How much will $100 a month be worth in 5 years?
Investing $100 a month for 5 years means paying in $6,000 in total. At a hypothetical 7% annual return it would grow to $7,120: $6,000 from your contributions and $1,120 from investment growth. At 4% the balance would be $6,618 ($618 of growth), and at 10% it would be $7,656 ($1,656 of growth).
At 4% a year
$6,618
$618 of that is growth
At 7% a year
$7,120
$1,120 of that is growth
At 10% a year
$7,656
$1,656 of that is growth
4%, 7% and 10% are example rates, not forecasts. Real returns change from year to year and are never guaranteed, and these figures leave out fees, taxes and inflation.
$100 a month for 5 years at different rates of return
| Annual return | Final balance | Total contributed | Interest earned |
|---|---|---|---|
| 1% | $6,149 | $6,000 | $149 |
| 2% | $6,302 | $6,000 | $302 |
| 3% | $6,458 | $6,000 | $458 |
| 4% | $6,618 | $6,000 | $618 |
| 5% | $6,781 | $6,000 | $781 |
| 6% | $6,949 | $6,000 | $949 |
| 7% | $7,120 | $6,000 | $1,120 |
| 8% | $7,294 | $6,000 | $1,294 |
| 9% | $7,473 | $6,000 | $1,473 |
| 10% | $7,656 | $6,000 | $1,656 |
| 11% | $7,843 | $6,000 | $1,843 |
| 12% | $8,034 | $6,000 | $2,034 |
Assumes no starting balance, a contribution at the end of every month, and a constant rate compounded once a year (an effective annual rate). You pay in $6,000 in every row; only the growth changes, from $149 at 1% to $2,034 at 12%.
Try your own numbers
The calculator starts with this example at 7%. Change the amount, rate or time period, add a starting balance, or switch the compounding, and the result updates as you type.
Balance after 5 years
$7,120
15.7% of that is interest. Your balance is 1.19 times what you put in.
Total contributions
$6,000
Interest earned
$1,120
Growth by year
- Contributions
- Interest
Interest
Contributions
Year-by-year breakdown
| Year | Contributions | Interest | Balance |
|---|---|---|---|
| 1 | $1,200 | $38 | $1,238 |
| 2 | $2,400 | $163 | $2,563 |
| 3 | $3,600 | $380 | $3,980 |
| 4 | $4,800 | $697 | $5,497 |
| 5 | $6,000 | $1,120 | $7,120 |
How much is your money and how much is growth?
At 7%, 5 years is not long enough for growth to overtake what you pay in: growth is 16% of the final balance and the other 84% is your own money. Keep contributing at the same pace and growth would pass contributions during year 19. A different rate moves that point, but not into these 5 years: it would come in year 14 at 10% and in year 33 at 4%.
In year 5 alone, the balance earns $423 at 7%. That is less than the $1,200 you add that year, and compares with $38 of growth in year 1.
What if you change the plan?
Each row changes one thing and keeps everything else the same, at the 7% example rate. The comparison is with $100 a month for 5 years, which ends at $7,120.
| Change | Final balance | Difference |
|---|---|---|
| Keep contributing for 5 more years (10 years in total) | $17,105 | +$9,986 |
| Contribute $200 a month instead of $100 | $14,239 | +$7,120 |
| Start with $10,000 already invested | $21,145 | +$14,026 |
| Contribute at the start of each month instead of the end | $7,160 | +$40 |
| Earn 6% a year instead of 7% | $6,949 | −$171 |
Another 5 years adds $6,000 of your own money and raises the balance by $9,986. The extra $3,986 is growth, most of it earned on money that was already invested. A return that is one point lower leaves you with $171 less after 5 years, which is roughly what a 1% annual fee would cost.
Working backwards: to reach $10,000 in 5 years at 7%, starting from zero, you would need to invest about $140 a month.
When would the balance reach $10,000?
The table shows the year in which the balance first reaches each amount, assuming the same $100 a month continues for as long as it takes. Years in bold fall within this page's 5-year period.
| Balance reaches | At 4% | At 7% | At 10% |
|---|---|---|---|
| $2,500 | Year 3 | Year 2 | Year 2 |
| $5,000 | Year 4 | Year 4 | Year 4 |
| $10,000 | Year 8 | Year 7 | Year 7 |
How this is calculated
The rate is treated as an effective annual rate, so the balance grows by exactly 7% over a full year. The monthly rate that compounds to 7% a year is:
Monthly rate = (1 + 0.07)1/12 − 1 = 0.5654%
With $100 added at the end of each month for 60 months (5 × 12), the contributions grow to:
Balance = 100 × [1.00565460 − 1] ÷ 0.005654 ≈ $7,120
The rates shown here are rounded; the result uses full precision. Of that balance, 100 × 60 = $6,000 is your contributions and the remaining $1,120 is growth. Every other row in the rate table uses the same formula with a different annual rate. The compound interest calculator page explains the formulas in more detail.
Frequently asked questions
How much interest will $100 a month earn in 5 years?
It depends on the rate of return. At a constant 7% a year, $100 a month for 5 years earns $1,120 on top of $6,000 in contributions, for a balance of $7,120. At 4% the growth is $618, and at 10% it is $1,656. These rates are examples, not predictions.
How long does it take to reach $10,000 investing $100 a month?
With a constant 7% annual return and no starting balance, the balance passes $10,000 during year 7. For comparison, at 10% it takes until year 7, and at 4% it takes until year 8.
How much do I need to invest each month to have $10,000 in 5 years?
At a constant 7% annual return you would need about $140 a month for 5 years, starting from zero. At 4% you would need about $151 a month, and at 10% about $131 a month.
Related examples
$100 a month over other periods
- $100 a month for 10 years
- $100 a month for 15 years
- $100 a month for 20 years
- $100 a month for 25 years
- $100 a month for 30 years
- $100 a month for 35 years
- $100 a month for 40 years
Other monthly amounts for 5 years
- $50 a month for 5 years
- $200 a month for 5 years
- $250 a month for 5 years
- $300 a month for 5 years
- $400 a month for 5 years
- $500 a month for 5 years
- $750 a month for 5 years
- $1,000 a month for 5 years
- $1,500 a month for 5 years
- $2,000 a month for 5 years
A single lump sum for 5 years
See all compound interest examples in one table, or start from scratch with the compound interest calculator.