Factor Rates of 1.2, 1.3, 1.4 and 1.5: Comparing Annualized Costs by Term

A factor rate describes a payment total without revealing how expensive that total becomes when collected quickly. Annualizing the cash flows can clarify the comparison, provided the calculation distinguishes a nominal rate, an effective rate, and a legally required APR disclosure.

1. Begin With the Contractual Dollar Charge

Using a hypothetical $100,000 advance with no withheld fees, a factor of 1.2 produces $120,000 in total payments. Factors of 1.3, 1.4, and 1.5 produce $130,000, $140,000, and $150,000. The respective charges above the advance are $20,000, $30,000, $40,000, and $50,000.

These figures do not require an assumed repayment term. That is precisely their limitation as a comparison tool. Returning the same total over a short period leaves the business with use of the money for less time than a longer schedule does.

The factor also does not establish the net proceeds. If the business receives less than the amount used to calculate the total, the cash-flow cost rises. Separately identify fees withheld, payments directed to old balances, and any amount the business must pay outside the stated schedule.

A sales-based agreement introduces another variable because future collections may change with receipts. The model below assumes fixed equal payments solely to make the effect of term length visible. It should not be substituted for an actual variable schedule.

2. Use a Consistent Annualization Method

The CFPB explanation of interest rates and APR describes why a cost measure can differ from a quoted interest rate. Its consumer mortgage context does not supply every rule governing commercial financing disclosures. The figures here are mathematical comparisons, not purported statutory disclosures.

Assume the $100,000 arrives on day zero and equal payments occur on every calendar day thereafter. Model three, six, nine, and twelve months as 90, 180, 270, and 360 days. No additional charges, skipped payments, or adjustments are included.

For each schedule, solve the daily internal rate of return: the daily discount rate that makes the present value of the payments equal the advance. Multiplying that daily rate by 365 gives a nominal annualized cash-flow rate. Raising one plus that rate to the 365th power, then subtracting one, gives an effective annualized rate.

Annual compounding makes the effective figure larger than the nominal figure when the daily rate is positive. Calling both figures APR without explanation obscures that difference. A comparison should use one method consistently and state what was calculated. Keep that explanation with any printed worksheet.

A business-day schedule cannot be inserted into this model as though each payment occurred on consecutive calendar days. Weekends and holidays change the dates. Actual offer comparisons should use dated cash flows, including any delay before the first payment.

The calculation does not determine enforceability. A contract can require separate review of its substance, governing law, and applicable disclosure obligations. A large annualized number is a reason to examine the economics, not a substitute for legal analysis.

It also does not add money to the payment total. A comparison prepared for a decision should show the dollar charge beside the annualized figure. If the figure is recalculated after a payment adjustment, retain the earlier version and label the change. This prevents an adviser from mistaking a revised forecast for the original contractual schedule, particularly where receipts and collection dates are still uncertain.

The business in the 1.2 example still owes the modeled $120,000 under its assumed schedule. The annualized figure describes the cost of that schedule in another form.

3. Compare the Effective Annualized Results

Under the stated assumptions, the effective annualized figures for a 1.2 factor are approximately 352.1 percent over 90 days, 113.6 percent over 180 days, 66.0 percent over 270 days, and 46.3 percent over 360 days.

For a 1.3 factor, the corresponding effective figures are approximately 805.3 percent, 202.9 percent, 109.7 percent, and 74.3 percent. At 1.4, they are approximately 1,655.4 percent, 322.8 percent, 162.0 percent, and 106.1 percent.

At a 1.5 factor, the effective figures are approximately 3,211.6 percent for 90 days, 482.0 percent for 180 days, 224.4 percent for 270 days, and 141.9 percent for 360 days. The large short-term figures reflect annual compounding of the modeled daily rate; they are not an additional contractual charge.

Use these examples to compare the effect of time, not to estimate what any named provider charges. Actual fees and payment dates can change the result. A single factor cannot identify an annualized rate without the rest of the cash flows.

4. Check Affordability Separately

A lower annualized cost does not ensure that the business can meet the daily payment. Operating expenses and the timing of receipts can make an otherwise less expensive schedule difficult. Place the payment beside the actual cash forecast.

The reverse is also possible: a payment that fits today's receipts can still impose a costly total. The business should assess both price and performance risk. Neither calculation should be allowed to conceal the other.

5. Use the Figures in a Review of Alternatives

Delancey Street can review MCA and business debt settlement options when an existing schedule is no longer sustainable. The company provides settlement services, with independently licensed counsel responsible for legal representation. Its confidential initial review can begin with the actual funding and payment documents rather than a factor alone.

Bring the net deposit, current payoff, and record of payments already made. A proposal must address the obligation that remains. The cost of the original transaction is relevant context without establishing the amount a creditor will accept now.

Ask the reviewer to include program fees and other anticipated expenses in the comparison. Ensure that the proposal identifies its funding source, and ensure that any release is stated in the written agreement. An attractive annualized figure cannot confirm those terms.

Simply retain the assumptions beside any calculation you share. A clear method allows another adviser to reproduce the result and explain a difference. The most useful comparison is one the business can examine, rather than a dramatic percentage detached from dates and dollars.