Compound Interest & SIP / 401(k) Growth Predictor
Project how an initial deposit plus recurring monthly contributions grow, with an inflation-adjusted view in today's money.
How the projection is built
Each month, the running balance earns interest at the monthly rate, then the contribution is added β repeated for every month in the term.
$5,000 initial + $300/month at 8% for 25 years
Starting with a $5,000 deposit and adding $300 every month at an 8% annual return compounded monthly, the balance grows to roughly $290,000 after 25 years. Of that, about $95,000 came directly from contributions (the $5,000 start plus 300 monthly payments) β the remaining $195,000 is growth. Adjusted for 3% average inflation, that balance is worth roughly $138,000 in today's purchasing power.
| Input | Value |
|---|---|
| Initial deposit | $5,000 |
| Monthly contribution | $300 |
| Annual return | 8% |
| Future value (25 yrs) | β $290,000 |
The Rule of 72 β a mental-math shortcut
Before reaching for a calculator, you can estimate how long a lump sum takes to double at a given annual return by dividing 72 by the rate. It is not exact, but it is close enough for quick planning.
This shortcut assumes a lump sum with no further contributions β it does not account for the extra growth a recurring SIP or 401(k) contribution adds each month, which is what the calculator above models in full.
Common questions
Textbook compound interest projects a single lump sum forward. This calculator instead compounds the balance every month and then adds your monthly contribution, repeating for the full term β the same mechanics behind a SIP (systematic investment plan) or a 401(k) with regular payroll contributions. Small, regular contributions compounding for decades are usually what drives the bulk of the final balance, not the size of the initial deposit.