Lesson 1 · Investing · 10 min read · 10:39 video
What Happens If You Invest $100 a Month? The Honest Math
You put in $48,000. You could walk away with about $262,000. Here is exactly where the other $214,000 comes from, and why waiting ten years costs more than $140,000.
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The lesson in 30 seconds
- $100 a month from age 25 to 65 at a 7% average return grows to about $262,000. You only deposit $48,000; the other 82% is growth.
- The first year is boring: $1,200 in, about $39 of growth. Most people quit here, right before the snowball starts.
- At 7%, money doubles roughly every 10 years (the Rule of 72), so the first $100 you invest is worth about 15 times the last one.
- Starting at 35 instead of 25 leaves you with about $122,000 instead of $262,000. Doubling your deposits later still doesn't catch up.
- Fees, crashes and inflation matter. A 1% yearly fee would cost about $63,000 over 40 years.
One hundred dollars a month. That's the whole plan. No stock picking, no crypto, no side hustle. Just $100, every month, from age 25 to age 65.
Over those 40 years you deposit $48,000 of your own money. If that money earns a 7% average annual return, the balance at 65 is about $262,000.
So where did the other $214,000 come from? You didn't earn it at work, and nobody handed it to you. It grew. In this lesson we draw out exactly how that happens, year by year, and why the single most important number in the whole calculation isn't the $100. It's the start date.
Meet Alex and Sam
To make the math easier to follow, we use two friends who appear throughout the Money, Drawn Out course.
Alex and Sam are both 25. Same job, same salary, same rent. One day Alex decides to start investing $100 a month. Sam thinks about it and says: "Nah. I'll start later, when I earn more and things calm down."
That sounds reasonable. Most of us are Sam. We're going to follow both of them for 40 years, and the gap between them at the end is the clearest lesson in personal finance we know.
Year one: why it feels pointless
In month one, Alex puts $100 into a simple, low-cost index fund. (Think of an index fund as owning a tiny slice of hundreds of big companies at once. We cover them properly in Lesson 9.) Month two, another $100. Month three, another $100.
After twelve months Alex has deposited $1,200. The balance is about $1,239.
A whole year of discipline earned Alex thirty-nine dollars. That isn't even a nice dinner.
This is the exact moment most people quit, because it feels like nothing is happening. And honestly, in year one, not much is. The magic of investing $100 a month doesn't show up in the first year or even the first five. It shows up later, and it shows up all at once.
Where does the 7% come from?
Every number in this lesson assumes a 7% average annual return, compounded monthly. That figure isn't random.
Over roughly the last hundred years, the US stock market has returned about 10% a year on average. After inflation, that's closer to 7%. So 7% is a common, fairly realistic long-term assumption, and because it is roughly an after-inflation figure, you can read the results below as approximately today's dollars.
Why would the market go up at all? Because an index fund holds pieces of real businesses. Those businesses sell things, make profits, grow and invent new products. Over decades, as the companies grow, the value of your slices tends to grow with them.
But notice the word average. It does a lot of heavy lifting. Some years the market jumps 20% or 30%. Some years it falls hard: in 2008, US stocks dropped about 37% in a single year. The 7% average only shows up for people who stay invested through the great years and the terrifying ones. Keep that in mind; it matters later.
The snowball: interest on your interest
So why does the money speed up? Let's zoom in on a simpler example: $1,000, growing at 7% a year, with nothing added.
- Year 1: you earn 7% of $1,000, which is $70.
- Year 2: you earn 7% of $1,070, which is about $75.
- Year 3: you earn 7% of about $1,145, which is about $80.
Seventy, seventy-five, eighty. Your growth starts earning its own growth. That is compound interest: interest on your interest.
Picture a snowball rolling downhill. At the top it's tiny and barely picks up any snow. But the bigger it gets, the more snow it grabs with every turn. Your money works the same way, which is why the curve looks flat for years and then bends sharply upward.
The Rule of 72: a shortcut you can do in your head
Here's a quick way to feel compounding without a spreadsheet. Take 72, divide it by your yearly return, and you get roughly how many years it takes your money to double.
72 ÷ 7 ≈ 10 years.
| Years invested | $1,000 grows to (7%/yr) | Doublings |
|---|---|---|
| 0 | $1,000 | 0 |
| 10 | about $2,010 | 1 |
| 20 | about $4,040 | 2 |
| 30 | about $8,120 | 3 |
| 40 | about $16,310 | 4 |
Four doublings, without adding a single extra dollar.
Now apply that to Alex. The very first $100 Alex invests at 25 has 40 years to double, so by 65 it's worth about $1,630. The last $100, invested at 64, gets only one year. It becomes about $107.
Same hundred dollars, completely different result. The only difference is time. That is why the earliest dollars you invest are by far the most powerful ones you'll ever save.
Alex's 40-year timeline
Let's watch the whole snowball roll. Here is what $100 a month becomes at a 7% average annual return, compounded monthly.
| Alex's age | Years | Total deposited | Balance | Of which growth |
|---|---|---|---|---|
| 26 | 1 | $1,200 | $1,239 | $39 |
| 30 | 5 | $6,000 | $7,159 | $1,159 |
| 35 | 10 | $12,000 | $17,308 | $5,308 |
| 40 | 15 | $18,000 | $31,696 | $13,696 |
| 45 | 20 | $24,000 | $52,093 | $28,093 |
| 50 | 25 | $30,000 | $81,007 | $51,007 |
| 55 | 30 | $36,000 | $121,997 | $85,997 |
| 60 | 35 | $42,000 | $180,105 | $138,105 |
| 65 | 40 | $48,000 | $262,481 | $214,481 |
Three moments inside that table are worth pointing out.
Year 11: the money starts out-working Alex. In the eleventh year, the growth on Alex's balance is bigger than the $1,200 Alex adds. The money is now working harder than Alex is.
Around age 44: growth overtakes deposits. Total growth becomes larger than everything Alex has ever put in. From here on, most of the money in the account is money Alex never saved.
The last year: one year beats fifteen. Between 64 and 65 the balance grows by more than $17,600. That's almost fifteen years' worth of Alex's deposits, in a single year.
Out of $262,000, Alex contributed $48,000. Compounding did the rest: about 82% of the final balance.
What happens in a crash?
Real life isn't a smooth curve. So what happens to Alex when the market crashes?
Say a crash hits and the market drops by a third. Alex's balance drops too, and it hurts. But here's the part most people miss: Alex keeps investing the same $100 every month. When prices are down, that $100 buys more shares than before. It's like your favorite store putting everything on sale. When the market recovers, all those extra shares bought cheaply recover too.
This approach has a name: dollar-cost averaging. You invest the same amount on a fixed schedule, no matter what the news says. You don't have to predict anything; you just keep going.
The investors who get hurt most in a crash are usually the ones who sell near the bottom and then wait on the sidelines until it "feels safe" again, which is usually after prices have already climbed back.
Sam starts 10 years later
Now, what about Sam?
Sam finally starts at 35. Same $100 a month, same 7%. At 65, Sam has about $122,000, less than half of Alex's $262,000.
Sam invested only $12,000 less than Alex but ended up with about $140,000 less. Those first ten years were worth far more than the deposits made during them, because they were the years with the most time left to double.
"Fine," says Sam. "I'll just invest double: $200 a month." Sam ends up with about $244,000. Still less than Alex, even though Sam deposited $72,000 and Alex deposited $48,000.
| Who | Starts at | Monthly amount | Total deposited | Balance at 65 |
|---|---|---|---|---|
| Alex | 25 | $100 | $48,000 | about $262,000 |
| Sam | 35 | $100 | $36,000 | about $122,000 |
| Sam | 35 | $200 | $72,000 | about $244,000 |
| Sam (to catch up) | 35 | about $215 | about $77,400 | about $262,000 |
| Sam (to catch up) | 45 | about $504 | about $121,000 | about $262,000 |
To actually catch up, Sam would need about $215 a month starting at 35. If Sam waits until 45, the catch-up number is about $504 a month, five times what Alex needs.
Picture them both at 65. Same job for forty years, same salary, same rent. The only real difference is one decision made at 25. When it comes to compounding, time beats amount.
What if you invest more than $100?
The same 40 years, from 25 to 65, at 7%:
| Monthly investment | Total deposited | Balance after 40 years |
|---|---|---|
| $25 | $12,000 | about $65,600 |
| $50 | $24,000 | about $131,200 |
| $100 | $48,000 | about $262,500 |
| $200 | $96,000 | about $525,000 |
| $500 | $240,000 | about $1,312,000 |
Doubling the amount doubles the result. Adding time is what multiplies it. So you don't need a big salary to start investing. You need a start date.
Where do you find $100 a month?
You might be thinking: that's nice, but where do I find an extra $100 a month?
Break it down and it's about $3.30 a day. For some people that's one streaming service plus one takeout meal less per month. For others it's switching to a cheaper phone plan, or cancelling a gym membership they don't use. Lesson 6 shows how to find these leaks without tracking every coffee.
The trick that works for most people is to automate it. Set up an automatic transfer for payday, before the money ever reaches your spending account. If you never see it, you rarely miss it.
And if $100 really isn't possible right now, start with $25 or $50. The habit matters more than the amount, and you can raise it every time your income grows.
Three honest notes: inflation, fees and staying in
Before you rush off to invest, three honest caveats.
1. Inflation. $262,000 in forty years won't buy what $262,000 buys today. But because we used 7%, which is roughly the stock market's return after inflation, you can think of that figure as roughly today's money.
2. Fees. If your investment charges a 1% yearly fee, your 7% becomes roughly 6%. That sounds tiny, but over forty years Alex's $262,000 would shrink to about $199,000. The fee costs about $63,000. Fees compound too, just in the wrong direction. Low-cost index funds often charge well under 0.1% a year.
3. Staying in. The math only works if you keep investing when the market drops. People who panic and sell in a crash are exactly the people who miss the snowball.
Where would the $100 actually go?
This isn't advice for your situation, but here is how people usually think about it, in a sensible order (we draw out the full order in Lesson 8):
- Deal with expensive debt first. If a credit card charges 22% interest, no 7% investment can keep up. Lesson 2 shows how fast card debt grows.
- Keep a small emergency fund in a savings account, so a surprise car repair doesn't force you to sell investments at a bad time. See Lesson 5.
- Use tax-advantaged accounts. In the US, a 401(k) or an IRA comes with tax benefits, and if your employer matches part of your contributions, that match is essentially free money. Lesson 13 compares the options.
- Choose a low-cost, broadly diversified index fund, which spreads your money across hundreds of companies and usually charges small fees.
Three things to do this week
- Find your $100 (or $25). Look at last month's statement and pick one or two expenses you'd happily trade for your future self.
- Automate it. Schedule a transfer for the day after payday so investing happens before spending.
- Check your fees. If you already invest, find the expense ratio on each fund. Anything near 1% deserves a closer look.
Frequently asked questions
How much will $100 a month be worth in 40 years?
At a 7% average annual return, compounded monthly, $100 a month for 40 years grows to about $262,000. You deposit $48,000 in total, so roughly $214,000 is investment growth. Real returns vary from year to year and can be negative, so treat this as an illustration, not a promise.
How much will $100 a month be worth in 10 or 20 years?
At the same 7% assumption, $100 a month grows to about $17,300 after 10 years and about $52,100 after 20 years. Most of the dramatic growth happens in the later decades, which is why starting early matters so much.
Is $100 a month enough to start investing?
Yes. $100 a month is enough to build a six-figure balance over a long time horizon, and many brokers let you buy fractional shares of index funds with any amount. Starting small and increasing your contributions as your income grows is a common, effective approach.
What is the Rule of 72?
The Rule of 72 is a quick way to estimate how long it takes money to double. Divide 72 by the annual return: at 7%, money doubles about every 10 years; at 4%, about every 18 years. It's an approximation, but a very useful one.
Is it too late to start investing at 35 or 45?
No, but the math changes. Starting at 35 with $100 a month gives about $122,000 by 65 at 7%; to match someone who started at 25, you would need about $215 a month. Starting later means investing more each month, but compounding still works in your favor for the years you have.
Should I invest if I have credit card debt?
Usually, paying off high-interest debt comes first. A card charging around 22% interest costs you far more than a typical 7% long-term investment return. Many people keep making minimum payments elsewhere, build a small emergency fund, capture any employer 401(k) match, and then attack high-interest debt.
Assumptions and sources
All figures assume $100 invested at the end of each month at a constant 7% average annual return, compounded monthly, with no taxes or fees unless stated. The 1% fee example uses a 6% net return. Long-run US stock market averages of roughly 10% a year before inflation and about 7% after inflation are based on historical data since the 1920s; individual years vary widely, and the S&P 500 lost about 37% in 2008. Calculations are by Money, Drawn Out. Past performance does not guarantee future results.
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