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Monthly Interest Calculator

Savings & Banking

Interest a balance earns each month.

Interest in the first month$42
Interest type

Balance & terms

$
0.417% a month · 5.116% APY
%
$
≈ 5 years
mo
Compounding frequency
Tax & inflation
Withheld from the interest each year.
%
Restates the ending balance in today's money.
%
Interest in the first month$42It climbs to $109 by month 60 as each month's interest joins the balance.
Compounding
Ending balance$26,435
Total interest$4,435
Total deposits$12,000
Last month's interest$109Up from $42 in month one.
Monthly rate0.417%
Effective yield (APY)5.116%What 5.00% compounded monthly earns over a full year.
Interest share16.8%
  • Starting balance$10,000
  • Deposits$12,000
  • Interest earned$4,435

Treat these numbers as a planning estimate, not financial or tax advice. They assume the rate holds steady the whole way through; a real account's crediting rules, minimum balances and rounding can shift the result.

Simple vs compound

The same $10,000 and deposits over 5 years — the ending balance under each method.

  • Simple interest$25,975
  • Compounded monthly$26,435
  • Compounded daily$26,445

Compounding monthly ends $460 ahead of simple interest over 5 years.

Balance over time

Your chosen method against the alternative, traced month by month.

The horizontal axis counts months from the start.

Month-by-month breakdown

Interest credited and the running balance for each month.

Month-by-month breakdown
MonthDepositInterestBalance
1$200$42$10,242
2$200$43$10,484
3$200$44$10,728
4$200$45$10,973
5$200$46$11,218
6$200$47$11,465
7$200$48$11,713
8$200$49$11,962
9$200$50$12,212
10$200$51$12,462
11$200$52$12,714
12$200$53$12,967
13$200$54$13,221
14$200$55$13,477
15$200$56$13,733
16$200$57$13,990
17$200$58$14,248
18$200$59$14,508
19$200$60$14,768
20$200$62$15,030
21$200$63$15,292
22$200$64$15,556
23$200$65$15,821
24$200$66$16,087
25$200$67$16,354
26$200$68$16,622
27$200$69$16,891
28$200$70$17,161
29$200$72$17,433
30$200$73$17,706
31$200$74$17,979
32$200$75$18,254
33$200$76$18,530
34$200$77$18,808
35$200$78$19,086
36$200$80$19,365
37$200$81$19,646
38$200$82$19,928
39$200$83$20,211
40$200$84$20,495
41$200$85$20,781
42$200$87$21,067
43$200$88$21,355
44$200$89$21,644
45$200$90$21,934
46$200$91$22,225
47$200$93$22,518
48$200$94$22,812
49$200$95$23,107
50$200$96$23,403
51$200$98$23,701
52$200$99$24,000
53$200$100$24,300
54$200$101$24,601
55$200$103$24,903
56$200$104$25,207
57$200$105$25,512
58$200$106$25,818
59$200$108$26,126
60$200$109$26,435

Step by step

  1. A 5.00% annual rate works out to a 0.417% monthly rate — the yearly figure split into twelve.
  2. Month one earns $42 — that's your $10,000 at the 0.417% monthly rate.
  3. Each month that interest is added to the balance, so the next month earns a touch more — by month 60 the credit reaches $109.
  4. Across 5 years that stacks up to $4,435 of interest on the $22,000 you put in, for a $26,435 balance.

Reading the numbers

  • Monthly rate — the annual rate split into twelve equal parts, so 5.00% a year is 0.417% a month.
  • Simple vs compound — simple pays only on your capital, while compound pays interest on interest; here that gap is worth $460.
  • APY — the effective yield once compounding is counted (5.116% here), the fair way to line accounts up.
Calculation transparency

Know what this estimate is based on

Jurisdiction
General mathematical model
Scope and limitations
Projection only. Actual APY, posting dates, compounding, taxes, withdrawal rules, deposit protection, and fees depend on the financial institution and country.
Source links checked
Jul 30, 2026

Built and regression-tested by Smart Tools Lab. It has not been individually reviewed by a licensed financial, tax, or legal professional.

How to use

  1. 01

    Choose Compound or Simple with the interest-type toggle — compound pays interest on interest it has already earned, while simple pays only on the money you put in.

  2. 02

    Enter your starting balance and the annual interest rate; the rate field shows the matching monthly rate and the effective yield (APY) as you type.

  3. 03

    Add a recurring monthly deposit if you make one, then set how many months to run — the field prints the equivalent in years beside it.

  4. 04

    In compound mode, pick whether interest compounds monthly or daily; simple interest ignores that choice because it never compounds.

  5. 05

    Open Tax & inflation to withhold yearly tax on the interest and to restate the ending balance in today's money.

  6. 06

    Read the first-month interest headline, then the simple-vs-compound bars, the balance chart and the month-by-month table — and print the page if you want a record.

Formula

Monthly rate = annual rate ÷ 12 Simple interest each month = capital × monthly rate, where capital = starting balance + deposits made so far Simple total = the monthly amounts added up → with no deposits this equals P × r × t Compound, monthly: each month balance = balance × (1 + r/12) + deposit Compound, daily: the monthly growth factor is (1 + r/365)^(365/12) APY = (1 + r/n)^n − 1, with n = 12 for monthly or 365 for daily P = starting balance · r = annual rate as a decimal · t = years · n = compounding periods per year

Example

Put $10,000 in an account paying 5% a year and add $200 at the end of each month. Dividing the rate by twelve gives a 0.417% monthly rate, so the first month earns $10,000 × 5% ÷ 12 = $41.67. Under compound interest that credit joins the balance, so the following month earns a shade more, and by month 60 the monthly interest has grown to $108.86. Across those five years the account earns $4,434.80 of interest on the $22,000 you supplied — $10,000 to start plus $12,000 of deposits — finishing at $26,434.80. Switch to simple interest, where only your capital ever earns, and the same plan pays $3,975.00 and ends at $25,975.00; the $459.80 difference is precisely what compounding is worth here. Compounding daily instead of monthly nudges the effective yield from 5.116% to 5.127% and finishes at $26,444.75 — under ten dollars more over five years, which shows how much less the compounding schedule matters than the rate itself.

Definitions

Monthly interest
The interest a balance earns in a single month. At a 5% annual rate a $10,000 balance earns $41.67 in its first month — the headline figure this calculator leads with.
Monthly interest rate
The annual rate cut into twelve equal pieces: 5% a year is 0.417% a month. It is what gets applied to your balance each month, under either simple or compound interest.
Simple interest
Interest paid only on the capital you contribute — your starting balance plus any deposits — never on interest already earned. With no deposits it comes to P × r × t, a flat amount every month.
Compound interest
Interest that is added to the balance and then earns interest itself, so each month's credit is slightly larger than the last. It is why a $10,000 deposit at 5% earns $41.67 the first month but more thereafter.
Starting balance
The money already in the account when the clock starts, also called the principal. It earns interest from month one, unlike a deposit made at month end.
Recurring deposit
A fixed amount added every month. This tool treats it as landing at month end, so a deposit begins earning interest in the month after it is made.
Effective annual yield (APY)
What a rate truly pays over a year once compounding is counted. A 5% rate compounded monthly yields 5.116%; compounded daily, 5.127%. Simple interest has no such uplift, so its yield equals the rate.
Compounding frequency
How often earned interest is folded back into the balance. This calculator offers monthly and daily; more frequent compounding lifts the yield, but by shrinking amounts.
Accrual vs crediting
Accrual is interest building up; crediting is the bank posting it to your balance. Many accounts accrue daily and credit monthly — the compounding math follows the accrual, not the posting date.
After-tax interest
Interest left after tax is withheld. The tool takes it out once a year from the interest earned, which also trims the base that compounds in later years.
Real value
The ending balance restated in today's money after inflation. Growing to $26,434.80 over five years at 3% inflation is worth about $22,802.89 in current purchasing power.
Ordinary annuity
A stream of equal payments made at the end of each period. Because deposits here land at month end, the recurring-deposit math is an ordinary annuity, the standard banking convention.

Good to know

The Month as the Unit of Interest

Most interest questions get answered in years, but most people feel their money in months. A savings balance pays a little every month; a certificate quotes a yearly rate but posts interest on a monthly cycle; a budget lives on monthly rent, monthly bills and, ideally, monthly interest income. This calculator takes the month as its unit of account and answers the plain question first: how much does this balance earn each month? The arithmetic behind that answer is a single division followed by a multiplication. Take the annual rate, split it into twelve equal monthly slices, and apply one slice to the balance. At a 5% annual rate the monthly slice is 0.417%, and on a $10,000 balance that is $41.67 in the first month. Everything else the tool shows — the total over a term, the ending balance, the simple-versus-compound gap — is built up from that monthly credit, repeated and, where you choose, reinvested. Leading with the monthly figure is deliberate. A yearly rate is easy to quote and hard to feel, whereas $41.67 a month is a number you can picture landing in an account. It also exposes something a single annual figure hides: whether the monthly amount stays flat, as it does under simple interest, or creeps upward month after month, as it does under compounding. The headline stays honest about which world you are in — when the starting balance is zero and the first month therefore earns nothing, it quietly switches to reporting the average monthly interest instead, so the number on top always means something.

Two Ways Interest Gets Paid

Interest comes in two flavours, and the difference is the whole story of this tool. Simple interest is paid only on the capital you put in — your starting balance plus any deposits — and never on interest you have already earned. Set it running on $10,000 at 6% with no deposits and it pays the same $50.00 every single month; over two years that is exactly $1,200.00, which is nothing more than principal times rate times time. Compound interest works differently: each month's credit joins the balance, and the following month's interest is worked out on that enlarged base. The monthly amount therefore rises a little at a time. On the default plan — $10,000 at 5% with $200 added monthly — the first month earns $41.67, but the sixtieth earns $108.86, partly because deposits have swelled the balance and partly because earlier interest is now earning too. Across five years compound interest pays $4,434.80 against simple interest's $3,975.00, a $459.80 edge. The practical takeaway is that the two methods answer different real-world products. A bond or a payout certificate that mails you the interest is a simple-interest instrument as far as the original stake is concerned; a savings account that leaves interest in place to earn more is a compound one. The toggle lets you model whichever matches your situation, and the comparison bars always show both so you can see the cost of choosing the wrong mental model.

From a Yearly Rate to a Monthly One

Every calculation here begins by converting the annual rate into a monthly one, and the rule is simply to divide by twelve. A 3% rate becomes 0.25% a month, 5% becomes 0.417%, 6% becomes 0.5%, and 12% becomes a tidy 1% a month. That monthly rate is what actually touches your balance each month, and the rate field prints it the instant you type an annual figure so the conversion is never a mystery. Dividing by twelve is an approximation of a subtle kind, and it is worth knowing why it is the right one here. It treats every month as an equal twelfth of the year, ignoring that February is shorter than March. Banks that accrue interest daily do account for the uneven months, which is why this tool also offers a daily setting that works from the annual rate divided by 365 — roughly 0.0137% a day at 5% — compounded across the 30.4 days in an average month. For the monthly setting, though, the clean twelfth is both standard and sensible: it matches how monthly-compounding accounts and loan schedules are quoted, and it keeps the month-by-month table readable. One consequence to hold on to: the monthly rate is a nominal slice, not a yield. Twelve slices of 0.417% do not simply add back to 5% of growth once you let them compound — they add to a bit more, which is exactly what the APY figure captures.

Why Compounding Pulls Ahead Over Time

The gap between simple and compound interest starts almost invisible and ends enormous, and the reason is that the two grow along different shapes. Simple interest grows in a straight line: the same capital earns the same slice every month, so the total climbs by equal steps. Compound interest grows along a curve, because each credit enlarges the base for the next one, and a curve eventually outruns any straight line. Over a couple of years the curve barely lifts off the line — on the default plan the five-year compounding advantage is a modest $459.80. Extend the horizon and the shapes separate dramatically. Run $10,000 at 5% with a $100 monthly deposit for fifty years and simple interest ends at $169,875.00, while compound interest reaches $388,059.03 — a difference of $218,184.03, more than the entire simple-interest total. The rate did not change; only time did. This is the single most important lesson the calculator teaches, and its balance chart is built to show it. Over a short horizon the compound and simple lines trace almost the same path; over a long one the compound line bends steeply upward and away. It explains why financial advice fixates on starting early: the earliest dollars spend the longest time on the curve, and the curve is where the outsized gains live. It also explains why a small difference in horizon can outweigh a large difference in monthly contribution — years compound, and dollars merely add.

Monthly Versus Daily Compounding

Once you are compounding, a second question follows: how often? This tool offers two answers — monthly and daily — and the honest headline is that the choice barely moves the result. Monthly compounding folds interest back into the balance twelve times a year; daily compounding does it every day, working from the annual rate divided by 365. More frequent compounding always yields a little more, because interest starts earning sooner, but the extra shrinks fast. At a 5% rate, monthly compounding produces a 5.116% yield and daily produces 5.127% — a gap of about one hundredth of a percentage point. In money, the default five-year plan ends at $26,434.80 compounded monthly and $26,444.75 compounded daily, a difference under ten dollars. Even over a single year on a plain $10,000 balance, daily compounding earns $512.67 against monthly's $511.62 — barely a dollar apart. This pattern is not a quirk of these particular numbers; it is the law of diminishing returns applied to compounding frequency. The jump from yearly to monthly compounding captures most of the available benefit, and everything past monthly is fine tuning. The tool stops at daily on purpose, because finer schedules — hourly, or the theoretical continuous limit — add amounts too small to register on a real statement. The rule of thumb worth carrying away: match the setting to your account's disclosure if you know it, but spend your energy on the rate and the time horizon, which move the outcome by orders of magnitude more.

Adding Recurring Deposits

A balance that just sits there is the simplest case; most real saving involves adding money on a schedule. Enter a monthly deposit and the calculator layers a steady contribution on top of the interest engine, and the interaction between the two is where the growth really comes from. This tool assumes deposits land at the end of each month, after that month's interest has been figured — the ordinary-annuity convention that banks use. A deposit made in month three therefore starts earning in month four, which is why the interest on your contributions builds more slowly than the interest on your starting balance. On the default plan, the $10,000 you start with does the early heavy lifting, while the $12,000 of deposits accumulated over five years spends less time in the account and so earns proportionally less interest. Together they turn $22,000 of your own money into a $26,434.80 balance. Deposits change the character of the monthly interest under both methods. Under compounding, each deposit enlarges the base that earns and reinvests, so the monthly credit climbs faster than it would from interest alone. Under simple interest, deposits still raise the capital that earns, so the monthly amount rises step by step as contributions land, even though prior interest never compounds. The donut breaks the ending balance into its three sources — starting balance, deposits and interest — so a quick look shows how much of the final figure you supplied and how much the rate produced. For most savers, over most horizons, the deposits are the larger share; the interest is the reward for leaving them alone.

Reading the Month-by-Month Table

The schedule is where the abstract rate becomes a concrete ledger. For horizons up to seventy-two months the table lists every month in turn, listing the deposit made, the interest posted, any tax taken and the balance carried forward. It is worth reading a few rows closely. In the first month the interest is your starting balance times the monthly rate — $41.67 on the default plan — and the balance ends at that interest plus your first deposit. In the second month the interest is figured on that new, slightly larger balance, so it comes in a few cents higher; follow the interest column down the page under compounding and you will watch it rise month after month, which is compounding made visible. Under simple interest the same column steps up only when deposits enlarge the capital, and holds flat in between. For longer horizons the table collapses to a year-by-year summary, because a fifty-year plan would run to six hundred rows; each row then totals a year's deposits and interest and shows the balance at year end. Either way the columns reconcile: the interest column sums to the total interest stat, the deposits sum to the total deposits, and the last balance equals the ending balance in the headline. That internal consistency is a deliberate design choice — every figure on the page traces back to the same simulation, so you can audit the summary against the detail and always find them in agreement.

Tax and Inflation on Your Interest

Interest is income, and two forces quietly reduce what it is worth: tax on the way in and inflation on the way out. The Tax & inflation panel models both. Enter a tax rate and the calculator withholds it from the interest once a year — at each twelve-month mark and in the final month — then removes it from the balance. Because that money actually leaves the account, it also shrinks the base that compounds afterwards, so the drag compounds too: a tax is not merely a flat slice off the top but a small brake on future growth. The results report the tax paid and the interest you keep, and the extreme cases behave sensibly. At a 0% rate nothing is withheld; at 100% every dollar of interest is reclaimed each year, which for a no-deposit account pins the balance exactly at its starting principal. Inflation works on the other end. It does not change the interest you earn — that is still figured on the nominal balance — but it discounts the ending figure back to today's purchasing power. Growing to $26,434.80 over five years is worth about $22,802.89 in current dollars at 3% inflation, and the chart adds a real-value line so you can see the erosion year by year. Neither adjustment tries to be a tax return or an economic forecast; they are planning lenses. Real accounts sit in real tax systems and real economies, and looking at interest through both lenses keeps the headline growth honest about what it will actually buy.

Where Monthly Interest Shows Up in Real Accounts

The mechanics here map directly onto products you already use. A high-yield savings account is the classic compound case: it accrues interest — usually daily — and credits it to your balance monthly, leaving it in place to earn more. To model one, choose compound mode, match the compounding setting to the disclosure, and add whatever you deposit each month. A certificate of deposit or fixed-term deposit is a no-deposit version: set the monthly deposit to zero, enter the amount and term, and the tool shows the monthly accrual and the maturity value — $511.62 of interest on a one-year $10,000 certificate at 5% compounded monthly. Some products, by contrast, pay interest out rather than reinvesting it — certain bonds, income certificates and payout accounts mail or transfer the interest each period. For the original stake, those behave like simple interest, and the Simple toggle captures them: $10,000 at 6% for two years pays a flat $1,200.00, ending at $11,200.00, with the interest taken as income rather than left to compound. Money-market accounts, cash-management accounts and even the interest portion of some insurance products all follow one of these patterns. The trick to modeling any of them accurately is to read two lines in the fine print — the rate and whether interest is compounded or paid out — and set the toggle and compounding to match. Get those two right and the calculator's figures will track your statement closely, differing only by the small day-count and rounding effects no general tool can capture.

What This Calculator Leaves Out

A good estimate is honest about its edges. This tool models a fixed rate, recurring monthly deposits, an annual tax on interest and an inflation adjustment — a deliberately compact set of forces, chosen to answer the monthly-interest question cleanly. Several real-world complications sit outside it by design. It holds the rate constant for the whole term, so it will not follow a variable rate that drifts with the market or a promotional rate that resets after a few months; if your rate changes, run the tool once for each stretch. It does not subtract account fees, enforce a minimum balance, or model withdrawals, all of which a real account may impose. It uses an even twelfth of the year for monthly compounding and a 365-day year for daily, so it will not reproduce every 360-versus-365 day-count quirk that makes a bank statement differ by a few cents. Its tax treatment is a single annual rate on interest, not the brackets, allowances, withholding rules or tax-sheltered wrappers of any particular country. And it stops at daily compounding, leaving the vanishing gains of finer schedules to a dedicated effective-rate tool. None of these omissions undermine the estimate; they define its scope. Use the calculator to understand how a balance earns month by month, how simple and compound accrual diverge, and roughly where you will land — then confirm the exact figure against your account's own disclosure, which is the only document that knows all the details this tool intentionally sets aside.

Frequently asked questions

How much interest does my money earn each month?

Multiply the balance by its monthly rate — the yearly rate cut into twelve equal slices. A $10,000 balance at a 5% annual rate earns $10,000 × 5% ÷ 12 = $41.67 in its first month. If interest compounds, later months earn a little more because the credited interest joins the balance and starts earning too; by the sixtieth month the same account is earning $108.86. If interest is simple, the monthly amount stays tied to your capital and only rises when you add a deposit. Enter your own balance and rate and the headline shows the first month straight away, with the last month in the hint.

What's the difference between simple and compound monthly interest?

Simple interest is charged only on the capital you contribute — your starting balance plus any deposits — so the interest itself never earns anything. Compound interest is added to the balance each month and then earns interest of its own, which makes every month's credit slightly larger than the one before. Over short spans the two are close: on $10,000 at 5% with $200 monthly for five years, simple pays $3,975.00 and compound pays $4,434.80, a $459.80 gap. Over long spans the gap becomes enormous, because compounding grows on itself while simple interest grows in a straight line. The toggle at the top switches between the two, and the comparison bars show both endings side by side.

How do I turn an annual rate into a monthly rate?

Divide by twelve. A 5% annual rate is a 0.417% monthly rate (5 ÷ 12), a 6% rate is 0.5% a month, and a 3% rate is 0.25% a month. That monthly rate is what the calculator applies to your balance each month. If you compound daily instead, the daily rate is the annual figure divided by 365 — about 0.0137% a day at 5% — which is then compounded across the roughly 30.4 days in a month. The rate field displays the monthly rate for you as soon as you type an annual figure, so you never have to do the division yourself.

Do monthly deposits start earning interest right away?

Not in the month you make them. This calculator follows the standard banking convention that recurring deposits land at the end of the month, after that month's interest has already been worked out. So a deposit made in month three begins earning in month four. It is the same assumption a bank makes when it credits interest on the balance held through the period, and it is why the interest on your deposits builds up more slowly than the interest on your starting balance. If your account instead posts deposits at the start of the month, real interest will run a touch higher than the estimate here.

How large does the simple-versus-compound gap get?

It widens the longer the money is left, because compounding feeds on itself while simple interest grows in a straight line. On $10,000 at 5% with a $200 monthly deposit, compounding beats simple interest by $459.80 over five years — noticeable but modest. Stretch the same idea to fifty years with a $100 monthly deposit and simple interest ends at $169,875.00 while compound interest reaches $388,059.03, a difference of $218,184.03. The comparison bars and the balance chart make this visible: over a couple of years the two lines almost overlap, but over decades the compound line pulls sharply away. Time, not the size of the rate, is what turns a small monthly edge into a large one.

Should I pick monthly or daily compounding?

It rarely changes much. Daily compounding folds interest back into the balance every day rather than once a month, which lifts a 5% rate's yield from 5.116% to 5.127% — about a hundredth of a percentage point. In dollars, the default plan of $10,000 with $200 a month for five years ends at $26,434.80 compounded monthly and $26,444.75 compounded daily, under ten dollars apart. Choose the setting that matches your account's disclosure if you know it, but do not lose sleep over the choice: the annual rate and how long you save both matter far more than whether the compounding clock ticks daily or monthly.

What is APY and why is it higher than my stated rate?

APY, the annual percentage yield, is what your rate genuinely pays over a year once compounding is included. A 5% rate compounded monthly has an APY of 5.116%, because each month's interest earns a little extra interest before the year is out; compounded daily the APY is 5.127%. The stated rate describes the pace of accrual, while the APY describes the realized result — and for any compounding schedule the APY is at least as high as the rate, equal only when interest compounds once a year. Simple interest has no compounding, so its yield simply equals the stated rate. The calculator shows the APY next to the rate so you can compare accounts fairly.

How does this calculator handle tax on interest?

Open the Tax & inflation panel and enter a rate, and the tool withholds tax on the interest once a year — at each twelve-month mark and again in the final month — then deducts it from the balance. Because the tax leaves the account, it also shrinks the base that compounds in later years, so the after-tax total is a genuine drag, not just a flat percentage skimmed off the top. The results show the tax paid and the interest you keep. At a 0% tax rate nothing is withheld; at 100% every dollar of interest is clawed back each year, which for an account with no deposits leaves the balance sitting exactly at its starting principal.

What does the inflation setting do?

It restates your ending balance in today's money. Earning your way to $26,434.80 over five years sounds better than it spends if prices are climbing, so entering an inflation rate discounts the final figure back to current purchasing power. At 3% inflation, that $26,434.80 is worth about $22,802.89 in today's dollars. The setting changes only the real-value figure and the inflation line on the chart; it does not touch the interest you actually earn, which is still calculated on the nominal balance. Use it as a reality check on long horizons, where even mild inflation quietly erodes a chunk of the headline growth.

What happens if the interest rate is 0%?

Nothing accrues, so the account earns no interest at all and simply collects your deposits. A $10,000 balance with $200 added monthly for two years ends at $14,800.00 — the starting balance plus $4,800 of deposits, and not a cent of interest. The calculator flags this with a "0% — deposits only" note and shows a flat interest line, which is a useful sanity check: it separates the money you contribute from the money the rate earns. It also makes plain that on a zero-rate account, simple and compound interest are identical, because there is no interest to compound in the first place.

Can I use this for a CD, term deposit or savings account with no deposits?

Yes. Set the monthly deposit to zero and the tool becomes a straight balance-and-rate calculator: enter the amount, the annual rate and the number of months, and it shows the monthly interest, the total over the term and the ending balance. For a one-year $10,000 certificate at 5% compounded monthly, that is $511.62 of interest and a $10,511.62 balance. Pick Simple if your product pays interest out rather than reinvesting it — a $10,000 deposit at 6% for two years then pays a flat $1,200.00, ending at $11,200.00. Match the compounding setting to the product's disclosure for the closest figure.

Is monthly interest the same thing as monthly compounding?

No, and the difference is worth keeping straight. "Monthly interest" is just the interest a balance earns in a month — an amount of money. "Monthly compounding" is a schedule: how often earned interest is added back so it can earn more. You can have monthly interest without monthly compounding — a simple-interest account pays interest every month but never compounds it — and you can have interest that compounds daily yet is only credited to you monthly. This calculator reports the monthly interest as its headline and lets you set the compounding schedule separately, so the two ideas never get tangled together.

Is there a ceiling on how much more frequent compounding can earn?

Yes. As compounding gets more frequent — monthly, then daily, then hourly — the yield keeps rising but toward a fixed limit rather than upward without end. Daily compounding already captures almost all of the available benefit: at 5% it reaches a 5.127% yield, and no schedule of discrete credits can push far past it. That is why this tool stops at daily rather than offering ever-finer options — the extra earned by going beyond daily is too small to matter for a real account. If you need the theoretical maximum from continuous compounding, a dedicated effective-rate tool covers it, but for planning a bank balance, daily is effectively the top.

What does this calculator leave out?

It models interest, recurring deposits, an annual tax on interest and an inflation adjustment — and deliberately little else. It assumes a fixed rate for the whole term, so it will not track a variable or promotional rate that resets. It does not deduct account fees, enforce minimum balances, model withdrawals, or apply the day-count quirks (360 versus 365) that make a real statement differ by a few cents. Tax is treated as a single annual rate on interest, not the brackets, allowances or tax-sheltered accounts of any specific country. Treat the output as a clean planning estimate; for the exact figure, read your account's disclosure and match its rate, compounding and crediting rules.