Compoundingยท7 min readยท11 October 2026

The $95,000 Decision You Make in Your Twenties

What waiting one year to start investing actually costs

Key takeaways

  • $500/month invested from age 25 grows to roughly $1.31M by 65. From age 26: $1.22M. The one-year gap: ~$95,000
  • The gap scales with contribution size โ€” $300/month produces a $57,000 gap, $1,000/month produces $189,000
  • You can catch up by contributing more, but the cost of doing so is usually higher than people expect
  • The point isn't to regret the past โ€” it's to stop waiting now

There's a number that surprises almost everyone who runs it for the first time. It's the answer to a question that sounds trivial: what does it actually cost to wait one year before you start investing?

Not one year of extreme frugality. Not one year of missing out. Just one year โ€” the year you told yourself you'd start 'next January.' The year you decided to wait until the car was paid off, or the raise came through, or you felt more settled.

For a 25-year-old planning to retire at 65, that one year is worth roughly $95,000.

The math

Assume $500 a month invested in a broad index fund, growing at an average of 7% a year (a common long-run assumption for global equities, net of nothing โ€” no fees, no taxes, no inflation). Two versions of the same person:

  • Starts at 25, invests for 40 years โ†’ roughly $1,312,000 by age 65
  • Starts at 26, invests for 39 years โ†’ roughly $1,218,000 by age 65

The difference is $94,000. Almost exactly the cost of a starter home in many markets โ€” or roughly ten years of retirement spending at a modest budget.

Start at 25
$1.31M
Start at 26
$1.22M
Start at 30
$0.99M
Start at 35
$0.68M
The same $500 a month, started five years later, costs about $321,000 by 65. Started ten years later, about $635,000. The contribution is identical. Only the start date changes.

Why one year is so expensive

It isn't the $6,000 you didn't contribute in that year. It's the $6,000 plus every dollar that $6,000 would have earned, plus every dollar that those earnings would have earned, compounding forward for forty years.

The $6,000 that never got invested in year one would have become roughly $89,000 by age 65. The remaining $5,000 of the gap comes from years two through forty having slightly less to compound on, because year one's balance was missing.

That's the whole mechanism. Compounding is not linear โ€” it's exponential. The earliest contributions do most of the work, because they have the longest runway. A dollar invested at 25 has forty years to grow. A dollar invested at 30 has thirty-five. The 25-year-old's dollar is worth more than twice as much at retirement, even though it's the same dollar.

Monthly amountStart at 25 (40 yrs)Start at 26 (39 yrs)Difference
$300$787,000$731,000$56,000
$500$1,312,000$1,218,000$94,000
$750$1,969,000$1,827,000$142,000
$1,000$2,625,000$2,436,000$189,000

The counterargument

Here's the thing most people say next: 'Okay, I'll just contribute more later. If I start at 30, I'll put in $700 a month instead of $500 and catch up.'

It's a reasonable instinct. And it partly works. But the amount you have to contribute to close the gap is larger than most people expect.

To match the outcome of someone who invested $500 a month from 25 to 65, a person starting at 30 would need to contribute roughly $740 a month โ€” 48% more, every month, for thirty-five years. Starting at 35, it's closer to $1,050 a month, more than double.

Start ageTo match $500/mo from age 25Premium over the $500 baseline
25$500/moโ€”
30$740/mo+48%
35$1,050/mo+110%
40$1,560/mo+212%

You can catch up. But the cost of catching up is compounding against you, in the same way it compounds for you when you start early.

The best time to plant a tree was twenty years ago. The second best time is today. But the tree planted twenty years ago is a different tree.

Why people wait anyway

Almost nobody waits on purpose. The reasons are always reasonable:

  • The numbers feel too small to matter. $500 a month won't be a million dollars for twenty years โ€” so why start now?
  • The market feels scary. Every headline about a crash or correction makes waiting feel prudent.
  • The future is abstract. Age 65 is a person you don't know yet. Today's spending is a person you do.
  • There's always something more urgent. A car repair, a wedding, a deposit, a baby.

None of these are irrational. They're the standard reason people end up at 45 having never started. Not because they made a bad decision once, but because they made a reasonable decision a hundred times in a row.

What the math actually says

Two things, and they're both true at once.

First: the earlier you start, the less you have to contribute for the same outcome. This is not motivational, it's arithmetic. A 25-year-old contributing $500 a month ends up with more than a 40-year-old contributing $1,500.

Second: starting later is still enormously better than never starting. The gap between starting at 25 and starting at 35 is roughly $635,000. The gap between starting at 35 and never starting is $677,000. The second gap is bigger than the first.

The cost of waiting is real. The cost of never starting is bigger. If you're reading this at 34 and thinking you've missed it, you haven't โ€” you're just earlier than the person who'll read it at 44.

Start small, start now

The most common failure mode isn't starting too late. It's waiting until the amount feels meaningful before starting at all.

Start with $50. Or $100. It will feel pointless. Do it anyway. The amount barely matters in year one. The habit and the compounding years matter enormously.

You can increase it later โ€” most people do, naturally, as income grows. What you can't do is get those years back.

You don't need a plan for the next forty years. You need a plan for the next four months, repeated ten times.

Run your own numbers

The figures above use a 7% average annual return, no fees, no taxes, no inflation. Your real numbers will be different โ€” sometimes better, sometimes worse. But the shape of the curve is the same.

Change the start age and watch the ending balance move. Change the monthly contribution. Change the return assumption to something more conservative. The one lever you can't pull is time โ€” but you can stop spending it.

Sources and methodology

Calculations use the standard future value of an annuity formula: FV = PMT ร— [((1+r)^n โˆ’ 1) / r], where PMT is the monthly contribution, r is the monthly return (annual rate divided by 12), and n is the number of months.

A 7% annual return is a commonly cited long-run assumption for global equities before inflation, based on historical averages. It is not a forecast. Real returns will vary, sometimes significantly, over any given decade.

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Educational information only. This article explains how a mechanism works. It isn't financial advice, a recommendation, or a plan tailored to your situation. Speak with a licensed professional before making any financial decision.