See how a starting balance plus regular monthly deposits grows over time with monthly compounding interest.
Future Value
$160,316.74
Total Contributions
$73,000
Interest Earned
$87,316.74
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| Year | Contributions | Balance | Interest Earned |
|---|---|---|---|
| 1 | $4,600 | $4,790.07 | $190.07 |
| 2 | $8,200 | $8,854.12 | $654.12 |
| 3 | $11,800 | $13,211.96 | $1,411.96 |
| 4 | $15,400 | $17,884.82 | $2,484.82 |
| 5 | $19,000 | $22,895.5 | $3,895.5 |
| 6 | $22,600 | $28,268.39 | $5,668.39 |
| 7 | $26,200 | $34,029.69 | $7,829.69 |
| 8 | $29,800 | $40,207.47 | $10,407.47 |
| 9 | $33,400 | $46,831.85 | $13,431.85 |
| 10 | $37,000 | $53,935.1 | $16,935.1 |
| 11 | $40,600 | $61,551.85 | $20,951.85 |
| 12 | $44,200 | $69,719.22 | $25,519.22 |
| 13 | $47,800 | $78,477 | $30,677 |
| 14 | $51,400 | $87,867.88 | $36,467.88 |
| 15 | $55,000 | $97,937.64 | $42,937.64 |
| 16 | $58,600 | $108,735.33 | $50,135.33 |
| 17 | $62,200 | $120,313.59 | $58,113.59 |
| 18 | $65,800 | $132,728.85 | $66,928.85 |
| 19 | $69,400 | $146,041.6 | $76,641.6 |
| 20 | $73,000 | $160,316.74 | $87,316.74 |
Compounding monthly at 7.00% per year. Results are estimates, not financial advice.
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Results are estimates only and should not be considered financial advice. Always consult a qualified professional before making financial decisions.
The single most useful thing this calculator can show you is how much of your final balance comes from contributions and how much comes from growth. Most people guess wrong.
| Source | Amount | Share |
|---|---|---|
| Your contributions | $60,000.00 | 56.6% |
| Interest earned | $46,139.36 | 43.4% |
| Final balance | $106,139.36 | 100% |
Nearly half the balance is money the account earned rather than money you put in. Change the term to 35 years and the interest share crosses 60%, because the largest deposits have the longest time to compound.
This is also why the timing of contributions matters as much as the total. The same $60,000 contributed steadily over 25 years finishes far ahead of $60,000 deposited as a single lump at the end of year 24 - not because of any difference in the rate, but because every dollar has a different amount of time to work.
This is the future value of an ordinary annuity. Note that r sits in the denominator - which is exactly why results behave strangely when the rate approaches zero. At a 0% rate the formula divides by zero, so the calculator falls back to plain multiplication: contributions times number of periods.
Note. The first contribution earns interest for every remaining period. The last one earns almost none. That spread is what makes the growth curve bend upward rather than climb in a straight line.
Two savers both aim for a large retirement balance. One starts at 25 and contributes $200 a month for 40 years. The other starts at 45 and contributes $400 a month for 20 years - twice as much, for half as long.
| Saver | Total contributed | Final balance |
|---|---|---|
| Starts at 25, $200/mo for 40 years | $96,000 | $393,424 |
| Starts at 45, $400/mo for 20 years | $96,000 | $186,625 |
Same total out of pocket. The early starter finishes with more than twice the balance, because the first decade of deposits compounded for thirty years afterwards. There is no way to recover that with a larger contribution later - the lost time cannot be bought back at any rate.
Run the calculator both ways with your own figures before deciding whether to increase the amount or simply start sooner.
Contributing monthly rather than annually is worth a little, not a lot. Money deposited in July compounds from July; money deposited once in December waited eleven months.
Frequency matters far less than consistency. A missed month costs more than switching from monthly to weekly will ever gain.
The balance this calculator returns is nominal - what the account statement will say. Two adjustments change what it is actually worth.
Run the projection once with the headline rate, then again at a reduced rate that nets fees and tax. The second figure is the one to plan around.
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