Bad Credit Loan Calculator
See the gap between a loan's quoted rate and its true effective APR after fees.
Total cost of a bad-credit loan including origination fees: monthly payment, total interest, total cost of borrowing, and effective APR.
What this tool does
This calculator reveals the true cost of a subprime or bad-credit loan by comparing its quoted interest rate to the effective annual percentage rate (APR) you actually pay. It takes the cash amount you receive, the lender's quoted APR, your repayment period, and any upfront origination fee, then calculates your monthly payment, total interest charged, total amount paid over the life of the loan, and the effective APR—which typically exceeds the quoted rate because fees are factored into the true cost. The effective APR is derived from the actual cash flows: what you receive upfront minus fees versus what you repay monthly. This calculation is for educational illustration and does not account for prepayment penalties, variable rates, or other loan conditions that may apply in your specific agreement.
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Formula Used
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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 this tool calculates
Subprime or bad-credit loans typically carry annual rates well above prime personal loan rates, and many add an origination fee that is paid out of the loan or added to the principal. This calculator takes the cash you would actually receive, the quoted annual rate, the term in months, and the origination fee, and returns the monthly payment, the total interest, the total paid, the all-in cost of borrowing, and the effective annual rate after fees and compounding.
How effective APR differs from the quoted rate
The quoted rate is what the lender prints on the offer. The effective APR is what the loan actually costs once the origination fee is treated as a cost of capital and monthly compounding is applied. For a 5,000 loan at 35% quoted, with a 250 fee added on top and a 24-month term, the effective APR works out to roughly 48.9% — about fourteen percentage points above the headline rate. The exact gap varies with the term, the fee size, and the rate.
How the calculation runs
The borrower receives the loan amount in cash and signs for the loan amount plus the origination fee. The amortised monthly payment is computed against that combined principal. The effective APR is then derived by solving for the rate that makes the present value of all 24 monthly payments equal to the cash received — that is the rate the borrower is genuinely paying on the money in hand. The compounded annualisation of that monthly rate is the figure shown.
What moves the effective APR most
Three inputs do most of the work: the origination fee as a share of the loan, the quoted annual rate, and the term length. A larger fee pushes the effective APR higher because the borrower repays as if the fee were principal but never received it. A longer term spreads the fee over more months and softens the effect. A higher quoted rate raises both the nominal cost and the compounding penalty.
Where the simulation simplifies
Late fees, NSF charges, prepayment penalties, and rate resets on variable-rate offers are outside the scope. Some lenders deduct the origination fee from the disbursed amount rather than adding it on top; this calculator assumes the fee is added on top with the loan amount field representing the cash received. Reading the loan agreement remains the only way to confirm which convention a specific offer uses.
Where to look for cheaper alternatives
Borrowers with mixed credit profiles often find lower rates through credit unions, secured borrowing against an existing asset, or formal debt management plans. Each has different eligibility and trade-offs, and direct comparison against the figure this calculator produces is more useful than comparing quoted APRs alone.
A $5,000 loan at 35% over 24 months with a $250 fee estimates a monthly payment of 307.22.
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
Step 1: principal P = L + F. Step 2: amortised monthly payment M = P × r / (1 − (1 + r)^−n) using the quoted monthly rate r. Step 3: solve for the monthly internal rate of return r* such that the present value of n monthly payments of M equals the cash received L. Step 4: effective APR = (1 + r*)^12 − 1, the rate that, compounded monthly, reproduces the actual cost of the loan to the borrower. The bisection solver runs to a tolerance well below the displayed precision.
Frequently Asked Questions
Why is the effective APR higher than the quoted rate?
What does the calculator do with the origination fee?
What types of borrowing tend to be cheaper than a subprime personal loan?
Are there caps on how high a personal loan rate can go?
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