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Updated 2026-09-02 · Crypto · Educational use only ·
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Stablecoin Yield Calculator

Project yield on stablecoin holdings without the volatility of other crypto

Stablecoin yield calculator. Project yield on USDC, USDT, or DAI holdings at user-supplied APY — fiat-denominated math without crypto price volatility.

What this tool does

This calculator projects compound growth on a stablecoin position at a user-supplied rate. It divides the annual rate by the compounding frequency, raises one plus that periodic rate to the number of periods, and multiplies by the principal, reporting the final balance and the interest earned. Because a stablecoin is intended to track a reference currency roughly one for one, the projection behaves like interest on a deposit rather than a return on a volatile asset. One input decides whether the figure is right: a quoted annual percentage yield already includes compounding, so a frequency above 1 compounds it twice and produces an effective yield above the quoted one. On the loaded inputs, daily compounding of a 5% rate gives an effective 5.1267% and a two-year balance of 11,051.63, against 11,025.00 at a frequency of 1. The model assumes the peg holds and the counterparty pays throughout, and excludes de-peg events, platform or protocol failure, fees, withdrawal terms, rate changes and tax.

Quick answer: with the default values, the result is $11,051.63 (Final Balance). Adjust the values below for your own figures.


Enter Values

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Formula Used
Principal
Annual yield
Compoundings per year
Holding period in years

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

Why stablecoin yield is different

Most crypto yield calculations have to wrestle with price volatility: a position can earn 8% in staking rewards and still lose 40% on the underlying asset. Stablecoins remove that variable by design. Because the token is intended to track a reference currency roughly one for one, the yield is close to fiat-denominated, and the arithmetic behaves like interest on a deposit rather than a return on a volatile asset.

That similarity is where the usefulness ends. The yield is paid by lending protocols or trading platforms rather than banks, it carries no deposit guarantee, and the peg that makes the comparison work is an assumption rather than a certainty. The sections below cover each of those in turn.

How the math works

The final balance is the principal multiplied by one plus the periodic rate, raised to the number of periods: principal times one plus the rate divided by the compounding frequency, all raised to the frequency times the years. On the loaded figures, 10,000 at 5% compounded daily across two years reaches 11,051.63, of which 1,051.63 is interest.

One detail decides whether that number is right for a given quote, and it turns on what the rate actually represents. A quoted annual percentage yield already includes compounding, so entering it here with a compounding frequency above one compounds it a second time. At 5% with daily compounding the calculator produces an effective annual yield of 5.1267%, not 5%. Setting the frequency to 1 treats the figure as a true annual yield and returns 11,025.00 across two years, which is 10,000 times 1.05 squared. Monthly sits between the two at 11,049.41. The gap is small over two years, at 26.63, but it grows with time and rate, and the correct setting depends on whether the platform quotes a yield or a nominal rate.

Where stablecoin yield comes from

Three sources produce most stablecoin yield, and they carry different risks rather than different amounts. Lending protocols pay interest funded by borrowers who post collateral, which makes the yield a function of borrowing demand and exposes the position to smart-contract failure. Centralised platforms pay interest funded by lending deposits onward to institutional clients, which adds the platform itself as a counterparty. Delta-neutral strategies earn funding rates from perpetual futures markets, which ties the yield to derivatives positioning rather than to lending demand.

None of these is a bank deposit, and the distinction is regulatory as well as economic. In the European Union, tokens of this kind are regulated under the Markets in Crypto-Assets framework as asset-referenced tokens or e-money tokens, with authorisation, disclosure and reserve requirements attached to their issuers. That is a different regime from deposit protection, and it governs the issuer rather than the platform paying the yield.

The peg risk that makes stablecoins not-quite-fiat

A stablecoin trading at its peg functions like cash. One trading at 0.92 functions like an 8% loss on the entire position, yield included. De-peg events do happen: large collateralised stablecoins have traded meaningfully below their peg during banking and market stress, and several algorithmic designs have broken permanently. The Committee on Payments and Market Infrastructures examined the risks these arrangements pose at scale, finding implications that run well beyond the holder of the token.

The arithmetic is worth seeing rather than describing. Two years of yield on the loaded figures turns 10,000 into 11,051.63. A de-peg to 0.88 on that balance leaves 9,725.44, which is below the original principal: a 12% break wipes out more than two years of a 5% yield. That asymmetry is the whole risk picture in one line, and the calculator models none of it.

Yield levels to expect

Yields on these positions move with broader fixed-income rates rather than independently of them, because the lending demand behind them is priced against the same alternatives. When central-bank rates sit around 5%, lending yields on major stablecoins have typically clustered a few points above that. When rates sit near zero, the yields compress toward the low single digits. The spread over short-dated government paper is compensation for platform, smart-contract and peg risk rather than a free premium.

Unusually high yields are the informative case. A figure far above the prevailing spread generally indicates something specific: a new protocol buying deposits, a strategy with concentrated derivatives exposure, or a platform funding the shortfall from token emissions rather than from revenue. The calculator will happily project any rate entered, so the input is where judgement belongs, not the output.

How stablecoin yield compares to savings accounts

The mathematical resemblance is close and the practical differences are large. A regulated deposit account carries a national deposit guarantee up to a stated limit and a supervised institution behind it. A stablecoin position carries neither: the issuer may be authorised under a crypto-asset regime, but that is not deposit protection, and the platform paying the yield is a separate party again with its own solvency.

The premium between the two is the price of those differences. Whether it compensates for them is a judgement about a specific protocol, a specific issuer and a specific holding period, and it is not a question this arithmetic answers. What the calculator does is make the yield side precise, so the risk side can be weighed against a real number rather than an impression.

Example Scenario

$10,000 held in stablecoins at 5%, compounding 365 per yr times a year across 2 years, grows to $11,051.63, shown alongside the interest earned, the rate applied and the compounding frequency the projection used.

Inputs

Stablecoin Holdings:$10,000
Annual Percentage Yield:5%
Compoundings per Year:365 per yr
Holding Period:2 yrs
Expected Result$11,051.63
Expected Result breakdown
Interest Earned$1,051.63
APY5.00%
Compoundings / Year365
Holding Period2 yrs

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

The calculator divides the annual rate by the compounding frequency to give a periodic rate, raises one plus that rate to the frequency multiplied by the number of years, and multiplies the result by the principal to give the final balance, with interest earned reported as the difference. Because the formula compounds the rate supplied, the frequency setting determines whether the input is treated as a nominal rate or an achieved yield: a quoted annual percentage yield already contains compounding, so a frequency of 1 reproduces it faithfully while higher frequencies derive a larger effective yield from it. On the loaded inputs the difference across two years is 11,051.63 at daily compounding against 11,025.00 at annual, an effective 5.1267% against 5.0000%. The model assumes the token holds its peg to the reference currency for the whole period, that the platform or protocol paying the yield remains solvent and continues to pay, and that the rate does not change. It does not account for de-peg events, issuer or platform insolvency, smart-contract failure, deposit or withdrawal fees, lock-up and notice terms, variable rates that reset with borrowing demand, gas or transaction costs, or tax on the yield. Results are estimates for illustration only.

Frequently Asked Questions

Is stablecoin yield the same as interest on a savings account?
Mathematically similar, since both compound a principal at a rate, and practically quite different. A deposit at a regulated bank carries a national deposit guarantee up to a stated limit and a supervised institution standing behind it. A stablecoin position carries neither. Three separate risks sit behind the yield instead: the issuer maintaining the peg, the platform or protocol paying the yield staying solvent, and in the case of on-chain lending the contract code behaving as intended. In the European Union the tokens themselves fall under the Markets in Crypto-Assets framework as asset-referenced or e-money tokens, which brings authorisation, disclosure and reserve requirements for issuers, but that regulates the token rather than guaranteeing the deposit. The arithmetic on this page treats the position as though the peg holds and the counterparty pays, which is exactly the assumption the risk premium is compensating for.
What is a sustainable stablecoin APY?
Yields track broader fixed-income rates with a premium on top, because the borrowing demand funding them is priced against the same alternatives. Where central-bank rates sit around 5%, lending yields on major stablecoins have typically clustered a few points above that; where rates sit near zero, they compress toward the low single digits. The premium is payment for platform, smart-contract and peg risk rather than a structural edge. A figure well outside that pattern generally has a specific explanation: a new protocol buying deposits, a strategy with concentrated derivatives exposure, or a platform covering the gap from token emissions rather than revenue. Since the calculator projects whatever rate is entered, an unrealistic input produces an unrealistic output with no warning.
Can stablecoins lose value?
Yes, and this is the risk the yield arithmetic ignores entirely. Large collateralised stablecoins have traded meaningfully below their peg during banking and market stress, and several algorithmic designs have broken permanently rather than recovering. The scale matters more than the frequency: on the loaded figures, two years of 5% yield turns 10,000 into 11,051.63, and a de-peg to 0.88 on that balance leaves 9,725.44, below the original principal. A 12% break therefore erases more than two years of yield in a single move. Transient de-pegs on well-collateralised tokens have generally reversed, while breaks driven by the collateral itself failing have not, which is why the backing behind a token matters more to this calculation than the headline rate on top of it.
Is this calculator appropriate for yield-bearing stablecoins like sDAI?
Yes, with one adjustment to how the rate is entered. Where a yield-bearing token pays an external reward, the quoted rate goes in directly. Where it rebases, meaning the balance itself grows rather than rewards arriving separately, the growth is already compounded into the supply, so the quoted figure is an achieved annual yield rather than a nominal rate. In that case the compounding frequency belongs at 1, since setting it higher compounds an already-compounded figure a second time: on the loaded inputs that is the difference between 11,025.00 and 11,051.63 across two years. The same applies to any platform quoting an annual percentage yield rather than a nominal rate.

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