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FINANCIAL · COMPOUND INTEREST

Compound Interest Calculator

Calculate how your savings or investment grows with compound interest. See the impact of compounding frequency and regular contributions.

Investment Details
Regular Contributions (optional)
02 Result
Future Value
$16,470.09
10-year projection
Total contributed$10,000.00
Total interest$6,470.09
Contributed 61%Interest 39%
Contributed: $10,000.00 · Interest: $6,470.09
Growth breakdown: total contributed vs total interest earned
CategoryAmountPercentage
Total Contributed$10,00060.7%
Total Interest$6,47039.3%
Balance grows from $10,000.00 to $16,470.09 over 10 years
Account balance growth over time
PeriodBalance
Yr 1$10,512
Yr 2$11,049
Yr 3$11,615
Yr 4$12,209
Yr 5$12,834
Yr 6$13,490
Yr 7$14,180
Yr 8$14,906
Yr 9$15,668
Yr 10$16,470

03Year-by-year breakdown

Year-by-year compound interest breakdown
YearContributionsInterestBalance
1$0.00$511.62$10,511.62
2$0.00$537.79$11,049.41
3$0.00$565.31$11,614.72
4$0.00$594.23$12,208.95
5$0.00$624.64$12,833.59
6$0.00$656.59$13,490.18
7$0.00$690.18$14,180.36
8$0.00$725.49$14,905.85
9$0.00$762.62$15,668.47
10$0.00$801.62$16,470.09

About This Calculator

See how compound interest accelerates the growth of your savings over time. Enter a principal amount, annual return, compounding frequency, optional regular contributions, and time horizon to get a growth projection and year-by-year breakdown.

How It Works

Enter your starting deposit, annual interest rate, and how often interest compounds. Optionally add a regular contribution amount and frequency. The calculator computes your future value using the standard compound interest formula, then generates a year-by-year breakdown and a growth chart so you can see how your balance builds over time.

The Formula

A = P(1 + r/n)^(nt) + C × [(1+r/n)^(nt) − 1] / (r/n)

A
future value
P
principal (initial deposit)
r
annual interest rate (as decimal, e.g. 0.05 for 5%)
n
compounding periods per year (12 = monthly, 365 = daily)
t
time in years
C
contribution per compounding period (annual contribution ÷ n)

Frequently Asked Questions

What does compounding more frequently do?
More frequent compounding (daily vs. annually) results in slightly more interest, because each period's interest earns interest sooner. The difference is small at low rates but meaningful over long horizons.
What is the Rule of 72?
Divide 72 by your annual interest rate to estimate the number of years it takes to double your money. At 6% it takes about 12 years; at 8% about 9 years. It is an approximation for compound interest only.
How do regular contributions affect growth?
Regular contributions can dramatically increase the final balance — often more than the initial deposit alone. This is because each new contribution also earns compound interest for the remaining life of the investment.