Money Market Account Calculator

Project how a money market account grows over time. Enter your opening deposit, annual interest rate, regular deposit, term, and compounding frequency to see your ending balance, total deposits, interest earned, and effective annual yield (APY).

Quick Facts

Formula
FV = P(1+i)^N + PMT × [((1+i)^N − 1) / i]
P is the opening deposit, i is the rate per compounding period, N is the total number of periods, and PMT is the deposit added each period.
Model
Compound interest with periodic deposits
Deposits are assumed to occur at the same frequency as compounding, at the end of each period.
Note
Rates and terms vary by bank
Many money market accounts use variable or tiered APY and may require a minimum balance — check your bank's specific terms.

Your Results

Calculated
Ending balance
-
Balance at the end of the term
Total deposited
-
Opening deposit + all regular deposits
Total interest earned
-
Ending balance minus total deposited
Effective annual yield
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APY implied by the compounding frequency

Ready

Enter your opening deposit, rate, regular deposit, term, and frequency, then press Calculate.

How the Money Market Account Calculator works

A money market account (MMA) is a deposit account that pays interest and typically compounds it on a regular schedule — daily, monthly, quarterly, or annually depending on the bank. This calculator projects how a balance grows when you start with an opening deposit, add a regular deposit each period, and let interest compound at your chosen frequency for a set number of years.

The formula

For an opening deposit P, a periodic interest rate i (the annual rate divided by the number of compounding periods per year), a total of N periods (years × periods per year), and a deposit PMT added at the end of each period, the ending balance is:

FV = P(1 + i)N + PMT × [((1 + i)N − 1) / i]

The first term is ordinary compound interest on the opening deposit; the second term is the future value of an ordinary annuity — the growing sum of every regular deposit compounding for the time it remains in the account. If the rate is 0%, the second term reduces to PMT × N (deposits with no interest).

Worked example

Take a $10,000 opening deposit, a $200 deposit added every month, a 4.5% annual rate, monthly compounding, over 5 years. The periodic rate is 0.045 / 12 = 0.00375 and N = 60 periods. The formula gives an ending balance of about $25,947. Total deposits over the period are $10,000 + ($200 × 60) = $22,000, so interest earned is roughly $3,947 — about 15% of the final balance. Because interest compounds monthly rather than once a year, the effective annual percentage yield (APY) works out to about 4.59%, slightly above the 4.5% nominal rate entered.

Why APY differs from the interest rate

Banks advertise money market accounts using APY — the effective annual return after compounding — rather than the plain nominal rate. The two match only when interest compounds once a year. Compounding monthly, quarterly, or daily lets each period's interest start earning interest sooner, so the APY works out a little higher than the nominal rate: APY = (1 + i)n − 1, where n is the number of compounding periods per year. The calculator reports this figure alongside the projected balance.

What moves the balance most

  • Time in the account: compounding needs time to compound. Doubling the term does more than double the interest earned, because later deposits and earlier interest both keep compounding longer.
  • Regular deposits: consistent deposits usually contribute more to the ending balance than interest does, especially over shorter terms or at lower rates.
  • Rate and compounding frequency: a higher nominal rate raises every period's interest; more frequent compounding raises the effective APY slightly, though the effect is small at typical savings rates.

Assumptions and limits

This is a projection, not a guarantee. It assumes one fixed interest rate for the full term, deposits made at the end of each period, and no withdrawals, fees, or minimum-balance penalties. Real money market accounts often carry variable or tiered APY that changes with the balance or with market conditions, and some require a minimum balance to earn the advertised rate or to avoid a monthly fee. Use this calculator to compare scenarios and see the mechanics of compounding — not as a guaranteed forecast of what any specific account will pay. This tool provides mathematical estimates only and is not personalized financial advice.

Frequently Asked Questions

How is money market account growth calculated?
The calculator uses the standard compound interest formula with periodic deposits: FV = P(1+i)^N + PMT × [((1+i)^N − 1) / i], where P is the opening deposit, i is the interest rate per compounding period (annual rate divided by periods per year), N is the total number of periods, and PMT is the deposit added each period. The result is the account balance at the end of the term.
What is APY and how does it differ from the interest rate I enter?
The annual interest rate you enter is the nominal rate. Because interest compounds more than once a year, the effective annual percentage yield (APY) is slightly higher: APY = (1 + i)^n − 1, where n is the number of compounding periods per year. The more frequently interest compounds, the larger the gap between the nominal rate and APY.
What happens if I don't make any regular deposits?
With the deposit set to 0, the PMT term drops out and the formula reduces to simple compound interest: FV = P(1+i)^N. The balance grows from interest alone on the opening deposit.
Does this calculator account for fees or tiered rates?
No. It assumes a single fixed interest rate applied across the full balance and term, deposits made at the end of each period, and no fees or balance-tier changes. Many money market accounts use variable or tiered APY and may require a minimum balance, so treat this as a baseline projection and confirm your bank's specific terms.