Monthly Compound Interest Calculator

Monthly compounding is how most savings accounts and CDs actually work — here is the precise math for your balance, rate, and time horizon.

Your numbers

$
$
%
yrs

$200/mo grows to

$47,527

after 10 years of compounding.

See how this is calculated →

Your money over time

$47.5K$31.4K$15.7K$0

What if…?

What this means for you

Effective rate (APY)

5.12%

vs 5% nominal

Time to double

13.9 yrs

your starting amount

Interest earned

$13.5K

28% of the total

You put in $34,000Interest $13,527
  • Your money doubles roughly every 13.9 years at this rate.
  • 28% of your final total is interest you didn't deposit — money your money made.
  • Every year you wait costs you about $4,649 in growth you'll never get back.
  • In today's money, that's about $35,364 — still 1.0× what you put in.

The cost of waiting

Waiting 5 years costs you $21,092

Same contributions, same rate — just started later. That gap is compounding you can never get back.

Your money doubles roughly every 13.9 years at 5%.
Start todayStart 5 years later

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Monthly compounding means interest is calculated and credited to your account twelve times a year — once at the end of each calendar month. It is the most common schedule for US savings accounts, certificates of deposit, and many online high-yield accounts. When your bank credits interest, that amount immediately starts earning interest of its own, which is the compounding effect.

The calculator above is locked to monthly compounding. Enter your starting balance, any regular monthly deposit, your annual rate, and the number of years. The result shows not just the final number but a year-by-year breakdown of how your balance builds — and how much of the growth comes from interest versus contributions.

The monthly compounding formula

For a lump sum, the formula is A = P × (1 + r/12)^(12 × t), where P is your principal, r is the annual nominal rate as a decimal, and t is years. The term r/12 is the monthly rate — for a 5% annual rate that is 0.4167% per month. Raising that to the power of the number of months compounds each month's growth into the next.

When you add monthly contributions, each deposit is treated as a new mini-investment that grows from the moment it is deposited. The calculator sums all of these period by period, which is why it shows a precise result rather than an approximation. At a 5% annual rate with $200 contributed monthly, a $10,000 starting balance grows to about $41,600 over 10 years — roughly $17,600 of which is interest.

Monthly vs daily vs annual compounding

For the same nominal interest rate, daily compounding produces a slightly higher effective annual yield (APY) than monthly, and monthly beats annual. At 5% nominal: annual compounding gives exactly 5.00% APY, monthly gives about 5.12% APY, and daily gives about 5.13% APY. On a $10,000 balance over ten years, the difference between monthly and daily compounding is around $120 — meaningful but not life-changing.

What matters far more is whether your rate is competitive. Switching from a 0.5% traditional savings account to a 4.5% HYSA — both compounding monthly — adds about $5,700 in interest on a $10,000 balance over ten years. The compounding schedule is a rounding error by comparison. Use the APY calculator to convert any nominal rate to APY so you can compare accounts on equal terms.

When monthly compounding is advertised differently

Banks are required to quote savings rates as APY, not nominal rates, so most account comparisons are already on equal footing. But loan products often quote APR — the nominal rate — rather than the effective APY. On a loan, more frequent compounding means you owe slightly more; on a savings account, it means you earn slightly more. Always convert to APY before comparing dissimilar products.

If you are modeling a CD, check whether it compounds monthly, quarterly, or daily — the documentation will say. Monthly is most common but not universal. For government bonds, semi-annual compounding is standard. For most other savings vehicles, monthly is a safe default assumption if the documentation is unclear.

Frequently asked questions

How do I calculate monthly compound interest?

Multiply your balance by (1 + annual rate / 12) at the end of each month. After 12 months that produces an APY slightly above your nominal rate — for example, 5% nominal monthly compounded gives a 5.12% APY. The calculator above does this automatically and shows every year's result.

What is the monthly compound interest formula?

A = P × (1 + r/12)^(12t), where P is the principal, r is the annual rate (as a decimal), and t is the number of years. If you also make monthly contributions C, each one grows at (1 + r/12)^(months remaining) and they are summed. The calculator handles all of that automatically.

Is monthly compounding better than yearly?

For savings and investments, yes — monthly compounding produces a higher APY than annual compounding for the same nominal rate. But the advantage is small: at 5% nominal, the gap is about 0.12 percentage points. Your actual interest rate and how long you invest matter far more.

Which accounts use monthly compounding?

Most US savings accounts, high-yield savings accounts, and certificates of deposit compound monthly (some compound daily). Mortgages and many personal loans also use monthly compounding. Bonds typically compound semi-annually. Check the account agreement if you need to know the exact schedule.