A factor rate is a pricing method used by some short-term and alternative lenders where the lender multiplies the amount you borrow (the principal) by a fixed number — the factor — to determine the total amount you must repay. Unlike conventional interest rates expressed as a percentage per year (APR), a factor rate is a multiplier (for example, 1.15 or 1.35).
Factor-rate pricing is common in merchant cash advances, revenue-based financing and some short-term business loans. Quick points:
Factor rates are used in merchant cash advances and revenue-share facilities, small unsecured short-term business loans, and some equipment or invoice financing structures with flexible repayments.
A factor rate defines the total dollar amount you will repay. The lender multiplies the principal by the quoted factor to produce a fixed total repayment. How quickly you pay that total (term) and how repayments are scheduled (daily, weekly, monthly, or as a percentage of receipts) determine the true cost and cashflow impact.
If you borrow $50,000 with a factor of 1.20, your fixed total repayment is $60,000 ($50,000 × 1.20).
Typical factor ranges include:
Repayment styles vary and may include fixed periodic installments (e.g., weekly or monthly equal payments), daily or weekly fixed dollar amounts, percentage of sales/receipts where the lender takes a fixed percentage of card or bank receipts until the total is repaid, or hybrid or stepped payments.
Lenders use factor rates because they provide simplicity for non-amortising or irregular-income borrowers and avoid complex amortisation disclosures where repayments are tied to receipts. Lenders price credit risk and convenience rather than time-based interest.
Products that commonly use factor rates include merchant cash advances and some short-term unsecured business loans.
The basic formula is straightforward:
Total repayment = Principal × Factor
Where:
Small loan — short term
Medium loan — one year
Large loan — six months
If payments are equal, use this formula:
Periodic payment = Total repayment ÷ number of payments
For example: $12,500 repaid weekly over 13 weeks means the weekly payment = $12,500 ÷ 13 ≈ $961.54.
These totals are the starting point; to compare with APR-style loans you must convert the cashflow stream into an annualised rate.
Factor rates don't show time value of money; APR expresses the annual cost and enables apples-to-apples comparison. Converting requires assumptions: repayment frequency, timing and whether payments are equal or vary with receipts.
For a quick estimate, calculate the excess paid and annualise it:
Fee = Total repayment − Principal
APR_approx = (factor - 1) / term_in_years
Limitation: ignores timing of repayments (can understate or overstate APR for amortised payments).
Example: $10,000 at factor 1.25 over 3 months (total $12,500)
For a more rigorous calculation, build the cashflow series and solve for internal rate of return (IRR):
Spreadsheet functions such as RATE(nper, -pmt, pv) for regular payments or XIRR(values, dates) for irregular payments are useful. Ensure you include all fees and any upfront costs as negative cashflows at time 0.
Example (medium loan):
RATE(12, -5000, 50000) → monthly rate ≈ 2.9%APR conversions for percentage-of-sales repayment are approximate; use XIRR with projected receipts for better accuracy. APR calculations assume no hidden fees; include establishment, merchant-processing or other charges in cashflows before running IRR.
Repayment frequency and term drastically affect the effective APR-equivalent for the same factor.
Key principles:
Comparison table (illustrative scenarios):
| Scenario | Principal | Factor | Term | Payments | Total repay | Approx APR‑equivalent |
|---|---|---|---|---|---|---|
| A – weekly short | $10,000 | 1.25 | 3 months | weekly (13) | $12,500 | Very high (hundreds of % p.a.) |
| B – monthly 12m | $50,000 | 1.20 | 12 months | monthly (12) | $60,000 | ~41% p.a. |
| C – monthly 6m | $200,000 | 1.15 | 6 months | monthly (6) | $230,000 | ~60%+ p.a. |
Because APR measures the implied annual cost given the timing of repayments, very short-term facilities with frequent repayments can yield extremely high APR-equivalents even when the factor looks moderate.
Factor rate:
Interest rate:
APR (Annual Percentage Rate):
Factor rates are common in:
Lenders choose factor rates because they are simpler to underwrite for variable receipts, easier to set a fixed total repayment when repayment is tied to sales, and allow lenders to avoid needing to disclose an interest rate when product structure is non-standard.
Before committing to any factor-rate loan, request and verify the following:
You can use exact phrasing like:
Record answers for each lender and compare systematically.
Watch for these warning signs:
Practical tip: run any proposed repayment series through an IRR/XIRR calculation (spreadsheet) and compare the effective annual rate with conventional loan alternatives.
You can use a spreadsheet to model different scenarios. Here's a step-by-step approach for a regular payment schedule:
RATE(nper, -pmt, pv) to get rate per period (for regular payments).(1 + rate_per_period)^(periods_per_year) - 1.You can copy this data into a spreadsheet and add your own scenarios:
Scenario,Principal,Factor,Term_months,Payments,Total_repayment,Periodic_payment
Small,10000,1.25,3,13,12500,961.5385
Medium,50000,1.20,12,12,60000,5000
Large,200000,1.15,6,6,230000,38333.3333
Notes:
XIRR(values, dates) and include actual dates for each cashflow.It means you will repay $1.20 for every $1 borrowed. On $50,000 that is $60,000 total repayment.
Total repayment = Principal × Factor.
Yes. Use simple annualisation for a quick approximation: (factor − 1) / term_in_years. For an accurate comparison, model the actual cashflows and compute IRR/XIRR, then annualise.
It depends on term and repayment timing. Short factor-rate loans can have very high APR-equivalents. Always convert to an APR-equivalent using your specific repayment schedule.
Typical ranges often fall between 1.1 and 1.6, depending on risk and term; very short or high-risk deals can be higher.
More frequent repayments (weekly/daily) and shorter terms typically increase APR-equivalent even if the factor looks modest.
Product disclosure and conduct fall under credit and financial services rules. For guidance visit ASIC (asic.gov.au). For interest-rate context see the Reserve Bank of Australia (rba.gov.au). For tax treatment of borrowing costs consult the ATO (ato.gov.au).
Varies by contract. Some factor-rate deals have no early-repayment savings; others reduce remaining payments. Ask the lender to show the effect of early repayment in writing.
Our merchant cash advance calculator converts factor rates into total cost and effective APR so you can compare with traditional lending.
A factor rate gives a simple total repayment figure but hides the time element—always convert to an APR-equivalent for comparison. Use IRR/XIRR with the lender's exact repayment schedule (including all fees) for the most accurate annualised cost. Shorter terms and more frequent repayments can make the APR-equivalent very high even when the factor seems modest. Request a full repayment schedule and all fees in writing, run the numbers yourself using the spreadsheet approach provided, and cross-check obligations against regulator guidance.
This article is general information only and is not legal, tax or financial advice.