Auto Loan Tool

Explore vehicle financing with deposits, trade-ins, rebates, taxes, fees and optional balloon payments. Compare monthly, fortnightly or weekly instalments, model extra repayments, review amortisation and balance charts, and export a detailed schedule or summary.

Vehicle & purchaseAdjust the figures to compare financing costs
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Loan termsFixed-rate amortising loan
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Estimated fixed periodic interest = APR ÷ number of payments per year. Figures exclude insurance, depreciation and ongoing vehicle costs.
Scheduled payment
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Monthly, excluding extra payment
Amount financed—
Total interest—
Total loan payments—
Estimated payoff—
Interest saved with extras—
Loan repayment pictureBalance remaining over time
Without extraWith extra
Cost breakdownEstimated purchase and financing costs
Total interest without extras—
Interest saved—
Payments saved—
Total cash outlay—
Amortisation schedulePayment-by-payment detail
#DatePaymentPrincipalInterestBalance

Table of Contents

  1. How Auto Loan Tool Works?
  2. Practical Use Cases
  3. Accuracy and Limitations
  4. Frequently Asked Questions (FAQs)
  5. Cite This tool

Highlights

  • Flexible monthly, fortnightly and weekly repayment estimates
  • Deposit, trade-in equity and rebate adjustments
  • Configurable sales tax and dealer fee treatment
  • Balloon payments and extra repayment savings
  • Interactive balance chart, amortisation table and CSV/JSON exports

How Auto Loan Tool Works?

The amount financed starts with the vehicle price, subtracts the deposit, net trade-in value and rebate, then adds sales tax and fees only when they are financed. Net trade-in value equals the trade-in allowance less any outstanding finance. Tax can be calculated on the full vehicle price, on the price less trade-in value, or excluded.

L=V−D−(T−O)−R+F

Here L is the financed balance, V the price, D the down payment, T the trade-in allowance, O the outstanding trade-in debt, R the rebate and F financed tax and fees (zero if paid up front). The payment frequency determines the periodic interest rate and the number of instalments.

r=APR100f,n=mf12

Here f is 12, 26 or 52 payments per year and m is the term in months. A balloon amount reduces regular instalments but remains payable with the final instalment.

P=(L−B(1+r)−n)r1−(1+r)−n

P is the regular instalment and B is the balloon amount. When the interest rate is zero, the regular instalment is (L − B) / n. Each period's interest is the opening balance multiplied by r; the remaining payment reduces principal. Optional extra payments increase principal repayment and can shorten the loan. The final instalment settles the entire outstanding balance.


OutputWhat it represents
Regular instalmentCalculated payment before optional extra payments
Total interestSum of periodic interest in the accelerated repayment schedule
Interest savedDifference between standard and extra-payment interest totals
Payoff dateDate of the final scheduled or accelerated payment
Total cash outlayCash deposit and any up-front tax or fees, plus all loan payments

Practical Use Cases

First-time car buyers: Estimate instalments after choosing a deposit and term, then see the overall interest cost before agreeing to finance.

Trade-in customers: Include the value of an existing vehicle and any remaining loan balance to estimate the net credit towards a replacement.

Budget-conscious households: Compare monthly, fortnightly and weekly repayment frequencies, and examine the cash required at purchase.

Borrowers making extra repayments: Add an extra amount each period to examine potential interest savings and an earlier payoff date.

Buyers considering balloon finance: Explore how a future balloon amount reduces ordinary instalments but increases the amount due at the end of the term.

Vehicle dealers and advisers: Prepare illustrated finance scenarios and export a repayment schedule or summary for further discussion.

Accuracy and Limitations

Figures follow a fixed APR divided by 12, 26 or 52 payment periods per year, with interest applied to the outstanding balance at each instalment. This is an estimate rather than a lender quotation: actual contracts may use daily accrual, different rounding, changing rates, fees outside the entered amount, or different payment-date rules. The model uses the selected tax treatment without checking local eligibility; repayments and balance figures are rounded for display. Fortnightly and weekly payments use 14-day and 7-day dates, while periodic rates remain fixed; the first payment date does not add separate pre-payment interest. The displayed total cash outlay does not separately count any existing trade-in debt settled outside the model.

Frequently Asked Questions

Generally yes. A larger deposit reduces the amount borrowed, which usually reduces interest over the same term and rate.

Yes. Its net equity is the trade-in allowance minus the outstanding finance, and it can be negative.

A longer term often lowers each instalment but allows interest to accrue across more payments.

Extra amounts usually reduce principal faster, potentially lowering total interest and shortening the repayment period, subject to lender terms.

It is a larger amount due at the end of the term. It can lower regular instalments but leaves a substantial final obligation.

Cite This tool