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Compound Interest Calculator

Free compound interest calculator with monthly contributions, adjustable compounding, a yearly breakdown and a time-to-goal planner.

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Compound Interest Calculator

Grow your savings with regular deposits

$10K
$500
7%
10 years
0%
2.5%
DEPOSITS
$70K
INTEREST
$36.6K
Deposits 66%Interest 34%
FUTURE VALUE
$106,639.02
TOTAL DEPOSITS
$70,000.00
TOTAL INTEREST
$36,639.02
EFFECTIVE ANNUAL RATE
7.23%
Initial Deposit
$10,000.00
Total Contributions
$60,000.00
Value in Today's Dollars
$83,306.23
Rule of 72 Doubling
10.3 years
Growth Insight: Your money grows to $106,639 after 10 years, and $36,639 of that is interest.
Compound Interest Calculator — Free Savings Growth and Investment Calculator on HighCalc

Compound Interest Calculator: See How Your Savings Grow

Our free compound interest calculator shows how a starting amount and regular deposits grow over time when interest is added to your balance and then earns interest itself. Enter your initial deposit, monthly contribution, interest rate and time period, and pick how often interest compounds. You get the future value, total deposits, total interest, the effective annual rate and a year-by-year breakdown. A second tab works out how long it takes to reach a savings goal.

Quick answer: $10,000 plus $500 a month at 7%, compounded monthly for 10 years, grows to $106,639. You put in $70,000, and the other $36,639 is interest. Leave it for 30 years and the balance reaches $691,150.

What Is Compound Interest?

Compound interest is interest calculated on your balance plus the interest already added to it. In the first year you earn interest on what you put in. In the next year you earn interest on that amount and on last year's interest. Over many years this snowball effect does most of the work, which is why starting early and adding regularly matters so much. Compare it with the plain interest calculator, which also covers simple interest and loans.

The Compound Interest Formula

Lump sumA = P (1 + r/n)nt (P = starting amount, r = annual rate, n = times compounded per year, t = years)
With monthly depositsFV = P(1 + i)N + PMT × ((1 + i)N − 1) ÷ i (i = monthly rate, N = months, PMT = monthly deposit)

The table shows the default example over different lengths of time. Notice how the interest column grows faster than the deposits column.

TimeTotal depositsInterest earnedFinal balance
5 years$40,000$9,973$49,973
10 years$70,000$36,639$106,639
20 years$130,000$170,851$300,851
30 years$190,000$501,150$691,150

How Compounding Frequency Affects Growth

The more often interest is added, the more it earns, though the difference is modest. $10,000 at 7% for 10 years reaches $19,672 with annual compounding, $20,016 quarterly, $20,097 monthly and $20,136 daily. The effective annual rate captures this in one number, so it is the best way to compare accounts that compound differently.

Contributions, Timing and Yearly Increases

Regular deposits usually matter more than the starting amount. You can choose whether deposits are made at the end or the start of each month. Depositing at the start earns a month of extra interest on each contribution, which lifts the 10-year result from $106,639 to $107,144. You can also raise your contribution each year. Adding 3% more every year takes the same example to about $117,641.

Rule of 72 and Time to Goal

The Rule of 72 estimates how long money takes to double: divide 72 by the annual rate, so at 7% it is about 10.3 years. For an exact answer, use the Time to Goal tab. With the default numbers, you reach $100,000 in 9 years 6 months and $1,000,000 in 34 years 10 months. To plan with a target date, the savings calculator and the retirement calculator build on the same idea, and the investment calculator adds projections for different return scenarios.

Who Uses a Compound Interest Calculator?

Savers comparing accounts, investors projecting long-term growth, parents planning for education costs, people building a retirement fund, students learning how money grows, and anyone curious about the cost of waiting a few years to start. Results are estimates that assume a steady rate, and real returns vary. They are not financial advice.

How to Use This Compound Interest Calculator

1

Choose a tab

Use Future Value to see your balance after a set time, or Time to Goal to find how long a target takes.

2

Enter your starting amount

Add your initial deposit and the amount you plan to contribute each month.

3

Enter the rate and time

Use the annual interest rate and the number of years, or a target amount on the goal tab.

4

Pick the compounding options

Choose how often interest compounds and whether deposits are made at the start or end of the month.

5

Add increases and inflation (optional)

Raise contributions each year or enter an inflation rate to see today's buying power.

6

Click "Calculate Compound Interest"

See the results and open the yearly breakdown for a full table.

Features

Instant Results
Everything updates as you move a slider
Time to Goal
Find how long it takes to reach a savings target
Flexible Options
Compounding frequency, deposit timing and yearly increases
Yearly Breakdown
Open a table of deposits, interest and balance by year
Works Everywhere
Fully responsive on phone, tablet, and desktop
Private & Secure
All calculations run in your browser — nothing is stored
Frequently Asked Questions
Common questions about the Compound Interest Calculator.
How do you calculate compound interest?
Use A = P(1 + r/n)^(nt), where P is the starting amount, r is the annual rate as a decimal, n is how many times a year interest compounds and t is the number of years. For example, $10,000 at 7% compounded monthly for 10 years grows to $20,096.61. With regular deposits, the calculator adds each contribution and its growth month by month.
What is the difference between simple and compound interest?
Simple interest is paid only on the original amount, so it stays the same each year. Compound interest is paid on the original amount plus the interest already earned, so growth speeds up over time. The longer you leave money invested, the bigger the gap becomes.
Does compounding frequency matter?
A little. $10,000 at 7% for 10 years grows to $19,672 with annual compounding, $20,016 quarterly, $20,097 monthly and $20,136 daily. The effective annual rate shows the true yearly return after compounding, which is the best figure for comparing accounts.
How much do monthly contributions add?
A lot over time. Starting with $10,000 and adding $500 a month at 7% for 10 years gives $106,639, of which $60,000 is contributions and $36,639 is interest. Raising the contribution by 3% each year lifts the result to about $117,641.
How long will it take to double my money?
The Rule of 72 gives a quick estimate: divide 72 by the annual rate. At 7% that is about 10.3 years. The Time to Goal tab gives an exact answer for your numbers, for example about 9 years 6 months to reach $100,000 in the default example.
What does the value in today's dollars mean?
It shows what the final balance would buy if prices rise by the inflation rate you enter. With 2.5% inflation, $106,639 in 10 years is worth about $83,306 in today's money. It helps you judge growth by buying power, not just the number on the statement.