What is Balloon Mortgage Structure and Amortization Math?
Mathematical Foundation
Laws & Principles
- The 5/25 and 7/23 Structure: A '5/25 balloon' means 5 years of monthly payments computed on a 25-year amortization schedule, with the remaining balance due as a lump sum at year 5. A '7/23' has payments based on a 23-year schedule with a balloon at year 7. The shorter the amortization schedule relative to the balloon term, the larger the monthly payments but the smaller the final balloon.
- Balloon vs. ARM Distinction: A balloon loan has a fixed payment period with a mandatory repayment at maturity — there is no automatic rollover. An Adjustable Rate Mortgage (ARM) adjusts its rate at specified intervals but continues to amortize without a terminal balloon. Confusing the two is a common and costly mistake: ARM borrowers keep paying; balloon borrowers must refinance, sell, or pay in full at maturity.
- Commercial Real Estate Dominance: Balloon structures are most common in commercial real estate (CRE) loans — office, retail, industrial — where lenders prefer to reprice or exit the loan every 5–10 years rather than commit to 30-year fixed exposure. Residential balloon mortgages largely disappeared after 2008 due to qualified mortgage (QM) regulations but still appear in non-QM and jumbo products.
Step-by-Step Example Walkthrough
" A commercial borrower takes a $500,000 balloon mortgage at 7.5% annual interest with a 5-year balloon term and a 30-year amortization schedule. "
- Monthly rate: r = 7.5% ÷ 12 = 0.625% = 0.00625.
- Monthly payment (30-year amortization): M = 500,000 × [0.00625 × (1.00625)^360] ÷ [(1.00625)^360 − 1] = $3,496.07.
- Balloon balance after 60 payments: B = 500,000 × (1.00625)^60 − 3,496.07 × [(1.00625)^60 − 1] ÷ 0.00625.
- B = 500,000 × 1.4536 − 3,496.07 × 72.56 = $726,800 − $253,660 = $473,140.