Loan Payment Calculator
Calculate your monthly loan payments, total interest costs, and view a complete amortization schedule. Works for mortgages, auto loans, personal loans, and student loans.
Loan Payment Calculator
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Quick Insight
You will pay $ in interest over the life of this loan. That is 0% of your total payments.
Understanding Loan Payments and Amortization
When you borrow money, your lender expects repayment through a series of periodic payments that cover both the original amount borrowed (the principal) and the cost of borrowing (interest). Understanding how these payments work is essential for making informed financial decisions, whether you are buying a home, financing a car, or consolidating debt.
Types of Loans
Fixed-rate loans are the most common type for mortgages and personal loans. The interest rate remains constant throughout the entire loan term, which means your monthly payment never changes. This predictability makes budgeting straightforward and protects you from rising interest rates.
Variable-rate loans (also called adjustable-rate loans) have interest rates that fluctuate based on a benchmark rate such as the prime rate or SOFR. These loans often start with a lower introductory rate, but payments can increase significantly if market rates rise. They are common in adjustable-rate mortgages (ARMs) and some student loans.
Interest-only loans allow borrowers to pay only the interest for a set period, typically five to ten years. After the interest-only period ends, the loan converts to a fully amortizing loan with significantly higher payments. These are sometimes used in real estate investing but carry substantial risk for typical borrowers.
How Amortization Works
Amortization is the process of spreading loan payments over time so that each payment reduces the principal balance while also covering the interest that has accrued. In a standard amortization schedule, the total monthly payment stays the same, but the split between principal and interest changes with every payment. During the early years of a mortgage, roughly 70 to 80 percent of each payment goes toward interest. As the principal balance shrinks, less interest accrues, and more of each payment is applied to principal. By the final years of the loan, almost the entire payment goes toward principal reduction.
The Power of Prepayment
One of the most effective ways to save money on a loan is to make extra payments toward the principal. Because interest is calculated on the remaining balance, every dollar of extra principal you pay reduces the interest charged on all future payments. Even modest additional payments, such as rounding up to the nearest hundred or making one extra payment per year, can shave years off your loan term and save tens of thousands of dollars in interest. Before prepaying, always confirm that your loan has no prepayment penalties and that extra payments are applied to principal rather than future payments.
Key Factors Affecting Your Payment
Four primary factors determine your monthly loan payment: the loan amount (principal), the interest rate, the loan term (length), and the payment frequency. A higher principal or interest rate increases your payment, while a longer term decreases the monthly amount but increases total interest paid. Understanding these trade-offs helps you choose the loan structure that best fits your financial situation and goals.
Monthly Payment Reference: $200,000 Loan
See how interest rates and loan terms affect monthly payments on a $200,000 loan.
| Interest Rate | 15-Year Term | 20-Year Term | 30-Year Term | Total Interest (30-Yr) |
|---|---|---|---|---|
| 4.0% | $1,479 | $1,212 | $955 | $143,739 |
| 5.0% | $1,582 | $1,320 | $1,074 | $186,512 |
| 6.0% | $1,688 | $1,432 | $1,199 | $231,677 |
| 7.0% | $1,798 | $1,550 | $1,331 | $279,018 |
| 8.0% | $1,911 | $1,673 | $1,468 | $328,310 |
Worked Examples
Example 1: Home Mortgage
Sarah is purchasing a home and needs a $300,000 mortgage at 6.5% annual interest for 30 years.
- Monthly interest rate: 6.5% / 12 = 0.5417%
- Number of payments: 30 x 12 = 360
- Monthly payment: $300,000 x [0.005417(1.005417)^360] / [(1.005417)^360 - 1] = $1,896
- Total amount paid over 30 years: $1,896 x 360 = $682,633
- Total interest paid: $682,633 - $300,000 = $382,633
Example 2: Personal Loan
James takes out a $15,000 personal loan at 9% interest for 5 years to consolidate credit card debt.
- Monthly interest rate: 9% / 12 = 0.75%
- Number of payments: 5 x 12 = 60
- Monthly payment: $311
- Total interest paid: ($311 x 60) - $15,000 = $3,672
- By paying $400/month instead, James would pay off the loan in about 43 months and save roughly $1,100 in interest.
Example 3: Student Loan
Maria graduated with $45,000 in federal student loans at 5.5% interest on the standard 10-year repayment plan.
- Monthly interest rate: 5.5% / 12 = 0.4583%
- Number of payments: 10 x 12 = 120
- Monthly payment: $488
- Total interest paid over 10 years: ($488 x 120) - $45,000 = $13,599
- If Maria extended to a 20-year plan, her payment drops to $310/month but total interest rises to $29,342.
Frequently Asked Questions
Frequently Asked Questions
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