Interest Rate Calculator

Solve for the interest rate from loan amount, monthly payment, and term.

By Konstantin Iakovlev · Updated April 2026 · Source: CFPB — Consumer Tools

$
$

Interest Rate (APR)

6.007%

Total Interest

$290,000.00

Total Cost

$540,000.00

Summary

Estimated APR6.007%
Total Interest Paid$290,000.00
Total Amount Paid$540,000.00

Use the Interest Rate Calculator above to calculate your results. Enter your values and see instant results — all calculations run in your browser.

Disclaimer: This calculator is for informational purposes only and does not constitute tax, financial, or legal advice. Results are estimates based on the information you provide and current rates. Always consult a qualified tax professional or financial advisor for advice specific to your situation.

How It Works

When you already know the loan amount, the monthly payment you want, and the term, the missing piece is usually the rate itself, and that is exactly what this tool recovers. Working backward to the annual interest rate lets you compare offers on equal footing and see the genuine cost of financing, a useful skill given that rates are expected to stay dynamic through 2026 as global economic shifts and central bank policy push them around. The effective rate you uncover is leverage at the negotiating table.

There is no clean algebraic way to isolate the rate, so the tool solves for it numerically, typically through a Newton-Raphson style iteration applied to the standard loan payment formula: M = P [ i(1 + i)^n ] / [ (1 + i)^n – 1 ]. M is the monthly payment, P is the principal loan amount, n is the total number of payments measured in months, and 'i' is the periodic interest rate being hunted. The routine guesses, checks the resulting payment against your input, and refines that guess until the two match within a tiny tolerance.

Accuracy in, accuracy out: a slightly wrong payment or term can swing the computed rate noticeably, so double-check what you enter. Watch too for fees folded into the loan, since those raise your true cost above the bare rate shown here. One distinction closes the loop. What you get back is the nominal annual rate, and the Annual Percentage Rate (APR) can run higher once other loan-related charges enter the picture.

Example: Car Loan Comparison

  1. 1 Imagine you're buying a used car in early 2026 for $25,000. A dealership offers you a financing plan where you pay $475 per month for 60 months. You want to know the effective annual interest rate of this offer.
  2. 2 Using the calculator, you would input: Loan Amount = $25,000, Monthly Payment = $475, and Loan Term = 60 months. The calculator then performs iterative calculations based on the loan payment formula to find the periodic interest rate that satisfies these conditions.
  3. 3 The calculator determines that the annual interest rate for this car loan is approximately 7.25%.
  4. 4 This calculated interest rate allows you to compare this offer against other financing options, such as a personal loan from a bank or credit union. If another lender offers a 6.50% interest rate for the same term and amount, you now know the dealership's offer is less competitive, helping you save money over the life of the loan.

Source: CFPB — Consumer Tools · Last updated: April 2026

Frequently Asked Questions

How do you find the interest rate on a loan?
Enter the loan amount, monthly payment, and loan term into the calculator. It uses iterative methods to solve for the rate since there is no simple algebraic formula. This is useful for understanding dealer financing or existing loan terms.
What interest rate makes a $500 payment on a $30,000 loan?
It depends on the loan term. For a 5-year term, a $500 payment on $30,000 implies about 5.2% interest. For a 6-year term, it implies about 7.4%. The calculator solves this precisely.
Why can't you solve for interest rate directly?
The loan payment formula contains the rate in both a power term and a multiplication term, making it impossible to isolate algebraically. Numerical methods (like Newton-Raphson iteration) find the rate by successive approximation.