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Instrument MI-02-048 · Finance

Balloon Payment Calculator

Enter the loan, the rate, and the term the payment is sized against, then set how many months until the loan actually matures — the instrument returns both figures to the cent.

Instrument MI-02-048
Sheet 1 OF 1
Rev A
Verified
Type 02 — Mortgage SER. 2026-02048

Balance due at the balloon date

$268,918.16

PMT = P·r(1+r)^N ⁄ ((1+r)^N − 1)

$1,798.65 Monthly payment
The working Every figure verified twice
  1. payment = 300000·(6 ⁄ 100 ⁄ 12)·(1 + 6 ⁄ 100 ⁄ 12)^360 ⁄ ((1 + 6 ⁄ 100 ⁄ 12)^360 − 1) = 1,798.65
  2. balloonBalance = 300000·(1 + 6 ⁄ 100 ⁄ 12)^84 − 1798.6516·((1 + 6 ⁄ 100 ⁄ 12)^84 − 1) ⁄ (6 ⁄ 100 ⁄ 12) = 268,918.16
Worksheet log
  1. No entries yet — change an input to log a scenario.

How this instrument works

A balloon loan is repaid using a monthly payment calculated as though the loan runs for a long amortization term — often 30 years for a commercial property — but the loan legally matures much sooner. The borrower keeps paying that low, long-term-sized installment until the maturity date arrives, and whatever principal is still outstanding then comes due in a single lump sum.

The balance formula is not a separate calculation; it is the same amortization schedule run forward to the balloon month and stopped there. Lenders favor this structure for commercial mortgages, some vehicle and equipment financing, and seller-financed home sales, because it keeps the required monthly obligation low while shortening the lender's exposure to a single fixed-rate loan sitting on the books for decades.

The arithmetic assumes every payment lands on schedule at the stated amount — no late fees, no skipped months, no extra principal paid down early — and it says nothing about whether refinancing will actually be available, or at what rate, when the balloon date arrives. That refinancing risk is the real hazard of this structure, and no formula prices it in advance; this sheet only tells you the size of the number you will eventually owe.

PMT=Pr(1+r)N(1+r)N1PMT = \frac{P \cdot r(1+r)^{N}}{(1+r)^{N} - 1}B=P(1+r)kPMT(1+r)k1rB = P(1+r)^{k} - PMT \cdot \frac{(1+r)^{k} - 1}{r}
PMT — monthly payment · P — loan amount · r — monthly interest rate, the annual rate divided by 12 and by 100 · N — amortization term in months · k — months until the balloon date · B — balance due at the balloon.
  • Enter the amount borrowed under Loan amount, $.
  • Set the rate your lender quoted under Annual interest rate, %.
  • Enter the schedule length the payment is sized against under Amortization term, months — often 360 for a 30-year sizing.
  • Enter the real maturity date under Months until the balloon is due — almost always far shorter than the amortization term.
  • Read Monthly payment and Balance due at the balloon date.

Worked example — a $300,000 loan due in seven years

Borrow $300,000 at 6% annual interest, amortized over 360 months (30 years). The payment formula returns $1,798.65 a month — identical to what a plain 30-year mortgage of the same size and rate would carry, because the payment is sized against that full 360-month schedule no matter when the loan actually ends.

Set months until the balloon at 84 (seven years) and the balance formula projects that same loan forward through 84 payments: $268,918.16 is still outstanding. The borrower has handed over $151,086.73 in installments across those seven years but reduced the original $300,000 principal by only $31,081.84 — most of every payment went to interest, and the remaining balance is the lump sum due at month 84.

Questions

What happens when the balloon date arrives?

The full remaining balance becomes due in one payment. Most borrowers refinance into a new loan, sell the underlying property or asset, or pay the amount in cash; this calculator only computes the size of that balance, not what financing will be available when the date arrives.

How is a balloon loan different from a standard amortizing mortgage?

A standard mortgage's balance reaches zero on schedule because the payment is sized for the loan's actual length. A balloon loan borrows a longer amortization term to compute a smaller payment, then matures far earlier — the loan simply stops before the balance would have hit zero, leaving whatever is left over due at once.

Why is the monthly payment so much lower than the eventual balance?

Because the payment is calculated as though you were repaying over the full amortization term — 360 months in the example above — while the loan itself only runs for the shorter balloon period. Stretching the payment calculation over a longer term shrinks each installment; it does not shrink the debt.

Does the balance figure assume every payment was made on time?

Yes. The formula assumes exact, on-schedule payments with no late fees, skipped months, or extra principal paid down early. Any of those change the actual balance at the balloon date — a missed payment typically raises it, and an extra principal payment lowers it, beyond what this sheet shows.

Who actually borrows with a balloon structure?

Commercial real-estate buyers, some equipment and vehicle financing, and seller-financed home sales use it most, since a lower required payment matters more than the eventual payoff to a borrower who plans to refinance, sell, or exit the loan before the balloon date arrives.

What if the balloon month equals the amortization term?

Then the balance formula returns zero — the loan has fully amortized on its own schedule at that point, exactly like a plain mortgage. The balloon structure only produces a nonzero lump sum when the balloon date falls before the amortization term ends.

References

Read this first: This instrument shows arithmetic, not advice. Real offers add fees, taxes and terms that vary by lender and place — verify the figures against your actual paperwork before deciding anything.