Balloon Loan Calculator

Calculate balloon loan payments, balloon amount, total interest, and compare against a fully amortizing loan.

Balloon loan inputs

$
%

When the balloon payment is due.

Used to compute the regular payment (e.g., 30 years).

$

Applied to principal each period; reduces the balloon.

Results summary

Balloon loan

Regular payment
$0.00
Number of payments
0
Balloon payment
$0.00
Total paid (payments + balloon)
$0.00
Total interest
$0.00

Fully amortizing comparison

Payment (same amortization)
$0.00
Total interest (no balloon)
$0.00
Interest difference
$0.00

This assumes you keep the loan for the full amortization period with the same rate.

Principal vs. interest breakdown

Balloon loan share

Principal repaid before balloon $0.00
Principal in balloon $0.00

Green bar shows the share of principal paid before the balloon.

Effective term & rate

Effective loan term
0 years
Payments as % of loan
0%
Balloon as % of loan
0%

Balloon loan amortization schedule

# Payment Interest Principal Extra Balance
Run a calculation to see the amortization schedule.

What is a balloon loan?

A balloon loan is a loan that does not fully amortize over its term. You make regular payments for a set period, but at maturity a large balloon payment is still due to pay off the remaining principal. Balloon structures are common in:

  • Commercial real estate loans (e.g., 5/25 or 7/30 mortgages)
  • Equipment financing and business loans
  • Some auto loans with residual or balloon options

Key terms and formulas

1. Regular payment (based on amortization period)

Let:

  • \(P\) = loan amount (principal)
  • \(r\) = periodic interest rate (annual rate ÷ payments per year)
  • \(N_a\) = total number of payments in the amortization period

The standard fixed payment for a fully amortizing loan is:

\( \text{Payment} = P \cdot \dfrac{r(1+r)^{N_a}}{(1+r)^{N_a} - 1} \)

2. Remaining balance and balloon payment

Let \(N_b\) be the number of payments until the balloon date. The remaining balance after \(N_b\) payments (with the same payment amount) is:

\( B_{N_b} = P(1+r)^{N_b} - \text{Payment} \cdot \dfrac{(1+r)^{N_b} - 1}{r} \)

This remaining balance \(B_{N_b}\) is the balloon payment (before any fees).

3. Total interest paid

Over the balloon term, total interest is:

\( \text{Total interest} = \text{Total of all payments} + \text{Balloon} - P \)

Pros and cons of balloon loans

Advantages

  • Lower regular payments compared with a fully amortizing loan of the same size and rate.
  • Can improve short-term cash flow for businesses or investors.
  • Useful if you expect to sell the asset or refinance before the balloon date.

Risks and drawbacks

  • Refinancing risk: you may not qualify for a new loan when the balloon is due, or interest rates may be much higher.
  • Payment shock: the balloon can be very large relative to your regular payment.
  • Regulatory limits: in many countries, consumer mortgage rules restrict or discourage balloon features because of the risk to borrowers.

How to interpret your results

  • Regular payment: what you owe each period during the balloon term.
  • Balloon payment: the lump sum you must pay or refinance at maturity.
  • Total interest: the cost of borrowing over the balloon term.
  • Principal in balloon: how much of the original loan is still unpaid at the end.

If the balloon payment is more than you could realistically save or refinance, consider a fully amortizing loan or making extra principal payments to reduce the balloon.

Strategies to manage balloon risk

  • Plan to sell the asset before the balloon date and use the sale proceeds to pay it off.
  • Make regular extra principal payments to shrink the balloon over time.
  • Build a dedicated sinking fund (savings account) for the balloon amount.
  • Refinance well before maturity if market conditions are favorable.

Balloon loan FAQs