Investment Growth Calculator

Project how an investment portfolio grows when you invest a fixed amount each month.

Want to understand the concept, not just the number? Read The Compound Interest Guide and more below.

Entered as a percent, for example 7 means 7%.
Portfolio value $512,214.08
Total invested $150,000.00
Investment growth $357,214.08
YearStartContributionsGrowthEnd
1$5,000$6,000$640$11,640
2$11,640$6,000$1,191$18,831
3$18,831$6,000$1,788$26,619
4$26,619$6,000$2,434$35,053
5$35,053$6,000$3,134$44,188
6$44,188$6,000$3,893$54,080
7$54,080$6,000$4,714$64,794
8$64,794$6,000$5,603$76,397
9$76,397$6,000$6,566$88,962
10$88,962$6,000$7,609$102,571
11$102,571$6,000$8,738$117,310
12$117,310$6,000$9,962$133,271
13$133,271$6,000$11,286$150,558
14$150,558$6,000$12,721$169,279
15$169,279$6,000$14,275$189,554
16$189,554$6,000$15,958$211,512
17$211,512$6,000$17,780$235,292
18$235,292$6,000$19,754$261,046
19$261,046$6,000$21,892$288,938
20$288,938$6,000$24,207$319,144
21$319,144$6,000$26,714$351,858
22$351,858$6,000$29,429$387,287
23$387,287$6,000$32,370$425,657
24$425,657$6,000$35,554$467,211
25$467,211$6,000$39,003$512,214

Range of outcomes

The projection above uses a single steady return, so it draws one smooth line. Real markets rise and fall from year to year, and the order of those swings changes where you end up. This simulation runs 500 separate paths, giving each year a random return centered on your expected rate, then sorts the results from worst to best.

The three figures below are the outcomes at the 10th, 50th, and 90th percentiles. The median is the middle result, with half of the paths above it and half below. It usually lands under the smooth projection, because market swings drag on compound growth. Past performance never guarantees future returns, so treat this as a range to plan around rather than a promise.

15%
Higher volatility means bigger year-to-year swings and a wider spread of outcomes. Around 15% is typical for a stock-heavy portfolio.

Simulating a range of outcomes...

How it's calculated

Investing a fixed amount every month is called dollar-cost averaging. It buys more shares when prices are low and fewer when they are high, so you never have to time the market. This calculator models the balance compounding monthly at your expected return.

For example, $10,000 invested at a 7% annual return with monthly compounding grows to $20,096.61 in 10 years on its own. Adding a steady monthly investment on top of that pushes the total much higher over a few decades, since each contribution compounds for the rest of the time horizon.

This uses a single steady return, so it draws a smooth curve rather than the ups and downs of a real market. Read it as a long-run average outcome, not a prediction for any single year.

Assumptions

Last updated: 2026-08-07

These assumptions follow our general methodology.

Frequently asked questions

Does this account for market volatility?

The main projection uses a steady average return, so it draws a smooth line. For a range of outcomes based on market ups and downs, open the Monte Carlo panel on this page. It runs hundreds of random return paths and shows the 10th, 50th, and 90th percentile balances.

What is dollar-cost averaging?

It is investing a fixed dollar amount on a regular schedule, whatever the price. Over time your average cost per share smooths out, and you avoid the risk of putting everything in at a market peak.

What return should I expect?

A diversified, stock-heavy portfolio has historically averaged around 7% a year after inflation over long periods. That is an average across good and bad years, not a guarantee, so it is wise to check a lower figure too.

How is this different from the compound interest calculator?

They share the same engine. This one is framed for investing a fixed amount every month at an expected market return, while the Compound Interest calculator is more general. To compare investing a lump sum against spreading it out, use the Dollar-Cost Averaging vs Lump Sum calculator.

Do investment fees change the result?

Yes, and more than most people expect. A 1% annual fee can quietly cost you a large share of your final balance over decades. Enter your return net of fees here, or see the full effect in the Investment Fee calculator.

Related calculators

Compound Interest Calculator See how a starting balance plus regular contributions grows with compound interest over time. Retirement Calculator Enter your age, savings, and monthly contribution to see what your retirement balance could become, shown both in future dollars and in today’s purchasing power. Time to Reach a Savings Goal Find how long it takes to reach a target, like your first $1 million, at your current savings rate. Dollar-Cost Averaging vs Lump Sum Calculator Compare investing a lump sum all at once against dollar-cost averaging it in over time, and see which comes out ahead. Investment Fee Calculator See what a fund expense ratio really costs over decades, by comparing the same portfolio gross and net of the fee.

Learn the concept

The Compound Interest Guide Compound interest is growth earning its own growth. This guide shows exactly how it works, with a worked example you can reproduce in the calculator. The Power of $100 A single 100 dollar investment can grow to more than 9,000 dollars by age 65, or barely move, and the deciding factor is when you invest it. The Cost of Waiting to Invest Invest the same 200 dollars a month but start at different ages. Waiting is not neutral. Each year of delay quietly removes the most powerful years of growth. The Power of Your Savings Rate The percentage of your income you invest may be the single biggest lever on your future, larger than picking the perfect fund. This shows how much it moves the end result. The Real Cost of a Daily Habit A few dollars a day feels like nothing. Invested instead of spent, that same small habit can grow into a six-figure sum over a working life. What a 1% Fee Really Costs One percent a year sounds like nothing. Over decades it can quietly swallow a six-figure share of the same portfolio, and this chart shows how much.