ToolFreeInstantUpdated September 2026

Factor Rate to APR. The conversion that matters.

A 1.30 factor rate isn't 30% interest. Over 6 months it is a 60% simple annualized cost — and because you repay as you go, roughly a 109% APR estimate on daily remittances. This converter shows both numbers, labelled, plus a comparison matrix across common terms.

Reviewed by the Elite Funders team.
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1.051.65
months
Daily = business-day ACH (MCA default)
APR estimate (payment-schedule based)
109%
Mid-market MCA pricing
Simple annualized cost
60%
Simple annualized cost: (factor − 1) ÷ (months ÷ 12) × 100
Your inputs: (1.30 − 1) ÷ (6 ÷ 12) × 100 = 60.0%

APR estimate: solve r from advance = payment × (1 − (1 + r)−N) ÷ r, then APR = r × periods/year
Your schedule: N = 126 daily payments of $1,032 per $100,000 → r = 0.65% per period × 252 = 109.3%
Nominal APR, before origination/ACH fees. Not an offer.
Reference matrix

Factor rate × payback period = APR estimate

The same factor rate produces wildly different APRs depending on payback speed. Each cell shows the APR estimate on daily business-day remittances, with the simple annualized cost beneath it. A 1.30 factor over 12 months is 30% simple cost but about 55% APR; the same 1.30 factor over 3 months is 120% simple cost and roughly 217% APR — among the most expensive small business financing on the market. Always compare on the APR estimate, not the factor rate.

Factor rate3 months6 months9 months12 months18 months
Under 60% APR (low) 60–120% (mid) 120–200% (high) Over 200% (very high) Large figure = APR estimate (daily remittances) · small figure = simple annualized cost
Why this matters

Factor rates obscure true cost on purpose.

An MCA quote will say "1.30 factor rate" because that sounds like 30% — in the same range a credit card hits during the worst part of an introductory promotional cycle. But factor rates are not annualized rates. A 1.30 factor on a 6-month payback is a 60% simple annualized cost — and about a 109% APR once you account for the daily remittances that pay the balance down from day one. On a 3-month payback it is 120% simple cost and roughly 217% APR.

This is why five states (NY, CA, UT, VA, CT) now require MCA APR disclosure under their commercial finance disclosure laws. The remaining 45 states still permit factor-rate-only quoting at the offer stage, which is a deliberate choice to keep cost comparisons hard.

The math: two numbers, never conflated

Simple annualized cost = (factor rate − 1) ÷ (payback period in years) × 100. The factor minus one gives you the cost percentage; dividing by the payback period in years spreads it over a year. A 1.40 factor over 9 months: (0.40) ÷ (0.75) × 100 = 53.3%. This is the quick mental-math figure — useful, but it assumes you keep the whole advance for the whole term, which you don't.

APR estimate (payment-schedule based) is computed the way a loan APR is: from the actual remittance schedule. With N equal payments, each equal to (advance × factor) ÷ N, solve the periodic rate r from advance = payment × (1 − (1 + r)−N) ÷ r, then annualize as nominal APR = r × payments per year (252 business days, 52 weeks, or 12 months). Worked example: $100,000 at a 1.30 factor repaid in 6 monthly payments of $21,666.67 → r ≈ 8.05% per month → APR ≈ 96.6%, not 60%. The same deal on daily business-day remittances (126 payments of about $1,032) → r ≈ 0.43% per day → APR ≈ 109%. That 1.40 factor over 9 months, remitted daily, is about 95% APR.

Why the gap? Because you start paying back on day one, you only have about half the advance outstanding on average while paying the full fixed cost. A rate is charged on what you still owe, so the honest rate is higher — and the gap widens as the term shortens. Neither figure includes origination or ACH fees, which push the real cost higher still.

What's a reasonable APR for an MCA?

On the payment-schedule basis, most legitimate MCAs land somewhere between roughly 60% and 200% APR; published industry ranges run from about 40% to 350%. Below 60% is exceptional — usually a prime-credit borrower with strong revenue on a 12–18 month term. 60–120% is the lower-mid tier, generally a good outcome for the average small business. 120–200% is the upper-mid tier, common for less-than-prime credit or short terms. Above 200% APR, you're in the most expensive corner of the market — usually because the factor rate is high and the payback period is short. Whichever tier you land in, the dollar cost is fixed at signing; the APR tells you how hard those dollars hit for how long.

See your real numbers, not estimates

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This converter shows you the math. To see what factor rate you qualify for — and the resulting APR estimate — submit one application to our lender partner network. No hard credit pull. We surface the best terms across the network instead of routing you to whichever lender pays the most commission.

Frequently asked

Why don't MCAs disclose APR?
MCAs are legally classified as sales of future receivables, not loans. Federal Truth in Lending Act (TILA) APR disclosure rules don't apply. Five states (NY, CA, UT, VA, CT) now require MCA APR disclosure under their state-level commercial finance disclosure laws. The remaining 45 states still allow factor-rate-only quoting.
Is a 1.20 factor rate a 20% APR?
No. A 1.20 factor means 20% cost on the advance, but APR depends on how fast you pay it back. Spread over 6 months the simple annualized cost is 40%; because the balance is paid down with every daily remittance, the payment-schedule APR estimate is roughly 75%. Over 3 months it is 80% simple cost and roughly 149% APR. The shorter the payback, the higher the APR.
What's the formula?
There are two. Simple annualized cost = (factor rate − 1) ÷ (payback period in years) × 100; a 1.30 factor over 6 months = 0.30 ÷ 0.5 × 100 = 60%. APR estimate (payment-schedule based) solves the periodic rate r from the remittance schedule — advance = payment × (1 − (1 + r)−N) ÷ r, where payment = (advance × factor) ÷ N and N is the number of remittances — then APR = r × remittances per year. Example: $100,000 at 1.30 repaid in 6 monthly payments of $21,666.67 gives r ≈ 8.05% per month, so APR ≈ 96.6%. With daily business-day remittances the same deal is ≈ 109% APR. Fees are not included.
Why does the APR estimate come out higher than the simple annualized cost?
Because the simple figure pretends you keep the whole advance for the whole term. In reality you start repaying on day one, so on average you only have about half the money outstanding while paying the full fixed cost. APR, like any loan rate, is charged on the balance you actually still have — so the true rate is higher. The gap grows as the term shortens.
How do I know what payback period to use?
Either compute it from your daily payment schedule (total payback ÷ daily payment = days), or use the lender's stated estimated term. MCA quotes typically state both factor rate and estimated term — the term is usually 4–18 months for most deals.