Commercial Loan 365/360 Calculator
The cost premium hidden inside the 365/360 day-count convention.
Compare commercial loan payment under 365/360 vs standard 365/365 amortisation. See the extra cost across the term and the true effective annual rate.
What this tool does
Commercial loans using the 365/360 day-count convention cost more than standard 365/365 amortisation. This calculator models that cost difference by taking your loan amount, quoted annual rate, and term in years, then computing four key outputs: the monthly payment under 365/360, the equivalent payment under 365/365, the total extra cost you'll pay over the full term, and the true effective annual rate embedded in the 365/360 structure. The quoted rate and loan term are the primary drivers of the premium. A typical scenario involves comparing two loan offers side by side to understand the hidden impact of day-count convention on your total repayment. The calculator assumes fixed-rate amortisation and does not account for fees, prepayment options, or actual calendar variations. Results are for educational illustration of how day-count methods affect loan costs.
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
What the 365/360 method does
The 365/360 day-count convention is used in commercial lending in some markets — particularly the United States and Canada — to compute the daily interest charge on a loan. The annual rate quoted to the borrower is divided by 360 to produce the daily periodic rate, but interest is accrued on the actual 365 days of the year. The result is that the rate the borrower actually pays is slightly higher than the rate quoted, even though the quoted rate is what appears on the loan documents. This calculator returns the monthly payment under the 365/360 convention, the equivalent payment under a standard 365/365 amortisation, the extra cost over the full term, and the true effective annual rate the borrower is paying once the convention is taken into account.
How the monthly amortisation rate is derived
The daily periodic rate under 365/360 is the annual rate divided by 360. To produce the monthly factor used in the amortisation formula, that daily rate is multiplied by the average number of days in a month — 365 divided by 12. The two operations combined give a monthly factor equal to the annual rate multiplied by 365 and divided by (360 × 12). Algebraically that is the same as taking the annual rate, scaling it by 365/360, then dividing the scaled rate by 12. The calculator computes the monthly payment from this factor using the standard amortisation formula.
Two different views of the rate
The result panel separates two figures. The 'Scaled Rate Used in Amortisation' is the annual rate multiplied by 365/360 — this is the figure that, divided by 12, produces the monthly factor. The 'True Effective Annual Rate (Compound)' is what the borrower is actually paying once the daily compounding under 365/360 is annualised: (1 + annual rate / 360)^365 − 1. The two numbers measure different things. The scaled figure is a pricing convenience; the true effective rate is the one that compares directly against the EAR or APR on any other credit product.
How to read the comparison to standard 365/365
The standard 365/365 (or 30/360 monthly) method computes the monthly factor by dividing the annual rate directly by 12. The calculator runs this in parallel and shows the resulting monthly payment alongside the 365/360 figure, with the difference accumulated across the full term as the 'Extra Cost Over Term'. On a multi-million principal over a long term, the extra cost can be several thousand units of currency despite the rate quoted on the loan documents being identical.
Where the convention is used
The 365/360 method is most often applied to commercial real estate loans, business term loans, and commercial revolving credit in markets that have inherited the convention. It is rare on consumer mortgages and personal loans in those same markets, and uncommon altogether in markets that follow Actual/365 or Actual/Actual day-count standards. Loan documents specify the day-count method explicitly; if the documentation says 365/360, this calculator applies. If it says Actual/365 or 30/360, the standard amortisation calculator gives the right answer.
Where the simulation simplifies
The calculation assumes a fixed quoted rate, equal monthly payments, and no fees. Origination fees, prepayment penalties, balloon payments, and rate resets on variable-rate commercial loans are outside the scope. The calculator is built for the day-count comparison specifically; full term-sheet modelling needs additional inputs that vary by lender.
On a $500,000 loan at 6% over 20 years under 365/360, the monthly payment estimate is 3,606.23.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
Monthly amortisation factor i = (r / 360) × (365 / 12), equivalent to (r × 365/360) / 12. Standard amortisation: M = P × i / (1 − (1 + i)^−n). Compared in parallel against the 365/365 method where monthly rate = r / 12. Extra cost over term = (M_365/360 − M_365/365) × n. True effective annual rate = (1 + r/360)^365 − 1, the rate that, with daily compounding, reproduces the actual cost under the 365/360 convention. All values computed at full precision throughout and rounded only at display.
Frequently Asked Questions
What does the 365/360 day-count convention mean in practice?
Where is 365/360 typically used and where is it not?
How does the rate borrowers actually pay compare to the rate quoted?
Can the day-count method be negotiated on a commercial loan?
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