Overnight Rate Calculator

Calculate interest on overnight lending using SOFR, Fed Funds, or other benchmark overnight rates.

Note

Important Financial Disclaimer

This calculator provides estimates based on standard financial formulas from verified references. Results are for informational and educational purposes only and should not be considered as professional financial, investment, or tax advice.

For important financial decisions such as loans, investments, mortgages, retirement planning, or tax matters, please consult with qualified financial advisors, certified financial planners, or licensed tax professionals who can review your specific situation.

Calculations may not account for all variables specific to your circumstances, local regulations, or current market conditions. Always verify results and consult professionals before making financial commitments.

Not a substitute for professional financial advice

Overnight Lending Details

$
%
%
days

Overnight rates are benchmark interest rates for very short-term interbank lending. SOFR has largely replaced LIBOR as the primary USD benchmark.

Interest for 1 Day(s)

$1,480.56

on $10.00M principal

Effective Rate
5.33%
Effective Annual
5.47%

Interest Projections

Daily Interest$1,480.56
Weekly Interest$10,363.89
Bi-Weekly Interest$20,727.78
Monthly Interest$44,416.67
Annual Interest$533,000.00

Per $1M Analysis

Interest per $1,000,000 for 1 day(s):

$148.06

Rate Information

  • - SOFR: Based on Treasury repo transactions
  • - Fed Funds: Rate banks charge each other
  • - Rates are quoted on 360-day basis
  • - Used as benchmarks for floating-rate loans

What Is the Overnight Rate?

The overnight rate is the interest rate at which major financial institutions borrow and lend money to one another for a single business day (overnight). Because the loan matures the very next morning, banks price it using the shortest possible tenor, making it the foundation for virtually every floating-rate product in the financial system — from adjustable mortgages to corporate revolving credit lines.

Central banks and their associated clearing mechanisms publish official overnight benchmarks each business day. In the United States the two most widely quoted rates are SOFR (Secured Overnight Financing Rate), which is based on actual transactions in the Treasury repurchase-agreement (repo) market, and the Effective Federal Funds Rate (EFFR), which reflects unsecured interbank lending. Globally, the UK uses SONIA (Sterling Overnight Index Average) and the Eurozone uses €STR (Euro Short-Term Rate).

Until 2023, LIBOR dominated as the world's benchmark. Following the LIBOR scandal and subsequent regulatory reform, regulators worldwide transitioned to these newer, transaction-based overnight rates. SOFR, published by the Federal Reserve Bank of New York, is now the dominant USD benchmark for new contracts.

For lenders and treasury desks, overnight rates serve as the risk-free base to which credit spreads are added when pricing loans. For borrowers, a lower overnight rate directly reduces the cost of variable-rate debt. Understanding how interest accrues over one or more days at these rates — and how spreads alter the effective cost — is critical for treasury management, loan pricing, and cash-management decisions.

Overnight Interest Formula

Interest = Principal × (OvernightRate + Spread) / 100 × (Days / 360)

Where:

  • Principal= Notional amount being lent or borrowed (USD)
  • OvernightRate= Published benchmark rate expressed as a percentage (e.g., 5.33 for 5.33%)
  • Spread= Credit or liquidity premium added on top of the benchmark rate (%)
  • Days= Number of calendar days the loan is outstanding
  • 360= Day-count convention used for most USD and EUR money-market instruments

Key Overnight Benchmark Rates Explained

Several distinct overnight benchmarks exist for different currencies and funding markets. Choosing the correct rate for your calculation is essential because each reflects a different segment of the short-term lending ecosystem.

Benchmark Currency Underlying Market Day Count
SOFR USD Treasury repo (secured) Actual/360
EFFR USD Interbank unsecured Actual/360
OBFR USD Fed funds + Eurodollar Actual/360
SONIA GBP Unsecured sterling overnight Actual/365
€STR EUR Unsecured euro overnight Actual/360

This calculator applies the Actual/360 day-count convention used by SOFR, EFFR, OBFR, and €STR. If you are working with SONIA or other Actual/365 benchmarks, adjust your rate slightly: multiply the stated rate by (360/365) before entry, or divide your result by the same factor.

The spread field lets you model SOFR + X basis points contracts, which are now standard in corporate lending following the LIBOR transition. A typical investment-grade revolving credit might be priced at SOFR + 125 bps (1.25%), while a leveraged loan could carry a spread of 300–500 bps above SOFR.

Day-Count Convention and the 360-Day Year

One of the most common points of confusion in overnight-rate calculations is the 360-day year convention. While a calendar year has 365 (or 366) days, money-market instruments denominated in USD and EUR are historically quoted on an Actual/360 basis. This means the denominator in the interest accrual formula is always 360, regardless of whether the holding period spans a calendar year.

Using 360 rather than 365 slightly inflates the effective daily interest charge. For example, a 5% nominal rate under Actual/360 is economically equivalent to a 5.069% rate under Actual/365. When comparing overnight rates to bond yields — which use Actual/365 or 30/360 — this difference matters for precise analytics.

The formula used in this overnight rate calculator is:

Interest = Principal × Effective Rate × (Days ÷ 360)

where Effective Rate = (Overnight Rate + Spread) ÷ 100.

For the Effective Annual Rate, the calculator uses daily compounding over the 360-day year:

EAR = ((1 + Effective Rate ÷ 360)^360 − 1) × 100

This compounded figure is meaningful when rolling overnight positions day after day: the interest earned each day is implicitly reinvested. For a single overnight position, simple interest is the operative calculation; EAR becomes relevant for term investment benchmarking.

For longer holding periods, the calculator also projects weekly (7 days), bi-weekly (14 days), monthly (30 days), and annual interest, each computed as Principal × Effective Rate × (Period Days / 360). This allows quick stress-testing of different funding durations against the same benchmark rate.

SOFR, the LIBOR Transition, and Modern Rate Markets

For decades, LIBOR (London Interbank Offered Rate) served as the global floating-rate benchmark for trillions of dollars of financial contracts, from syndicated loans to interest-rate swaps. However, the 2012 rate-manipulation scandal revealed that LIBOR — based on banks' self-reported estimates rather than actual transactions — was vulnerable to manipulation. The Financial Conduct Authority announced that it would no longer compel banks to submit LIBOR quotes after June 2023.

The replacement in the US is SOFR, published daily by the New York Fed. Unlike LIBOR, SOFR is derived from roughly $1 trillion in actual overnight repo transactions each day, making it far more robust. Key differences include:

  • Secured vs. unsecured: SOFR reflects secured borrowing (collateralized by Treasuries), so it typically trades a few basis points below EFFR.
  • Backward-looking: SOFR is a backward-looking rate — it is published the morning after the transactions occur. Term SOFR rates (1-month, 3-month) exist for contracts that need a forward-looking reference.
  • Spread adjustments: Legacy LIBOR contracts converting to SOFR include a fixed spread adjustment (e.g., 26.161 bps for 3-month USD) to account for the credit-risk difference between the two rates.

For treasury professionals and corporate borrowers, this transition means that new floating-rate debt is almost universally priced off SOFR today. This overnight rate calculator supports SOFR directly as well as EFFR and OBFR so you can model any USD overnight benchmark accurately.

Practical Applications of the Overnight Rate Calculator

The overnight rate calculator is used across a wide range of financial and treasury workflows. Here are the most common applications:

  • Cash management: Corporations and money-market funds earn overnight interest on idle cash parked in repos or overnight deposit facilities. Even a single basis point difference on a $500 million balance generates $138.89 per day — this calculator makes it trivial to compare rates across money-market vehicles.
  • Loan cost estimation: Floating-rate term loans and revolving credit facilities reprice daily or periodically against SOFR. Borrowers can use this tool to estimate their daily or monthly interest accrual at current rates plus their specific spread.
  • Repo market analysis: Primary dealers, hedge funds, and banks that engage in repurchase agreements need to quickly calculate the dollar interest on a specific repo leg. Enter the repo collateral value as the principal, the repo rate as the overnight rate, and the repo term as days.
  • Interest rate hedging: When sizing an overnight index swap (OIS), the fixed-rate payer needs to know the projected floating-leg cash flows. This calculator provides those projections across multiple time horizons simultaneously.
  • Central bank policy monitoring: When the Federal Reserve adjusts the federal funds rate target, the immediate impact on borrowing costs can be estimated by changing the overnight rate input and observing how interest charges shift.
  • Per-$1M rate comparisons: The calculator outputs interest per $1,000,000 for the specified number of days, letting traders compare competing quotes in a standardized format regardless of actual transaction size.

Because overnight rates move daily with central bank policy decisions and market conditions, having a fast, accurate calculator at your fingertips is essential for anyone working in fixed-income, corporate treasury, or institutional lending.

Worked Examples

Single Overnight SOFR Borrowing

Problem:

A money-market fund lends $50,000,000 overnight at a SOFR rate of 5.33% with no spread. What is the interest earned for 1 day?

Solution Steps:

  1. 1Identify inputs: Principal = $50,000,000; Overnight Rate = 5.33%; Spread = 0%; Days = 1
  2. 2Calculate effective rate: 5.33% + 0% = 5.33% = 0.0533
  3. 3Apply the formula: Interest = $50,000,000 × 0.0533 × (1 / 360)
  4. 4Compute: $50,000,000 × 0.0533 = $2,665,000; then $2,665,000 / 360 = $7,402.78
  5. 5Verify effective annual rate: ((1 + 0.0533/360)^360 − 1) × 100 ≈ 5.47%

Result:

The fund earns $7,402.78 for one overnight at SOFR 5.33%, which annualizes to an effective rate of approximately 5.47% due to daily compounding.

Corporate Loan Accrual: SOFR + Spread Over 30 Days

Problem:

A corporate borrower has a $25,000,000 revolving credit facility priced at SOFR (5.33%) plus a spread of 1.25%. Calculate the interest accrued over 30 days.

Solution Steps:

  1. 1Identify inputs: Principal = $25,000,000; Overnight Rate = 5.33%; Spread = 1.25%; Days = 30
  2. 2Calculate effective rate: 5.33% + 1.25% = 6.58% = 0.0658
  3. 3Apply the formula: Interest = $25,000,000 × 0.0658 × (30 / 360)
  4. 4Compute: $25,000,000 × 0.0658 = $1,645,000; then $1,645,000 × (30/360) = $1,645,000 × 0.08333 = $137,083.33
  5. 5Monthly interest projection = $25,000,000 × 0.0658 × (30/360) = $137,083.33

Result:

The company accrues $137,083.33 in interest over the 30-day period at an all-in rate of 6.58% (SOFR 5.33% + 1.25% spread).

Per-$1M Rate Comparison for Repo Desk

Problem:

A repo desk wants to compare three funding sources: SOFR at 5.30%, EFFR at 5.33%, and OBFR at 5.35%, all for 7 days with no spread. Calculate the interest per $1,000,000 for each.

Solution Steps:

  1. 1Formula for each: Interest per $1M = $1,000,000 × Rate × (7 / 360)
  2. 2SOFR 5.30%: $1,000,000 × 0.0530 × (7/360) = $1,000,000 × 0.0530 × 0.019444 = $1,030.56
  3. 3EFFR 5.33%: $1,000,000 × 0.0533 × (7/360) = $1,000,000 × 0.0533 × 0.019444 = $1,036.39
  4. 4OBFR 5.35%: $1,000,000 × 0.0535 × (7/360) = $1,000,000 × 0.0535 × 0.019444 = $1,040.28
  5. 5Difference between cheapest and most expensive: $1,040.28 − $1,030.56 = $9.72 per $1M per week

Result:

SOFR at 5.30% is cheapest at $1,030.56/million; OBFR at 5.35% costs $1,040.28/million — a $9.72 difference per million per week, which scales to $972 on a $100M trade.

Annual Interest Projection for Treasury Cash Management

Problem:

A corporate treasurer holds $200,000,000 in overnight deposits at EFFR of 5.33%. Estimate the projected annual interest income.

Solution Steps:

  1. 1Identify inputs: Principal = $200,000,000; Rate = 5.33%; Spread = 0%
  2. 2Annual Interest = Principal × Effective Rate = $200,000,000 × 0.0533
  3. 3Compute: $200,000,000 × 0.0533 = $10,660,000
  4. 4Effective Annual Rate with daily compounding: ((1 + 0.0533/360)^360 − 1) × 100 ≈ 5.474%
  5. 5Compounded annual income estimate: $200,000,000 × 0.05474 = $10,948,000

Result:

On a simple-interest basis, the treasurer projects $10,660,000 in annual interest income. With daily compounding, the effective annual yield increases to approximately 5.474%, producing about $10,948,000.

Tips & Best Practices

  • Most USD money-market contracts use a 360-day year — always confirm the day-count convention before comparing rates quoted on different bases.
  • SOFR is typically 2–5 basis points below EFFR because it is secured by Treasury collateral; use the correct benchmark for your instrument.
  • When modeling a SOFR + spread loan, enter the current SOFR in the rate field and your credit spread in the spread field to see the all-in cost instantly.
  • For weekend or holiday positions, the overnight rate accrues over multiple calendar days — enter 3 for a Friday-to-Monday overnight to capture the full 3-day accrual.
  • The per-$1M output is a convenient way to compare funding sources side by side; multiply it by the number of millions in your position for the actual dollar cost.
  • Effective Annual Rate is useful when benchmarking a rolling overnight strategy against a fixed-term CD or bond; it accounts for the compounding benefit of daily reinvestment.
  • Legacy LIBOR-to-SOFR conversions include a fixed spread adjustment (typically 26.161 bps for 3-month USD); add this to your SOFR input if you are reconciling against an old LIBOR-based model.
  • Central bank policy meetings (FOMC for USD) directly move overnight rates; bookmark the rate and re-run your projections immediately after each announcement to update your cost of funds.

Frequently Asked Questions

SOFR (Secured Overnight Financing Rate) measures the cost of overnight cash borrowing collateralized by US Treasury securities in the repo market, while the Federal Funds Rate (EFFR) reflects the cost of unsecured overnight lending between banks. SOFR is generally a few basis points lower than EFFR because it is secured — the lender faces virtually no credit risk. SOFR replaced LIBOR as the primary floating-rate benchmark for new USD contracts after June 2023.
Most USD and EUR money-market instruments, including SOFR, EFFR, OBFR, and €STR, use the Actual/360 day-count convention, which was historically adopted for simplicity in commercial banking. This means the denominator in the daily interest calculation is always 360, slightly overstating the annualized rate compared to Actual/365. GBP instruments such as SONIA use Actual/365 instead; to use this calculator for SONIA, multiply the stated rate by (360/365) before entry.
The spread represents the premium charged above the benchmark overnight rate to account for credit risk, liquidity risk, or the borrower's specific terms. For example, a corporate loan might be priced at SOFR + 150 bps (1.50%), where SOFR is the benchmark and 150 bps is the spread. The calculator adds the spread directly to the benchmark rate to compute the effective rate, then applies that to the principal and days to get the total interest cost.
The Effective Annual Rate accounts for daily compounding of the overnight interest. The formula is EAR = ((1 + EffectiveRate / 360)^360 − 1) × 100. Because overnight positions are typically rolled each day, the interest from one day's position is implicitly reinvested the next day. For a single overnight loan, simple interest is the operative measure; EAR is most useful when comparing an overnight rolling strategy to a fixed-rate annual investment.
Yes. Select the appropriate benchmark from the Rate Type dropdown and enter the current published rate. Note that SONIA (Sterling Overnight Index Average) uses an Actual/365 day count, not 360. For SONIA calculations you should either scale the rate by (360/365) ≈ 0.9863 before entry, or be aware that the results will be slightly different from a pure SONIA calculation. €STR uses Actual/360 like SOFR, so it can be entered directly without adjustment.
The per-$1M figure shows exactly how much interest accrues on a notional of one million dollars for the specified number of days at the current effective rate. This is a standard quoting convention in money markets and repo desks, allowing traders to quickly compare the cost or yield of different funding sources regardless of actual transaction size. To scale to your actual position, simply multiply the per-$1M figure by the number of millions in your position.
Floating-rate loans — including most corporate revolvers, leveraged loans, and adjustable-rate mortgages — are priced as a spread over an overnight or short-term benchmark. When the Federal Reserve raises rates, SOFR and EFFR move up almost immediately, and the borrower's interest payment increases with the next reset date. A one percentage point rise in SOFR on a $10 million floating-rate loan increases annual interest by $100,000. Understanding overnight rate math is therefore essential for any borrower with variable-rate exposure.

Sources & References

Last updated: 2026-06-05

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Sources

  • Reserve Bank of India (RBI) — Financial regulations, lending rates, and monetary policy guidelines. rbi.org.in
  • Consumer Financial Protection Bureau (CFPB) — Consumer finance guidelines, mortgage and loan disclosure standards. consumerfinance.gov
  • Securities and Exchange Board of India (SEBI) — Investment and securities market regulations. sebi.gov.in
  • Investopedia — Financial formulas, definitions, and educational content. investopedia.com

For a complete list of all references used across the site, visit our full sources page.

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Editorial Note

MyCalcBuddy Editorial Team

This page is maintained as an educational calculator reference.

Source

Formula Source: Fundamentals of Financial Management

by Brigham & Houston

UpdatedLast reviewed: May 2026
CheckedFormula checks are based on standard references and internal QA review.