How it works
Each month, interest is charged on the remaining balance. Extra monthly, yearly, or one-time principal shortens the term and cuts later interest. The last payment is adjusted so the balance is exactly zero.
interest_k = B_(k−1) · i · principal_k = A + extra_k − interest_k
When to use
Use this tool when you need to: default: {principal} at 6% for 15 years, monthly (~{payment}). Add extra payments to see earlier payoff.
How to use this tool
- Enter your values in the fields above.
- Review the formula and any mode options for your problem.
- Read the result and the step-by-step solution.
Default: {principal} at 6% for 15 years, monthly (~{payment}). Add extra payments to see earlier payoff.
Frequently asked questions
- What is the Amortization Calculator?
- Each month, interest is charged on the remaining balance. Extra monthly, yearly, or one-time principal shortens the term and cuts later interest. The last payment is adjusted so the balance is exactly zero.
- How do I use the Amortization Calculator?
- Enter the required values, then calculate. The Amortization Calculator shows results, formulas, and step-by-step work when available. No account is required.
- What formula does the Amortization Calculator use?
- interest_k = B_(k−1) · i · principal_k = A + extra_k − interest_k
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