How to convert a factor rate to APR

Why a factor rate is not an APR

A merchant cash advance is the purchase of future receivables, so it is priced with a factor rate, a flat multiplier usually between about 1.1 and 1.5. Multiply your advance by that number and you get your total payback. That is the whole price, fixed at signing, with no compounding.

An APR, by contrast, is an annual percentage rate. It is how loans, including a business line of credit and an SBA 7(a) loan, are quoted. It expresses cost as a yearly percentage and accounts for how long you hold the money. Because an MCA is structured as a sale rather than a loan, it does not have a contractual APR at all. Any APR figure you put on an MCA is an APR-equivalent, an estimate built for comparison only.

The first conversion: the simple cost rate

Start with the figure many people mistake for an APR but is not. The simple cost rate is just the cost of capital as a percentage of the advance:

Simple cost rate = factor rate minus 1.

In our worked example, a 1.40 factor rate gives a simple cost rate of 0.40, or 40 percent. So on a $50,000 advance you repay $70,000, and the $20,000 cost is 40 percent of the amount advanced. That 40 percent is true and useful, but it is not an APR, because it says nothing about how long you held the money.

The missing ingredient: time

Here is the piece that changes everything. Paying 40 percent over three years is very different from paying 40 percent over three months, yet the simple cost rate reads the same in both cases. An APR-equivalent fixes that by annualizing the cost, so the repayment term becomes the deciding factor.

The shorter the term, the higher the APR-equivalent climbs, because you are paying that same flat cost back over a compressed window. This is the single biggest reason MCA APR-equivalents look so steep next to a bank loan, and it is the heart of why a fast product reads as expensive when forced onto an annual scale.

How the conversion works

A defensible APR-equivalent on an amortizing daily-pay advance accounts for the fact that you are paying the balance down a little every business day, not holding the full amount for the whole term. The mechanics involve three inputs:

• The factor rate, which sets your total cost.
• The advance amount and the total payback derived from it.
• The repayment term, expressed in business days for a daily-pay advance.

The worked example

Take the $50,000 advance at a 1.40 factor repaid over roughly 12 months of daily remittances. The flat cost is $20,000, which is about 40 percent simple. But because you are remitting that $70,000 steadily across the year rather than holding $50,000 for the full term, the true APR-equivalent works out to roughly 71 percent.

Notice the gap. The simple 40 percent and the roughly 71 percent APR-equivalent describe the same advance. The first ignores the repayment schedule; the second reflects it. The 71 percent figure is the honest number to use when you are weighing an MCA against an APR-quoted loan. The exact method we use, including how the amortizing schedule is handled, is documented in our how we calculate true APR methodology.

Convert your own offer

You do not need to run this by hand. Drop your factor rate, advance amount, and term into the free factor rate calculator and it returns the simple cost rate alongside an APR-equivalent. To see the same offer expressed as total payback, cost of capital, and daily remittance, use the MCA calculator.

Treat the APR-equivalent as a comparison tool, not a contract term. It exists so you can line an MCA up against a true loan on the same axis. For more on reading factor-rate pricing without surprises, see our cornerstone guide on merchant cash advance cost.

When you have a real offer in hand, run its factor rate, amount, and term through the free factor rate calculator to see the APR-equivalent for yourself, or talk to a specialist who will walk you through the numbers in plain language. See your options with no credit pull to start.