Loan Payment Calculator - Payment and Interest

Use this loan payment calculator to estimate monthly principal and interest, total cost, payoff time, and interest savings with extra payments.

Updated: September 2, 2026 • Free Tool

Loan Payment Calculator

$

Enter the amount borrowed or the current principal balance in dollars.

%

Enter the annual rate shown in the loan offer or account statement.

Enter the number of years or months in the scheduled repayment period.

Choose years for common long-term loans or months for shorter terms.

$

Optionally model a recurring amount paid above the standard payment.

Results

Standard Monthly Payment
$0
Payment With Extra $0
Total Standard Interest $0
Interest With Extra $0
Interest Saved $0
Standard Payoff 0months
Payoff With Extra 0months
Months Saved 0months
Total Paid Standard $0
Total Paid With Extra $0
Principal Share 0%
Interest Share 0%

Amortization Schedule

Your year-by-year summary will appear here.

What Is a Loan Payment Calculator?

A loan payment calculator estimates the monthly principal-and-interest amount for a fixed-rate installment loan. Enter the amount borrowed, annual interest rate, repayment term, and optional recurring extra payment to compare the scheduled payment with total interest, payoff time, and total cost. Use it before accepting a personal loan, checking an auto-loan quote, planning a business loan, or deciding whether an extra amount fits your monthly budget.

  • Set a borrowing budget: Test several loan amounts against a monthly cash-flow limit before you apply. The payment is a planning estimate of principal and interest, so keep room for taxes, insurance, fees, and other obligations where they apply.
  • Compare terms: Keep the amount and rate constant while changing the term. A longer schedule usually lowers the required monthly payment but gives interest more periods to accrue.
  • Check a lender quote: Enter the principal, rate, and number of payments from a disclosure or statement. A small difference can come from rounding, payment timing, fees, or a rate that is not the nominal rate used here.
  • Plan faster payoff: Add a recurring extra payment to see a modeled payoff month and interest reduction. Confirm that your lender applies additional money to principal before relying on the savings.

Use this page to model one fully amortizing loan with monthly periods and a constant annual rate. It suits personal, auto, and other installment debts, but it is not a quote, approval decision, or payoff statement.

Escrow, origination fees, insurance, taxes, variable rates, deferred interest, and income-based rules are outside this model. Compare the contract with the lender's disclosure and ask the servicer for the exact payoff amount.

When you need a broader payoff-time comparison, Loan Repayment Calculator adds repayment timing and extra-payment context to the basic payment estimate.

How Loan Payments Are Calculated

The calculation converts the annual percentage rate to a monthly decimal rate, applies the fixed-payment annuity formula, and then simulates each payment. Interest is charged on the opening balance; the remainder of that payment reduces principal.

M = P × [r(1 + r)^n] / [(1 + r)^n − 1]; interest = balance × r; principal = payment − interest
  • P: Starting principal in dollars.
  • r: Monthly decimal rate, equal to the annual percentage rate divided by 100 and then by 12.
  • n: Total number of monthly payments after a year term is multiplied by 12.
  • M: The standard monthly principal-and-interest payment before the optional extra amount.

As the balance falls, the interest charge generally falls with it, leaving more of a level payment available for principal. The extra-payment comparison follows the same monthly balance path, then caps the final payment at the remaining balance plus that month's interest.

Example: $10,000 at 5% for five years

$10,000 principal, 5% annual rate, 60 monthly payments, and no extra payment.

The monthly rate is 0.05 ÷ 12 = 0.0041667. Applying the amortization formula gives a standard payment of about $188.71.

The modeled schedule pays about $1,322.74 in interest and $11,322.74 in total.

The total is higher than the principal because each monthly payment includes the cost of borrowing. Adding an extra amount would change the simulated payoff path.

Example: adding $150 per month

$25,000 at 7.25% for 60 months, with $150 added to the standard payment.

The standard payment is about $497.98; the accelerated scenario pays about $647.98 until the final capped payment.

The model reaches payoff in 45 months instead of 60 and reduces interest from $4,879.04 to about $3,549.97.

The result is a comparison, not a promise. Check whether the contract has a prepayment penalty or directs extra money to principal.

According to the Consumer Financial Protection Bureau, a fixed-rate payment depends on the loan amount, loan term, and interest rate and is calculated to pay off the loan at the end of the term.

Calculator.net's loan-calculator reference combines a fixed periodic payment, total interest, and an amortization schedule for conventional amortized loans.

If the borrowing cost is your main question, Loan Interest Calculator isolates interest totals and compares different interest structures.

Key Loan Payment Concepts

Understanding the terms behind the result makes it easier to compare a calculator estimate with a lender disclosure and spot which assumptions need another question.

Principal

Principal is the amount borrowed or the remaining balance before a payment. Interest is calculated from that balance in this model. A down payment, prior repayment, or refinance can change the principal that should be entered.

Interest rate

The annual interest rate is entered as a percentage, such as 5.00%. The calculation divides it by 100 and by 12 for monthly compounding. A lender's APR may include fees and is not always identical to the nominal rate.

Loan term

The term is the number of years or months allowed for repayment. The calculator converts years to months. More periods can reduce the required payment while increasing the number of months exposed to interest.

Amortization

Amortization spreads repayment across scheduled periods. Every row applies that month's interest first and sends the remainder to principal. The final row can be smaller because the calculator caps payment at the amount needed to reach a zero balance.

APR deserves attention when offers are compared. A nominal rate drives the interest calculation, while APR can include certain finance charges. A loan payment calculator is most useful when its rate input matches the rate convention in the offer. Review fees separately.

A zero-interest case is simple: divide principal by monthly periods. If a payment would not reduce the balance, the calculator rejects it rather than creating an endless schedule.

For a balance-at-a-future-date question, Loan Balance Calculator extends these amortization concepts beyond the initial payment estimate.

How to Use This Loan Payment Calculator

Use figures from the loan offer, account statement, or scenario you want to test. This loan payment calculator works best when the rate convention and term unit stay consistent across comparisons.

  1. 1 Enter principal: Type the amount borrowed or current balance, excluding a separate fee unless it was financed into the principal.
  2. 2 Enter the annual rate: Use the nominal annual interest rate as a percentage, such as 6.50, rather than entering 0.065.
  3. 3 Enter the term: Type the scheduled number and select Years or Months. Five years becomes 60 monthly periods.
  4. 4 Test an extra amount: Leave Extra Monthly Payment at zero for the original schedule, or enter a recurring amount paid above the standard payment.
  5. 5 Read the comparison: Review payment, interest, total paid, payoff months, and the principal-versus-interest share before inspecting the schedule.

For an $18,000 quote at 8% for 48 months, enter 18,000, 8, 48, and Months, then test $75 extra. Use the comparison to discuss affordability, but verify principal allocation and prepayment rules.

When the scenario is specifically an unsecured personal loan, Personal Loan Calculator helps include personal-loan terms in the comparison.

Benefits of Comparing Loan Payment Scenarios

Ask more than “What is the payment?” Compare the budget impact, time outstanding, and cost of a different repayment choice.

  • Budget a recurring obligation: Use the standard monthly payment as a principal-and-interest line item when comparing a loan with rent, transportation, or other fixed expenses.
  • See the cost of a longer term: Run the same amount and rate over multiple terms to quantify the tradeoff between a lower required payment and more accumulated interest.
  • Evaluate extra-payment capacity: Test an amount that could fit after emergency savings and essential bills. The months-saved and interest-saved outputs make the tradeoff visible.
  • Prepare lender questions: A schedule gives you specific questions about fees, payment timing, rounding, prepayment treatment, and why an account statement differs from a nominal-rate estimate.
  • Separate principal from interest: The payment split shows why early payments can contain a larger interest share and why reducing the balance sooner changes later interest charges.

Extra payments help only when sustainable and applied to principal. A recurring $100 may save interest in the model but not if it causes missed payments or merely advances the due date. Confirm the servicer's instructions.

If you are choosing between extra payments across several balances, Debt Payoff Calculator helps organize a broader payoff strategy.

Factors That Affect Your Loan Payment

The calculator holds several assumptions constant so you can see the relationship between principal, rate, term, and extra payments. Use the loan payment calculator as a comparison baseline, because a real offer may include additional variables.

Principal balance

A larger principal produces a larger scheduled payment and more interest when the rate and term stay fixed. Enter the current balance for an existing loan, not the original amount.

Annual interest rate

A higher monthly rate raises the payment and increases the interest charged on every remaining balance. Compare rates using the same term and fees so the difference is meaningful.

Repayment term

More monthly periods usually lower the required payment but extend the time interest can accrue. A shorter term does the opposite and may require more monthly cash flow.

Extra monthly payment

An amount paid above the standard payment can reduce principal sooner, which can shorten payoff and lower modeled interest. The outcome depends on the lender's payment-allocation rules.

  • This is a fixed-rate, monthly-period estimate. Variable rates, daily simple interest, biweekly schedules, interest-only periods, balloon payments, deferments, and capitalization require a different model.
  • The estimate excludes origination fees, insurance, taxes, escrow, late charges, and prepayment penalties. APR and the lender's disclosed finance charge may therefore be higher than the nominal-rate result.
  • Displayed currency is rounded to cents, while the schedule uses full-precision intermediate values. A lender may round each row differently, so the final statement can differ by a small amount.

The Consumer Financial Protection Bureau explains that a total mortgage payment may include taxes, homeowners insurance, and mortgage insurance in addition to principal and interest. This calculator isolates the debt component before those costs are added.

When property financing adds mortgage-specific assumptions, Loan Mortgage Calculator lets you compare the basic principal-and-interest result with that wider structure.

loan payment calculator showing monthly payment, interest cost, extra-payment savings, and an amortization schedule
loan payment calculator showing monthly payment, interest cost, extra-payment savings, and an amortization schedule

Frequently Asked Questions

Q: How do I calculate my monthly loan payment?

A: Enter the principal, annual interest rate, and repayment term. The calculator converts the rate and term to monthly values, then applies the fixed-payment amortization formula. It also simulates each month so you can review total interest, total paid, payoff months, and the effect of an optional recurring extra payment.

Q: What is the difference between an interest rate and APR?

A: The nominal interest rate is the rate used in the payment calculation. APR is a broader disclosure measure that may include certain finance charges and fees. Use the rate that matches the scenario you are modeling, then review the lender's APR and fee disclosures separately.

Q: How does the loan term change my monthly payment?

A: With principal and rate held constant, a longer term generally lowers the required monthly payment because repayment is spread across more periods. It can increase total interest because the balance remains outstanding longer. A shorter term usually costs more each month but reduces the interest window.

Q: What is an amortization schedule?

A: An amortization schedule is a payment-by-payment record showing the opening balance, payment, interest, principal reduction, and ending balance. Early rows can contain a larger interest share. As principal falls, the interest charge generally falls too, assuming the rate and payment timing stay constant.

Q: Do extra loan payments reduce interest?

A: They can reduce modeled interest when the extra amount is applied to principal and the rate stays constant. This calculator compares that scenario with the standard schedule. Check the contract for prepayment penalties and confirm with the servicer that extra money is directed to principal rather than merely advancing the next due date.

Q: Why can my lender's payment differ from this estimate?

A: A lender may use different rounding or payment timing, include financed fees, calculate daily interest, or add escrow, insurance, and taxes. The rate may also be an APR rather than the nominal rate. Use the lender's disclosure and payoff quote for contractual figures, and use this page for controlled comparisons.