 it was worth roughly $440,000, including the crash. The investor who panicked and sold at the bottom locked in the loss; the investor who kept buying through the crash captured the steepest discount in modern history. Sequence-of-returns risk matters most in the decade before and after retirement — for everyone else, market crashes are sales, not catastrophes. Continue automatic contributions through downturns; that's when shares are cheapest.

Does the calculator work for cryptocurrencies and individual stocks?

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The math works for any compounding asset, but results from individual stocks or crypto are far less reliable than from broad index funds. Historical S&P 500 returns of 7-10% are based on 100+ years of data across thousands of companies — a robust statistical baseline. Bitcoin's 60%+ annualized return since 2010 is based on 15 years of one asset and may not repeat. A single stock returning 20%/year for a decade rarely sustains that pace; most fall back to market averages or worse. Concrete caution: plugging 20% into the calculator for 30 years on $10,000 produces $2.37 million — mathematically correct but practically unrealistic. For volatile assets, use conservative assumptions (5-8% for crypto allocation, market average for individual stocks) and stress-test with lower rates. The calculator answers what-if questions; it does not validate that an assumption is achievable.

How do taxes and fees affect my final balance?

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Taxes and fees are silent return-killers. Fees compound against you: a 1% expense ratio over 30 years consumes roughly 25% of your final wealth — on a $500,000 retirement balance, that's $125,000 lost to a fund manager. Always check expense ratios; index funds at 0.03-0.10% beat actively managed funds at 0.80-1.50% nearly 80% of the time over 20+ years. Taxes work similarly. In a taxable brokerage, capital gains tax (15-20% federal plus state) takes a chunk on every sale, and dividends are taxed annually. A traditional 401(k) defers all taxes until withdrawal; a Roth IRA removes them entirely. Concrete impact: $500/month for 30 years at 7% gross. In a tax-advantaged account: about $612,000. In a taxable account losing 1% to fees and 1.5% effective tax drag: about $437,000 — a 29% gap from friction alone. Maximize tax-advantaged accounts before touching taxable.

Sources & methodology

Every statistic on this page is sourced from primary research and historical market data. Where we cite a number, here's where it comes from:

  • S&P 500 historical returns (~10% nominal, ~7% real, 1928–2024). Compiled by NYU Stern School of Business (Damodaran historical return dataset). Cross-verified with Robert Shiller's long-run stock data, Yale University.
  • 4% safe withdrawal rule and 25× expense rule. Trinity Study (Cooley, Hubbard, Walz, 1998), “Retirement Savings: Choosing a Withdrawal Rate That Is Sustainable,” AAII Journal. Original publication. Updated analyses through 2020 confirm the 4% rate remains valid for 30-year horizons.
  • Lump sum vs dollar-cost averaging (lump sum wins ~66% of rolling 12-month periods). Vanguard Research, “Dollar-cost averaging just means taking risk later,” 2012, updated 2023 with data through 2022 across U.S., U.K., and Australia markets. Vanguard whitepaper (PDF).
  • Snowball method completion-rate research. Gal & McShane, “Can Small Victories Help Win the War? Evidence from Consumer Debt Management,” Journal of Marketing Research, 2012; replicated by Kellogg School of Management 2016. Journal of Marketing Research.
  • Index fund vs actively managed fund underperformance (~80% over 20+ years). S&P Dow Jones Indices SPIVA U.S. Scorecard, published semi-annually. SPIVA reports.
  • 2026 contribution limits (401(k) $24,000, IRA $7,000, HSA $4,300). Internal Revenue Service annual COLA adjustments, IRS Retirement Plans. Always verify current-year limits with the IRS or your plan administrator before contributing.
  • Inflation data (U.S. long-term average 2–3%, recent spikes 2021–2023). Bureau of Labor Statistics, Consumer Price Index for All Urban Consumers. BLS CPI data.
  • FDIC insurance limits ($250,000 per depositor per bank). Federal Deposit Insurance Corporation, FDIC Deposit Insurance.

Methodology note: All projections use standard compound interest math (A = P(1 + r/n)^(nt) for principal, future value of annuity for monthly contributions). Calculator outputs are mathematically exact for the inputs provided. Real-world returns vary year to year — historical averages are the basis for expected values, not guarantees. Last reviewed: 2026-06-01.

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