Mortgage APR Calculator
Calculate the effective Annual Percentage Rate of your mortgage including origination fees, discount points, and other closing costs. Compare the true cost to the stated interest rate.
Mortgage Details
Enter your mortgage details and click "Calculate" to find the effective APR.
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Pro Tip
When shopping for mortgages, request a Loan Estimate from at least 3 lenders on the same day. This ensures you are comparing current rates and fees apples-to-apples. The Loan Estimate is a standardized form that makes comparison easy.
Try the Closing Cost Estimator →Understanding Mortgage APR
The mortgage APR (Annual Percentage Rate) reflects the true cost of your mortgage by factoring in not just the interest rate, but also the origination fees, discount points, and other costs that are part of obtaining the loan. This makes APR the most reliable way to compare mortgage offers from different lenders.
Discount points are upfront fees paid to the lender in exchange for a lower interest rate. One point equals 1% of the loan amount and typically reduces the rate by 0.25%. Whether paying points makes sense depends on how long you plan to keep the loan -- the longer you stay, the more you benefit from the lower rate.
The Truth in Lending Act requires lenders to disclose the APR on mortgage loan estimates. However, different lenders may include different fees in their APR calculations, so it is important to compare the itemized costs as well. The Loan Estimate form provides standardized disclosure.
Keep in mind that APR assumes you keep the loan for its full term. If you refinance or sell before then, the effective rate will be higher because the upfront costs are spread over fewer payments. For shorter holding periods, a loan with lower fees but a slightly higher rate may be more cost-effective.
Mortgage APR Calculation
Where:
M = Monthly mortgage payment
r = Monthly APR rate (to be solved)
n = Total monthly payments
Fees = Origination fee + discount points + other fees
Example
$300,000 loan at 6.75% with $7,000 total fees for 30 years:
- • Monthly payment: $1,945.79
- • Effective loan: $300,000 - $7,000 = $293,000
- • Solve for APR iteratively: ~6.96%
- • APR is 0.21% higher than stated 6.75% rate
- • Total cost over 30 years: $707,484 (including fees)