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Auto Loan Calculator With Extra Payments And Amortization

Amortization Formula With Extra Payments:

\[ Interest_k = Balance_{k-1} \times r \] \[ Principal_k = PMT + extra - Interest_k \] \[ Balance_k = Balance_{k-1} - Principal_k \]

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1. What is an Auto Loan Amortization Calculator?

This calculator shows how each payment is divided between principal and interest over the life of an auto loan, including the impact of making extra payments. It helps you understand how much you'll pay in interest and how extra payments can reduce your loan term and total interest.

2. How Does the Calculator Work?

The calculator uses these formulas:

\[ Interest_k = Balance_{k-1} \times r \] \[ Principal_k = PMT + extra - Interest_k \] \[ Balance_k = Balance_{k-1} - Principal_k \]

Where:

Explanation: Each payment first covers the interest due, then reduces the principal. Extra payments go entirely toward principal, reducing future interest.

3. Importance of Extra Payments

Details: Even small extra payments can significantly reduce total interest and shorten the loan term. For example, a $50 extra monthly payment on a $25,000 loan at 5% for 5 years can save about $800 in interest and pay off the loan 8 months early.

4. Using the Calculator

Tips: Enter loan amount, interest rate, and term. Optionally add an extra monthly payment to see its impact. All values must be positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: How do extra payments affect my loan?
A: Extra payments reduce principal faster, which decreases total interest and may shorten the loan term.

Q2: Should I pay extra principal or save the money?
A: Compare your loan interest rate with potential investment returns. Paying extra is like earning the loan's interest rate risk-free.

Q3: Are there prepayment penalties?
A: Most auto loans don't have prepayment penalties, but check your loan agreement to be sure.

Q4: How much can I save with extra payments?
A: The calculator shows exact savings. Generally, the earlier you make extra payments, the more you save.

Q5: Does this work for other types of loans?
A: Yes, the same principles apply to mortgages and personal loans, though interest rates may differ.

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