Auto Loan Refinance Calculator
Compare an auto loan against a refinance quote over the same remaining term
Compare an auto loan against a refinance quote over the same remaining term: both monthly payments, the difference, and the total saving or cost.
What this tool does
Enter your current loan balance, interest rate, new refinance rate, and years remaining to compare your existing monthly payment against a new payment at the lower rate. The calculator shows the monthly payment difference and estimates total savings across the remaining loan term by calculating how much less you would pay in interest under the new rate scenario. Results depend most on the gap between your current and new rates; larger differences produce greater estimated savings. This tool models a straightforward refinance without accounting for closing costs, fees, or changes to the loan term. The output illustrates potential refinance savings and is presented for educational comparison only.
Quick answer: with the default values, the result is $1,209.61 (Total Refinance Savings). Adjust the values below for your own figures.
Enter Values
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Formula Used
Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
When auto refinance applies
Two situations commonly prompt a refinance comparison: market rates have fallen since the original loan was signed, or the borrower's credit profile has improved enough to qualify for a better rate. How much either is worth depends on the size of the gap and how many months are left to run, which is what this calculator prices.
What the savings figure includes
This calculator compares the remaining life of the current loan at its current rate against the same balance at the new rate over the same remaining years. The headline is the sum of every monthly difference between the two payments: a saving when the quoted rate is the lower one, an added cost when it is higher. Holding the remaining years identical in both scenarios is what produces a clean comparison; what that leaves out is set out below.
How the math behaves
The total is the gap between the two monthly payments multiplied by the number of months left, and each part of it behaves differently. Balance scales both payments equally, so it scales their gap and the total exactly, leaving the percentage rows unchanged. Term works almost entirely through the month count: the monthly gap itself drifts only slowly across terms, and not in one direction: it falls about 1.5% between a one-year and a two-year term, then rises about 15% from that low point out to ten years, a total drift of around an eighth across the whole span. Those proportions are the same at any balance. Rate level matters separately from the size of the drop, because payment is non-linear in rate: the same three-point gap returns about 12.5% more at 20% to 17% than at 9% to 6%. A small drop on a balance close to payoff returns little, because few months of difference remain to capture.
What moves the number most
At the sample figures on this page (a three-point drop with four years left), the sizes separate cleanly. Balance is exactly proportional: 10% less balance gives 10% less saving. Term sits close to proportional and drifts above it as the term lengthens: doubling from one year to two multiplies the saving by about 1.97, from two to four by about 2.05, and from three to six by about 2.11. The two rate levers are near-mirrors, with the current rate marginally the larger: adding a point to the current rate lifts the saving by about 34%, while taking a point off the quoted rate lifts it by about 33%. Those proportions hold at any balance, so they read the same in every currency.
The formula behind this
The calculator computes the standard amortised monthly payment at both rates over the same remaining months, then multiplies the per-month difference by the number of months remaining, using unrounded payments throughout. Results are estimates for illustration purposes only. The full formula is shown in the formula box below so the arithmetic can be checked against a spreadsheet.
Where the simple comparison breaks down
The calculation assumes the same remaining term at the new rate. If the new loan extends the term, the monthly payment drops further but total interest paid usually rises, so the savings shown here will overstate the real benefit. Refinance fees, prepayment penalties on the old loan, and any temporary credit-score impact from the application are also outside the scope of this estimate.
What this doesn't capture
The model assumes a steady plan from refinance close to payoff. Missed payments, fee changes, rate resets on promotional offers, and refinances that close at a different effective rate than the quote all move the outcome away from it. The figure is therefore a clean-run estimate: it describes what the rate difference alone is worth, before anything else that happens to the loan.
Refinancing this balance from 9% to 6% over 4 years is estimated at $1,209.61 in total savings.
Inputs
| Old Monthly Payment | $447.93 |
|---|---|
| New Monthly Payment | $422.73 |
| Monthly Savings | $25.20 |
| Savings as % of Balance | 6.72% |
This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
This calculator computes the standard amortised monthly payment formula at both the current and proposed refinance rates, using the loan balance, interest rate, and remaining loan term. It then multiplies the monthly payment difference by the total number of remaining months to estimate total savings over the remaining term. Monthly figures are rounded to the smallest displayed unit, while the total is derived from unrounded payments, so the displayed monthly difference multiplied by the number of months can sit one rounding unit away from the displayed total. Where the quoted rate exceeds the current rate, the same arithmetic runs and the result is reported as an additional cost rather than a saving; where the two rates are equal, the payments are identical and the result reports no difference. The model assumes a fixed interest rate throughout the loan term, uniform monthly payments, and no changes to the loan duration. It does not account for refinance fees, title transfer costs, prepayment penalties, taxes, insurance, or any changes to the remaining loan term. Results represent a simplified illustration and should not be treated as a binding prediction of actual savings.
Frequently Asked Questions
When does refinancing an auto loan typically make sense?
Does applying for a refinance affect a credit score?
Are there fees involved in auto refinancing?
What happens to total interest if the loan term is extended?
What does the result show if the new rate is higher than the current rate?
Why doesn't monthly savings multiplied by the months exactly match the total?
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