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Car Payment Reverse Calculator

What car price fits my payment?

Enter the payment you want to see the car price it could buy.

About this tool & how to use it

What it does

Starts from the monthly payment you want and shows the highest car price that fits, with your down payment, trade-in, tax, fees, rate and term.

How to use it

  1. Enter the monthly payment you want.
  2. Enter your down payment, trade-in, rate, term, sales tax rate and fees.
  3. Read the highest price that fits, then the amount financed, tax and interest.

One click answer

Your answer will appear here.

Fill in the form and your answer appears here as you type.

How it works

The payment pays off an amount A = payment x (1 - (1 + r)^-n) / r, where r is the APR / 12. $500 a month for 60 months at 6% pays off $25,862.78.

The price is then (A + down payment + trade-in value - amount owed on the trade-in - fees) / (1 + tax rate): ($25,862.78 + $3,000 - $500) / 1.07 = $26,507.27.

Putting that price back into the Car Loan Calculator gives a $500.00 payment again.

Formulas and details
  • r = APR / 100 / 12; n = number of monthly payments; M = the payment you want.
  • Loan it pays off A = M x (1 - (1 + r)^-n) / r (at 0%, A = M x n).
  • Price = (A + down payment + trade-in value - amount owed on the trade-in - fees) / (1 + sales tax rate).

Assumptions

  • Sales tax is applied to the whole price, fees are added to the loan, and what is owed on the trade-in is rolled into the loan. A lender may treat these differently.
  • The result is an estimate from the numbers you enter.

Example

Input: The starting values already in the form

Result: A payment of $500.00 a month fits a vehicle priced up to about $26,507.00. Under these assumptions: 60 months at 6.00% APR, $3,000.00 down, 7.00% sales tax and $500.00 in fees.

Questions

What car price gives me a $500 payment?

With 6% for 60 months, $3,000 down, 7% sales tax and $500 of fees, about $26,500. Change the numbers for yours.

Why does a longer term raise the price that fits?

A longer term lowers the payment for the same price, so the same payment buys more, but you pay more interest over the loan.

Last reviewed 2026-10-04.

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