Loan Calculator

Calculate loan payments for any amount, rate, and term. Supports monthly, bi-weekly, and weekly frequencies. Includes origination fees, extra payments, and amortization.

$
%
years
%
$
Payment
$512.91
Monthly
Total Interest
$5,775.00
23.1% of principal
Total Paid
$30,775.00
Principal + interest
Origination Fee
$250.00
Net proceeds: $24,750.00
Effective Rate (APR)
4.41%
Including origination fee
Interest Saved
$0.00
No extra payments set

Cost Breakdown

Principal
Interest (23.1%)

Term Comparison

TermPaymentTotal InterestTotal Paid
1 yr$2,180.49$1,166.00$26,166.00
2 yrs$1,136.39$2,273.00$27,273.00
3 yrs$789.19$3,411.00$28,411.00
5 yrs$512.91$5,775.00$30,775.00
7 yrs$395.91$8,257.00$33,257.00
10 yrs$309.96$12,196.00$37,196.00

Amortization Schedule

YearPrincipalInterestBalance
1$4,191.00$1,964.00$20,809.00
2$4,561.00$1,594.00$16,248.00
3$4,964.00$1,191.00$11,284.00
4$5,403.00$752.00$5,881.00
5$5,881.00$274.00$0.00
Planning notes, formulas, and examples

About the Loan Calculator

Whether it is a personal loan, auto loan, or any fixed-rate installment loan, understanding your payment and total cost is the foundation of smart borrowing. A loan calculator turns the abstract โ€” a percentage rate and a term in years โ€” into the concrete: exactly how much you pay every month and how much interest you will pay over the life of the loan.

The standard amortization formula determines equal periodic payments that cover both interest and principal, with early payments weighted toward interest and later payments toward principal. Origination fees and extra payments can significantly change the true cost and payoff timeline.

This general-purpose loan calculator handles any frequency โ€” monthly, bi-weekly, weekly, or quarterly. Enter your loan details to see the periodic payment, an effective APR that factors in origination fees, a term comparison table showing tradeoffs between shorter terms and lower total cost, the impact of extra payments on interest saved and early payoff, and a full amortization schedule.

When This Page Helps

Loan offers vary widely in rates, fees, and terms. This calculator lets you compare options on a level playing field โ€” the effective APR accounts for origination fees, the term comparison shows the payment-versus-cost tradeoff, and extra payment analysis reveals how small additional payments can save thousands.

How to Use the Inputs

  1. Enter the loan amount you need to borrow.
  2. Input the annual interest rate.
  3. Set the loan term in years.
  4. Choose payment frequency (monthly, bi-weekly, weekly, quarterly).
  5. Add any origination fee percentage.
  6. Optionally set an extra payment per period to see early payoff savings.
  7. Review payments, total interest, and amortization schedule.
Formula used
Payment = P ร— r(1+r)^n / [(1+r)^n โˆ’ 1], where P = principal, r = periodic rate (annual rate / frequency), n = total payments (years ร— frequency).

Example Calculation

Result: Monthly payment: $513 โ€” Total interest: $5,767 โ€” Total paid: $30,767

A $25,000 loan at 8.5% for 5 years results in monthly payments of $513. Over 60 payments, you pay $5,767 in interest โ€” 23% of the principal. Adding $50/month extra saves $680 in interest and pays off 5 months early.

Tips & Best Practices

  • The shortest term you can afford always minimizes total interest โ€” compare terms in the table.
  • Bi-weekly payments (26/year vs 24 semi-monthly) effectively make 13 monthly payments per year.
  • Even small extra payments ($25-50) compound significantly over multiple years.
  • Origination fees increase the effective rate โ€” a 1% fee on a 3-year loan adds ~0.3% to APR.
  • Compare net proceeds (after fees) to ensure you receive the cash you need.
  • If choosing between a lower rate with fees vs higher rate without, compare effective APR.

Comparing Loans

Use the calculator to compare the same principal across multiple rates, terms, and fee structures. A small rate change or origination fee can have a larger effect on total cost than the monthly payment alone suggests.

Payment Frequency

Test monthly, bi-weekly, weekly, and quarterly schedules to see how payment cadence changes cash flow and interest paid over time.

Extra Payment Analysis

If you can pay a little more each period, rerun the numbers with that extra amount. Even modest prepayments can shorten the term and reduce total interest meaningfully.

Sources & Methodology

Last updated:

Methodology

This page treats the selected payment interval as the repayment frequency, solves the standard amortization formula for the scheduled payment, and then recomputes the payoff path when origination fees or recurring extra payments are entered. It reports both the contractual payment stream and an effective APR-style comparison that looks at the payment stream relative to the net proceeds after fees.

It is a generic installment-loan worksheet rather than a lender disclosure. Real APR treatment, financed fees, irregular first periods, and product-specific contract terms can change the final numbers shown in the lender's documents.

Sources

Frequently Asked Questions

  • The standard amortization formula calculates equal periodic payments covering both principal and interest. The formula is: Payment = P ร— r(1+r)^n / [(1+r)^n โˆ’ 1], where P is the loan amount, r is the periodic interest rate, and n is the total number of payments.