Refinance Calculator: quick answer
Compare current mortgage terms with a refinance offer to estimate payment changes, interest savings, and break-even timing.
Current mortgage balance, Current rate, Remaining years, and New rate.
Monthly savings, Break-even time, Lifetime interest savings, and New payment.
Build a realistic base case, then change one assumption at a time and compare the chart and table, not only the first result.
What this calculator does
This refinance calculator helps you compare your existing mortgage with a proposed refinance so you can judge whether the lower rate actually produces a meaningful financial benefit.
A refinance can lower the payment, reduce lifetime interest, or improve monthly cash flow, but closing costs and term resets can change the picture materially.
The most useful outputs are not just the new payment, but the break-even timing and the interest difference over the full remaining life of each option.
This page is built for users who need a defensible planning answer, not just quick arithmetic. It translates "Current mortgage balance", "Current rate", and "Remaining years" into "Monthly savings", "Break-even time", and "Lifetime interest savings" so the trade-off is visible in one place instead of being hidden behind a single number.
How to use the refinance calculator
- Enter your current balance, current rate, and the number of years remaining on the existing mortgage.
- Then enter the proposed new rate, new term, and estimated closing costs.
- Compare monthly savings with break-even timing before assuming the refinance is automatically beneficial.
- Start with "Current mortgage balance", "Current rate", and "Remaining years", then check whether the first output cards already answer your question. After that, add advanced assumptions such as "Closing costs" only when they are real enough to change the decision.
Formula and methodology
Both the current and refinance scenarios are modeled as standard amortizing loans from the same starting balance.
Monthly savings equals the current scheduled payment minus the new scheduled payment.
Break-even months equals closing costs divided by monthly savings when monthly savings are positive.
The model maps "Current mortgage balance", "Current rate", and "Remaining years" into "Monthly savings", "Break-even time", and "Lifetime interest savings" using the formulas shown on the page. Keeping those relationships visible makes it easier to separate the core economics from the optional adjustments and to understand which assumption is actually moving the answer.
Method
Interest savings are compared across the full modeled remaining life of the old and new loans.
Worked example and practical context
A refinance that lowers the rate can still be unattractive if closing costs are high and you expect to sell or move before break-even.
On the other hand, even a modest rate reduction can be valuable on a large balance if you plan to keep the mortgage for years.
How to interpret the results
Positive monthly savings helps current cash flow, but break-even timing shows how long you need to keep the loan for the refinance to justify its upfront cost.
If the new term is longer than the remaining term on the current mortgage, payment relief may come at the cost of paying interest for longer.
Read "Monthly savings" first, then use the other summary cards, the chart, and the detailed table to judge short-term affordability and long-term borrowing cost. In most finance decisions, the best option is the one that stays strong across the full picture, not just the one with the most attractive first number.
Common mistakes to avoid
- Looking only at the new payment and ignoring closing costs.
- Resetting into a much longer term without considering the long-run interest effect.
- Ignoring the realistic time horizon you expect to keep the loan.
Key terms
- Break-even point
- The number of months required for payment savings to recover refinance closing costs.
- Term reset
- Starting a new loan term that can lower payment but extend debt duration.
Frequently asked questions
Practical answers about assumptions, results, and responsible use.