🧠 Omni-level explanation
How a balloon loan payment is calculated
A balloon loan can look “cheap” because the periodic payment is often computed as if you had a long,
fully-amortizing loan — but you do not make payments long enough to reach a zero balance.
That leftover balance becomes your balloon payment.
The heart of the math is the standard amortizing-payment formula. When payments are monthly, the payment is:
Payment = P × r × (1 + r)n ÷ ((1 + r)n − 1)
- P = loan amount (principal)
- r = periodic interest rate (APR ÷ payments per year)
- n = total number of payments in the amortization term
Notice what’s sneaky here: n is based on the amortization term, not the balloon term.
That’s why a balloon loan payment can be much lower than a short-term fully amortizing loan.
Step 1: Convert APR into a periodic rate
If APR is 6.75% and you pay monthly, the periodic rate is:
r = 0.0675 ÷ 12 = 0.005625.
For bi-weekly and weekly schedules, we divide by 26 or 52 instead.
Step 2: Calculate the “regular” payment
Let’s say you borrow $250,000 at 6.75% with a 30-year amortization term.
That’s n = 30 × 12 = 360 payments. Plug those into the formula and you get the periodic payment.
This payment is the same style you’d see on a normal mortgage… but then you stop early.
Step 3: Simulate payments up to the balloon date
Each payment splits into interest and principal. For a given period:
Interest = Balance × r.
The rest of the payment reduces principal:
Principal = Payment − Interest.
After principal is paid, the new balance is:
New Balance = Old Balance − Principal.
We repeat that process for the number of payments in the balloon term (for example, 5 years monthly = 60 payments).
After the final payment before the balloon is due, the remaining balance is your balloon payment.
What about extra payments?
If you add an extra amount each period, you reduce the balance faster, which reduces the balloon payment.
This calculator applies the extra amount directly to principal after interest is paid each period.
Even $50–$200 extra per month can noticeably shrink the balloon, depending on rate and term.
Important: Some real loans have prepayment penalties, minimum interest rules, or different rounding.
Use this as a planning tool, then verify with your lender.
📌 Example
Balloon loan example (simple)
Here’s a common structure:
$250,000 loan, 6.75% APR, 30-year amortization,
but a 5-year balloon.
Your payment is calculated like a 30-year loan, but at year 5 you owe a big remaining balance.
What you’ll typically see
- The monthly payment can feel “affordable” compared to a 5-year fully amortized loan.
- After 5 years, you’ve paid down some principal, but a large balance remains.
- You must plan: refinance, sell, or pay cash for that balance.
Quick intuition
In the early years of any amortized loan, a larger chunk of each payment goes to interest.
Because balloon loans end early, you don’t get as many later years where principal paydown speeds up.
That’s one reason balloon balances can stay surprisingly large.
If you want the balloon smaller…
- Choose a shorter amortization term (higher payment, smaller balloon).
- Make extra payments toward principal.
- Pick a longer balloon term (more time paying down principal).
- Negotiate a lower rate if possible.