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FinToolSuite
Updated May 14, 2026 · Mortgage · Educational use only ·

Balloon Mortgage Calculator

Balloon payment due at the end of a short-term mortgage

Calculate balloon mortgage payment due. See monthly payment, total paid before balloon, and final lump sum. Enter loan amount to size affordability.

What this tool does

This calculator models a mortgage structure where a large lump-sum payment (balloon payment) comes due after a shorter loan term. You enter the loan amount, interest rate, full amortization period, and the year when the balloon is due. The tool calculates your monthly payment, total amount paid in regular instalments before the balloon due date, and the balloon payment itself—the remaining balance owed at that point. The balloon amount is the primary driver of total cost; it depends heavily on the loan size, interest rate, and how many years elapse before it's due. This structure appears in commercial property financing and some residential refinancing situations where borrowers expect to refinance or sell before the balloon matures. The calculator assumes consistent monthly payments and does not account for rate changes, early repayment, refinancing outcomes, or fees. Results are estimates for illustration only.


Enter Values

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Formula Used
Balloon balance
Principal
Monthly rate (entered as a percentage value)
Monthly payment
Months until balloon

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Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

How a Balloon Mortgage Differs

A balloon mortgage amortizes as if over a long period (often 30 years) but actually matures in a much shorter term (5, 7, or 10 years). Monthly payments are low because they follow the 30-year schedule, but a large lump sum — the balloon — is due when the shorter term ends.

When Balloon Mortgages Make Sense

Balloon mortgages suit borrowers expecting a lump sum (property sale, bonus, inheritance) timed with the balloon date. They are risky if refinancing fails or rates spike. Commercial real estate uses them extensively; residential use has declined since 2008.

Quick example

With loan amount of 400,000 and interest rate of 7 (plus amortization period of 30 and balloon due in of 7), the result is 364,841.63. Change any figure and watch the output shift — it's often more useful to see the pattern than to memorise the formula.

Which inputs matter most

You enter Loan Amount, Interest Rate, Amortization Period, and Balloon Due In. Not every input has equal weight. Adjusting one input at a time toward extreme values shows which ones move the result most.

What's happening under the hood

Computes monthly payment as if amortized over the full amortization period, then simulates balance reduction month-by-month until the balloon year. The remaining balance at that point is the balloon payment. Results are estimates for illustration purposes only. The formula is listed in full below. If the number looks off, you can retrace the calculation by hand — that's the point of showing the working.

What the headline rate hides

Lenders quote a rate; what you pay is a blend of that rate, fees, insurance, and any early-repayment penalty built into the product. The figure here isolates the core interest cost so you can compare like-for-like across deals — then add the other costs separately before signing anything.

What this doesn't capture

The figure excludes arrangement fees, valuation costs, legal fees, insurance, and any early-repayment charges — those can add several thousand to the headline cost. Rate changes at renewal for fixed-term deals will shift the picture further. Use this for the core interest/principal math and add the other costs on top.

Example Scenario

Balloon mortgage estimate indicates 364,589.66 lump sum due at balloon date.

Inputs

Loan Amount:$400,000
Interest Rate:7%
Amortization Period:30 yrs
Balloon Due In:7 yrs
Expected Result364,589.66

This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

This calculator computes the balloon payment amount due at the end of a balloon mortgage term. It first derives the fixed monthly payment by treating the loan as if fully amortized over the stated amortization period, applying the monthly interest rate to the principal. It then models the loan balance month-by-month, reducing it by each payment while accruing interest, until it reaches the balloon maturity date. The remaining balance at that point represents the balloon payment. The calculator assumes a constant interest rate throughout the term, regular monthly payments with no skipped or extra payments, and no fees, insurance, or prepayment charges. It does not account for changes in interest rates, the impact of early repayment, tax effects, or affordability constraints. Results are estimates for illustration purposes only.

Frequently Asked Questions

Why would anyone take a balloon mortgage?
Lower monthly payments during the balloon period. Suits borrowers with predictable large cash inflows timed to the balloon date (property sale, maturing investment, inheritance). Also common in commercial real estate where the building is expected to sell before balloon.
What happens if I can't pay the balloon?
Options: refinance to a new loan (market-dependent), sell the property, or negotiate an extension with the lender. Failure in all three means foreclosure. The risk is why balloons are riskier than standard amortization.
Can I pay extra to reduce the balloon?
Yes. Extra monthly payments reduce the balance just like any amortizing loan, which reduces the balloon due at maturity. This calculator does not model extras — use the loan early payoff tool for that math.
How does the balloon term differ from the amortization period in this calculator?
The amortization period is the longer timeframe used to calculate the monthly payment as if the loan were fully paid off over that span, while the balloon term is the shorter period after which the remaining balance becomes due in one lump sum. For example, a loan might have a 30-year amortization period but a balloon due at year 7, meaning payments are sized for 30 years but the outstanding balance is collected at year 7. The gap between these two inputs is what creates the large balloon amount.

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