Advanced Loan Calculator

Price a loan with weekly to annual payments, a separate compounding frequency, payments in advance and an optional balloon at the end.

Payments made at
Lump sum still owed after the last regular payment. Leave 0 for a fully amortizing loan.
Rate per payment period
0.666667%8% compounded monthly
Effective annual rate
8.3%
Number of payments
60
Balloon payment
$5,000.00due with the last payment
Total interest
$7,414.59
Total of all payments
$37,414.59
Final payment date
Oct 10, 2031
Payment (monthly)$540.245 years + $5,000.00 balloon
  • The final row includes the balloon payment.

Show the work

  1. Periodic rate i = (1 + j/m)m/p − 1 = (1 + 0.08/12)12/12 − 1 = 0.00666667
  2. Number of payments n = 5 years × 12 = 60
  3. PMT = [P(1+i)n − B] × i ÷ [((1+i)n − 1)(1 + i·t)] with B = $5,000.00, t = 0
  4. = [$30,000.00 × 1.489846 − $5,000.00] × 0.00666667 ÷ [0.489846 × 1] = $540.24

Balance and cumulative interest

  • Remaining balance
  • Cumulative interest
$0$10K$20K$30KRemaining balanceRemaining balance: $0.00Cumulative interestCumulative interest: $7,414.59StartYr 1Yr 2Yr 3Yr 4Yr 5
Amortization schedule by year
YearEndsPaymentsPrincipalInterestBalance
1Oct 10, 2027$6,482.92$4,236.00$2,246.92$25,764.00
2Oct 10, 2028$6,482.92$4,587.59$1,895.33$21,176.41
3Oct 10, 2029$6,482.92$4,968.36$1,514.56$16,208.05
4Oct 10, 2030$6,482.92$5,380.73$1,102.19$10,827.33
5Oct 10, 2031$11,482.92$10,827.33$655.59$0.00
Total$37,414.59$30,000.00$7,414.59

Not every loan is a plain monthly, fully amortizing installment loan. Equipment financing, commercial notes, some auto loans and private loans can have bi-weekly or quarterly payments, interest that compounds on a different schedule, payments made at the start of each period, or a balloon left at the end. This advanced loan calculator handles all of those at once and shows the exact rate applied to each payment.

How to use the advanced loan calculator

  1. Enter the loan amount, the nominal annual rate and the term.
  2. Pick the payment frequency (daily to annually) and the compounding frequency stated in your loan documents.
  3. Choose whether payments are made at the end of each period (the usual case) or at the start (in advance).
  4. Enter a balloon amount if part of the loan is due as a lump sum, and any extra principal you plan to add to each payment.
  5. Add a first payment date for a dated schedule.

Formulas used

When compounding and payment frequencies differ, the nominal rate j compounded m times a year is first converted to an equivalent rate per payment period, with p payments a year:

i = (1 + j/m)m/p − 1   (continuous: i = ej/p − 1)

The payment then repays the loan P while leaving the balloon B after n payments; t = 1 for payments in advance, 0 otherwise:

PMT = [P(1 + i)n − B] × i ÷ {[(1 + i)n − 1] × (1 + it)}

Worked example

A $30,000 loan at 8% compounded monthly, 5 years of monthly payments, with a $5,000 balloon:

i = 0.08 ÷ 12 = 0.0066667; n = 60; (1 + i)60 = 1.489846

PMT = (30,000 × 1.489846 − 5,000) × 0.0066667 ÷ 0.489846 = $540.24

The last payment is $540.24 + $5,000 balloon. Total interest: $7,414.59.

Without the balloon the payment would be $608.29 and total interest $6,497.51 — lower interest, because principal is repaid sooner. Paying in advance with the same balloon drops the payment to $536.67.

How frequency and compounding interact

The same $30,000 at a nominal 8% for five years with no balloon:

Monthly payments, compounding Payment Effective annual rate
Annually $604.29 8.00%
Quarterly $607.53 8.24%
Monthly $608.29 8.30%
Daily $608.66 8.33%
Continuously $608.68 8.33%

More frequent compounding nudges the effective rate up. Changing the payment frequency instead (with monthly compounding) gives $140.02 weekly, $280.25 bi-weekly, $303.64 semi-monthly or $1,837.07 quarterly. Paying more often trims total interest slightly; paying quarterly costs the most, $36,741.37 in total.

Nominal vs. effective rates

The rate on most loan paperwork is a nominal annual rate. The effective annual rate shows what that rate really costs once compounding is included. The periodic interest rate calculator and the effective annual rate calculator explain these conversions in detail.

When a balloon makes sense

A balloon lowers the regular payment, which helps when cash flow is tight now and a lump sum is expected later — a business expecting a receivable, or a vehicle you plan to sell. The risk is refinancing: if rates rise or credit tightens before the balloon is due, you may need cash you do not have. For a standard monthly loan without these features, the loan calculator is quicker.

Estimates only. Lenders may round payments, count days differently or charge fees, so check the figures against your loan agreement.

Frequently asked questions

What is a balloon payment?

It is a lump sum still owed after the last regular payment. Because part of the principal is left until the end, the regular payments are smaller than on a fully amortizing loan. On a $30,000, 8%, five-year loan, a $5,000 balloon lowers the monthly payment from $608.29 to $540.24.

Why does compounding frequency change my payment?

Compounding sets how often interest is added to the balance. If interest compounds daily but you pay monthly, the effective rate per month is slightly higher than the annual rate divided by 12. The calculator converts the nominal rate into an exact rate per payment period before computing the payment.

What does paying in advance mean?

With payments in advance, also called an annuity due, the first payment is made when the loan starts, so it goes entirely to principal and every later payment carries one period less interest. Leases and some equipment loans work this way.

Do bi-weekly payments save money?

Splitting the same annual rate into 26 smaller payments reduces interest a little because principal comes down sooner. In the example on this page, total payments fall from $36,497.51 with monthly payments to $36,432.22 with bi-weekly ones.

How do I refinance or pay off a balloon?

Most borrowers either save for it, sell the asset, or refinance the balloon into a new loan before it comes due. Refinancing depends on the rates and credit available at that time, so treat the balloon as a real debt in your plans.

Last reviewed October 2026 by the CalcFluent editorial team. How we check our calculators.