- In a hypothetical plan of 500 units a month at 5% a year after inflation, the first 100,000 takes about 12.2 years, the second about 7.5 and the fourth about 4.2.
- On the way to the first milestone, your savings rate matters far more than your return: doubling contributions saves more time than raising the return from 3% to 7%.
- In US stock market history since 1900, the same plan reached 100,000 in anywhere from 6 to almost 18 years, and in about one start month in ten the second 100,000 took longer than the first.
- Fees and inflation are quiet brakes: a 1% annual fee can cost close to a fifth of the end value over 30 years.
This page is general education, not financial advice. All monetary examples use hypothetical currency units (“units”); use your own currency and keep it the same throughout a calculation. The 100,000 milestone is a round number for illustration, not a benchmark you should have reached by a certain age. Past returns do not predict future returns.
Put 500 units a month aside, invest them, and assume they grow at 5% a year after inflation. The first 100,000 takes just over 12 years. The second takes about 7.5 years, the third about 5.5 and the fourth about 4.2. Same savings, same return, and each 100,000 arrives faster than the one before. That is why the first one feels like climbing a wall.
This page shows the maths behind that pattern, what more than a century of US market data says about it, and which levers matter most at the start.
The milestone tables
All tables in this section are hypothetical examples, not forecasts. Assumptions: start at zero, a fixed contribution at the end of each month, the annual rate divided by 12 and compounded monthly, no fees, taxes or inflation adjustments. If you read the rate and the contribution as “after inflation”, the results are in today’s purchasing power. 5% after inflation is roughly in line with the historical real return of world stocks; 7% is close to some long-run historical US stock estimates (see “What history says” below). Neither is a promise. A quoted annual rate divided by 12 is a modelling convention, not the same as an effective annual return; the tables count complete monthly contributions.
500 units a month
| Milestone | 0%: years (step) | 5%: years (step) | 5%: share from growth | 7%: years (step) | 7%: share from growth |
|---|---|---|---|---|---|
| 100,000 | 16.7 (16.7) | 12.2 (12.2) | 27% | 11.1 (11.1) | 34% |
| 200,000 | 33.3 (16.7) | 19.7 (7.5) | 41% | 17.2 (6.2) | 48% |
| 300,000 | 50.0 (16.7) | 25.2 (5.5) | 50% | 21.6 (4.3) | 57% |
| 400,000 | 66.7 (16.7) | 29.4 (4.2) | 56% | 24.9 (3.3) | 63% |
| 500,000 | 83.3 (16.7) | 32.9 (3.5) | 61% | 27.6 (2.7) | 67% |
| 1,000,000 | 166.7 | 44.8 | 73% | 36.4 | 78% |
“Step” is the time from the previous milestone. “Share from growth” is the part of the balance that came from returns rather than from your own contributions.
1,000 units a month
| Milestone | 0%: years | 5%: years (step) | 5%: share from growth | 7%: years (step) | 7%: share from growth |
|---|---|---|---|---|---|
| 100,000 | 8.3 | 7.0 (7.0) | 16% | 6.7 (6.7) | 21% |
| 200,000 | 16.7 | 12.2 (5.2) | 27% | 11.1 (4.4) | 34% |
| 300,000 | 25.0 | 16.3 (4.2) | 35% | 14.5 (3.4) | 42% |
| 400,000 | 33.3 | 19.7 (3.3) | 41% | 17.2 (2.8) | 48% |
| 500,000 | 41.7 | 22.6 (2.9) | 46% | 19.6 (2.3) | 53% |
| 1,000,000 | 83.3 | 32.9 | 61% | 27.6 | 67% |
Notice that 1,000 a month reaches 200,000 in exactly the time 500 a month needs for 100,000. The curve is the same; only the scale changes. What matters is the ratio between your balance and what you save per year. At 500 a month, 100,000 is almost 17 years of contributions. If you save a different amount, scale the milestones to match, for example 50,000 at 250 a month. Try your own numbers in the compound interest calculator.
Two engines and the crossover
Your money has two engines. The first is you: what you put in every month. The second is growth: what the money earns on itself.
At the start, the second engine barely runs. When the 500-a-month example reaches its first 100,000 at 5%, only about 27% of the balance came from growth; the rest you saved yourself. By 500,000, growth makes up about 61%.
There are two crossover points worth knowing (same hypothetical assumptions):
| Crossover | At 5% a year | At 7% a year |
|---|---|---|
| Monthly growth becomes larger than the monthly contribution | after 14.0 years | after 10.1 years |
| Balance at that point, with 500 a month | about 121,000 | about 88,000 |
| Total growth exceeds total contributions | after 25.3 years | after 18.1 years |
The timing of the first crossover depends only on the rate, not on how much you save; the balance at that point scales with your contribution. Before it, it can feel as if nothing is happening. After it, the pile starts building itself. Compound interest: why the timeline matters explains the mechanism step by step.
At the start, your savings rate beats your return
Here is the time to the first 100,000 for different returns and contributions (hypothetical, same assumptions):
| Return per year | 500 a month | 1,000 a month |
|---|---|---|
| 0% | 16.7 years | 8.3 years |
| 3% | 13.6 years | 7.5 years |
| 4% | 12.8 years | 7.3 years |
| 5% | 12.2 years | 7.0 years |
| 6% | 11.6 years | 6.8 years |
| 7% | 11.1 years | 6.7 years |
Raising the return from 3% to 7% at 500 a month saves about 2.5 years (13.6 to 11.1). Doubling the contribution to 1,000 a month at 5% saves about 5.2 years (12.2 to 7.0). Smaller increases help too: at 5%, 600 a month gets there in about 10.6 years and 750 a month in about 8.9.
That is the uncomfortable core of the first milestone: a cleverer investment will not save you much time here, but saving more will. Later, the balance does more of the work and the return matters more. To turn any target into a monthly amount, use the savings goal calculator and the guide to turning a savings goal into a monthly contribution.
What history says: the range of outcomes (US data)
Real markets do not grow at a smooth 5% or 7%.
Long-run returns, not forecasts. From 1900 to 2025, US stocks returned 6.6% a year after inflation (9.8% before inflation), with average US inflation of 2.9% a year. UBS Global Investment Returns Yearbook 2026. World stocks returned about 5.2% a year after inflation from 1900 to 2024, and global stocks about 3.5% a year after inflation over the most recent 25 years of that period. Cambridge Judge Business School, summary of the 2025 Yearbook. The same researchers note that equities and bonds have, on several occasions since 1900, lost more than 70% in real terms. The US was one of the most successful markets of the 20th century; that is survivorship bias to keep in mind when using US history.
Our own calculation from US data. To see how long the first 100,000 really took, we used Robert Shiller’s monthly US stock market data (S&P Composite, real total return with dividends reinvested, adjusted for US consumer prices; data to June 2024). Shiller monthly data file. For each start month from January 1900, the first 500-real-unit contribution is made at the following month’s observation. Each month, the existing balance is multiplied by the real total-return index ratio and then 500 is added. The first observation at or above the target counts as attainment. There are 1,374 start months reaching 100,000 and 1,318 reaching 200,000 by June 2024; later unfinished paths are excluded, so this is conditional on reaching the target within the dataset. This is our own analysis, not a published figure. It ignores fees and taxes and covers only the US market.
| Result (US stocks, real, start months since 1900) | Years to the first 100,000 |
|---|---|
| Fastest start month (September 1923) | 6.0 |
| 10th percentile | 8.3 |
| Median | 10.7 |
| 90th percentile | 14.9 |
| Slowest start month (September 1961) | 17.9 |
| No growth at all, for comparison | 16.7 |
The honest twist. Among the start months that had reached 200,000 by mid-2024, the second 100,000 came faster than the first in about 90% of cases, with a median of 4.4 years against 10.8 for the first. In about one case in ten it took longer. Someone who started in November 1955 reached the first 100,000 after 9.8 years, around 1965, and then needed another 17.2 years for the second, through the stagnation and high inflation of the late 1960s and 1970s. Later start months that had not yet reached 200,000 are missing from this comparison, so the share is approximate. It usually gets easier. It is not guaranteed.
Year-to-year swings. In the same data, about 32% of all rolling 12-month periods since 1900 had a negative real return, the median real return over 10 years was about 6.5% a year, and the worst 20-year period was close to zero after inflation. The average calendar-year return (8.4%) was well above the compound annual return (6.7%); that gap is the drag that volatility puts on growth. Smooth calculator lines overstate how predictable the path is.
Sequence of returns: why early crashes hurt less while you are still saving
When you are still building, the order of good and bad years matters a lot.
Hypothetical example. 500 units a month for 10 years, so 60,000 paid in. The same ten annual returns are used in each case: +25%, +20%, +15%, +10%, +5%, +5%, 0%, −5%, −10% and −20% (spread evenly over each year’s months). Their compound average is about 3.6% a year.
| Order of the same ten returns | End value after 10 years |
|---|---|
| Good years first, bad years last | about 50,826 |
| Smooth 3.6% every year | about 72,050 |
| Bad years first, good years last | about 105,003 |
With the good years first, the gains land on a small balance and the losses on a large one, so the end value falls below the money paid in. With the bad years first, new contributions buy in cheaply and the gains arrive when the balance is big. This is arithmetic, not a forecast or a timing strategy. This constructed example assumes the same returns in a different order and eventual recovery. Real losses may persist, contributions may stop and individual assets may never recover. It does not establish that holding or buying through every downturn is right. The damage is largest once the pile is already large. The investing vs. gambling test looks at whether you would actually stick to the plan in a fall, and diversification explains why a broad mix matters.
The two brakes: fees and inflation
Fees
Hypothetical example. 500 units a month for 30 years at 7% a year before costs, compounded monthly, with the annual fee deducted from the return. Selected fee levels correspond to US asset-weighted averages reported by ICI for 2025; 0% and 1% are comparison assumptions. Subtracting an annual fee from the assumed annual return is an approximation.
| Annual fee | Example of where this level appears (US, 2025) | End value | Loss against no fee |
|---|---|---|---|
| 0.00% | no fee | 609,985 | — |
| 0.05% | asset-weighted average, index equity mutual funds | 604,002 | 1.0% |
| 0.14% | asset-weighted average, index equity ETFs | 593,400 | 2.7% |
| 0.40% | average, equity mutual funds | 563,960 | 7.5% |
| 0.64% | asset-weighted average, actively managed equity mutual funds | 538,276 | 11.8% |
| 1.00% | round number for comparison | 502,258 | 17.7% |
Fee figures: ICI, Trends in the Expenses and Fees of Funds, 2025. They describe the US fund market; costs in other countries can be quite different, so check what your own funds or accounts charge. Investment fees: small percentages, ongoing consequences shows how to compare them, and index funds explains what a low-cost index approach does and does not do.
Inflation
What 100,000 units would buy in today’s money after 10, 20 or 30 years (hypothetical example):
| Inflation per year | After 10 years | After 20 years | After 30 years |
|---|---|---|---|
| 2.0% | 82,035 | 67,297 | 55,207 |
| 2.9% (constant hypothetical scenario) | 75,136 | 56,454 | 42,417 |
| 4.7% (constant hypothetical scenario) | 63,173 | 39,909 | 25,212 |
All three inflation rows assume a constant rate for the whole period. They illustrate purchasing-power arithmetic, not expected inflation. If you plan in nominal numbers, 100,000 may buy less when you get there. See nominal vs. real and the inflation calculator.
Context: where typical households stand (regional, for orientation only)
The milestone here concerns the modelled investment balance, not household net worth. A home, debts, pensions and access restrictions change what you can use. Compare progress with your own goal and currency rather than an age-based national benchmark. See net worth is a snapshot, not a spending plan.
The motivation problem
The first 100,000 is mostly your own money, it is slow, and progress can feel invisible. Research on goal pursuit offers a useful analogy. In a study of a café reward programme (“buy ten coffees, get one free”), the time between purchases fell by about 20% as customers got closer to the free coffee. In a field experiment, customers given a 12-stamp card with two stamps already filled in completed their ten purchases in 12.7 days on average, against 15.6 days for a plain 10-stamp card. Kivetz, Urminsky & Zheng, 2006.
The study measured coffee purchases and online song ratings, not saving, so treat it as an analogy rather than evidence about investors. Its practical idea transfers easily, though: make progress visible. Break the first 100,000 (or your own equivalent) into smaller steps, such as 10,000 at a time, and notice each one.
A plan for the first milestone
- Focus on your savings rate first. At the start it is the biggest lever you have. In the illustrated scenarios, doubling the contribution moves the date more than raising the assumed return from 3% to 7%; other changes can produce different results. The money leaks audit and a payday budget help free up the monthly amount.
- Keep costs low. Fees compound against you every year, so check the total annual cost of every fund and account.
- Think in real terms. Set the goal and the assumed return after inflation, and raise your contribution as your income rises, so the milestone still means something when you reach it.
- Plan for downturns. Lower prices let a fixed contribution buy more units, but do not guarantee a recovery. A separate cash buffer can reduce forced-sale risk; see how to start an emergency fund.
- Make progress visible. Track smaller steps and recalculate once a year rather than checking prices daily.
Related reading and tools
- Investment time machine: see how historical market paths compare.
- Money IQ learning quiz: test the concepts on this page.
- Passive income reality check: what capital it actually takes to live off investments.
- Retirement planning basics: how account rules differ by country.
Sources you can check
- UBS Global Investment Returns Yearbook 2026, public summary edition (Dimson, Marsh, Staunton; March 2026)
- Cambridge Judge Business School — Report: stocks have far outperformed over the past 125 years (summary of the UBS Global Investment Returns Yearbook 2025)
- Robert J. Shiller (US) — U.S. Stock Markets 1871–Present and CAPE Ratio, monthly data file ie_data.xls (data to June 2024)
- ICI (US) — Trends in the Expenses and Fees of Funds, 2025, Research Perspective Vol. 32 No. 1 (March 2026)
- Kivetz, Urminsky & Zheng — The Goal-Gradient Hypothesis Resurrected, Journal of Marketing Research 43(1), 2006 (author PDF)