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Retirement Calculator

Use this retirement calculator to project future savings and estimate whether current contributions are on track for a target amount.

Last reviewed June 6, 2026Source note includedPlanning estimateNo expert review claimed

Live calculator

Retirement projection

Projected balance$819,968.51

300 monthly compounding periods.

Projected gap$180,031.49

Compared with a $1,000,000 target.

Needed per month$959.79

Estimated monthly contribution needed to reach the target.

What the retirement projection means

At the current contribution rate, the projected balance is $819,968.51. To target $1,000,000.00 in 25 years, the calculator estimates $959.79 per month.

Projection checkpoints

Year-end balances using monthly contributions and monthly compounding.

YearContributionsGrowthBalance
Year 1$83,400.00$4,860.73$88,260.73
Year 2$91,800.00$10,539.35$102,339.35
Year 3$100,200.00$17,086.31$117,286.31
Year 4$108,600.00$24,555.17$133,155.17
Year 5$117,000.00$33,002.78$150,002.78
Year 25$285,000.00$534,968.51$819,968.51

Use this as a planning estimate. Taxes, fees, rates, account terms, provider policies, local rules, and timing can change real-world results.

Quick answer

Retirement Calculator: what it calculates

Retirement Calculator calculates projected retirement balance from current savings, monthly contribution, annual return, years to invest, and target amount. The visible formula is Future balance = current savings x (1 + r)^n + monthly contribution x (((1 + r)^n - 1) / r).

ResultProjected retirement balance
InputsCurrent savings, Monthly contribution, Annual return, Years to invest, Target amount
FormulaRetirement projection formula

Formula

Retirement projection formula

Future balance = current savings x (1 + r)^n + monthly contribution x (((1 + r)^n - 1) / r)

This estimate assumes monthly compounding, steady monthly contributions, and no withdrawals before the target date.

How to use

Steps

  1. Enter current retirement savings.
  2. Enter monthly contribution and annual return assumption.
  3. Choose years to invest.
  4. Compare the projected balance with a retirement target.

Example

Sample calculation

Current savings$75,000
Monthly contribution$700
25 years at 6%$819,969
Target gap$180,031 below $1M

Calculator use

Best for

  • Use this retirement calculator to project future savings and estimate whether current contributions are on track for a target amount.
  • Estimating savings, budget, debt, tax, interest, retirement, or net-worth scenarios before changing a money plan.
  • Comparing monthly contributions, withdrawals, balances, interest rates, payoff order, or tax assumptions with the math visible.
  • Preparing a planning number before checking account statements, tax rules, benefits, or professional advice.

Before relying on it

Check first

  • Treating an estimate as tax filing advice, investment advice, guaranteed return, or an official account balance.
  • Leaving out fees, taxes, inflation, irregular bills, employer benefits, penalties, changing rates, or timing differences.
  • Comparing scenarios with different time horizons, compounding assumptions, or gross versus after-tax amounts.

Details

What to know before using the result

These notes make the assumptions explicit, especially where the same search query can mean slightly different things.

Projection onlyNot a forecast

The balance is projected from the return you enter. Real investment returns, inflation, taxes, and fees can change the outcome materially.

Contribution timingMonthly deposits

The estimate assumes steady monthly contributions. Lump sums, employer matches, and skipped contributions should be modeled separately.

Target gapAction planning

A gap is a prompt to test higher contributions, a longer horizon, a different target, or a lower return case.

Benchmarks

How to read the result

The calculator is a decision aid, not a fixed rule. Use the output to compare scenarios and document your assumptions. Benchmark ranges are broad planning heuristics unless this page names a specific source for the range.

Short horizon: Contribution-driven.

When retirement is closer, savings rate usually matters more than compounding.

Long horizon: More compounding.

Return assumptions can strongly affect projections over multi-decade timelines.

Target gap: Action signal.

A gap means contribution, return, time, or target assumptions may need adjustment.

Calculator accuracy

Methodology and assumptions

The formula, inputs, example, and limitations are shown so the result is checkable, not just a number in a box.

Formula

Future balance = current savings x (1 + r)^n + monthly contribution x (((1 + r)^n - 1) / r)

Inputs used

Current savings, Monthly contribution, Annual return, Years to invest, Target amount

Limitations

Money results are planning estimates. Actual taxes, account terms, rates, fees, timing, local rules, and provider policies can change the real-world result.

Last reviewed

June 6, 2026

Cite this page

Toolkit Shelf. Retirement Calculator. Last reviewed June 6, 2026. https://toolkitshelf.com/tools/retirement-calculator

FAQ

Common questions

Is this retirement projection guaranteed?

No. It is a projection based on the return and contribution assumptions you enter.

What return should I assume?

Use a conservative long-term return assumption and test several scenarios because future returns are uncertain.

Does this include taxes or inflation?

No. It projects account balance from contributions and returns only. Taxes, fees, and inflation should be considered separately.

Why should I test multiple retirement scenarios?

Small changes to return, contribution, or timeline can create large differences over decades, so conservative and optimistic cases are both useful.

Is this a final financial decision?

No. Use it for planning and comparison. Real decisions can change after exact rates, balances, fees, taxes, account terms, timing, and personal details are verified.

Why do finance calculators show assumptions?

Small changes in rates, payment timing, taxes, fees, balances, or income can materially change the result, so the assumptions need to stay visible.