Quick Answer
A 30-year-old with $20,000 saved, contributing $500/month at 7% annual return, would accumulate an estimated $1,028,000 by age 65, or approximately $503,000 in inflation-adjusted (3%) dollars.
Common Examples
| Input | Result |
|---|---|
| Age 25, retire at 65, $10,000 saved, $300/month, 7% return, 3% inflation | Estimated $935,000 (approximately $354,000 inflation-adjusted) |
| Age 30, retire at 65, $20,000 saved, $500/month, 7% return, 3% inflation | Estimated $1,028,000 (approximately $503,000 inflation-adjusted) |
| Age 35, retire at 65, $50,000 saved, $750/month, 7% return, 3% inflation | Estimated $1,136,000 (approximately $681,000 inflation-adjusted) |
| Age 40, retire at 67, $100,000 saved, $1,000/month, 6% return, 3% inflation | Estimated $1,003,000 (approximately $481,000 inflation-adjusted) |
| Age 45, retire at 65, $200,000 saved, $1,500/month, 7% return, 2.5% inflation | Estimated $1,325,000 (approximately $817,000 inflation-adjusted) |
How It Works
This calculator uses monthly compounding to project retirement savings. Each month, the current balance earns a return and a new contribution is added.
Monthly Compounding Formula:
For each month: Balance = Previous Balance x (1 + r/12) + Monthly Contribution
Where r is the annual return rate expressed as a decimal (e.g., 7% = 0.07).
This is repeated for every month from the current age to the retirement age, building up the balance through both investment growth and regular contributions.
Total Contributions:
Total Contributions = Current Savings + (Monthly Contribution x Months to Retirement)
Investment Gains:
Investment Gains = Total Savings - Total Contributions
Inflation Adjustment:
To show the estimated purchasing power in today’s dollars:
Inflation-Adjusted Value = Total Savings / (1 + inflation rate)^years
This accounts for the gradual erosion of purchasing power over time. A dollar today buys more than a dollar 30 years from now due to inflation.
Worked Example
For a 30-year-old with $20,000 in current savings, contributing $500/month, at 7% annual return, retiring at 65: Years to retirement = 35. Monthly return = 0.07/12 = 0.005833. Total months = 420. Starting with $20,000, the balance compounds monthly for 420 months with $500 added each month. After 35 years: estimated total savings = approximately $1,028,000. Total contributions = $20,000 + ($500 x 420) = $230,000. Estimated investment gains = approximately $798,000. At 3% inflation: inflation-adjusted value = $1,028,000 / (1.03)^35 = approximately $503,000 in today’s purchasing power.
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