Finance

Loan Calculator

What does your loan cost? Compute the monthly payment, total cost, total interest and effective annual rate from loan amount, APR and term — in dollars.

Monatsrate · effektiver Jahreszins 7,8 %

$400.76 / Monat

Anzahl Raten
60
Gesamtkosten
$24,045.60
davon Zinsen
$4,045.60

Key facts

  • The monthly payment follows from loan amount, APR and term (amortization formula). Example: $20,000 at 7.5% over 60 months → $400.76 a month, total $24,045.60, of which $4,045.60 is interest.
  • Because interest compounds monthly, the effective annual rate is above the APR: 7.5% APR is about 7.76% effective without fees. Origination fees push it higher.
  • A longer term lowers the payment but costs more interest: $20,000 at 7.5% costs $400.76 per payment over 60 months ($4,045.60 interest); over 72 months the payment is lower but total interest is notably higher.

FAQ

How is the monthly loan payment calculated?
With the amortization formula: payment = amount × i × (1+i)^n / ((1+i)^n − 1), where i is the monthly rate (APR ÷ 12) and n the number of months. The payment stays constant; the interest share falls and the principal share rises with each payment.
What is the difference between APR and effective annual rate?
The APR is the stated annual rate. The effective annual rate (APY-style) additionally reflects monthly compounding — without fees it is (1 + APR/12)^12 − 1, slightly higher. Origination fees or insurance raise the real cost further.
Is a longer or shorter term better?
A shorter term means a higher monthly payment but much less total interest. A longer term lowers the monthly burden but raises total interest. Choose the highest payment you can comfortably sustain.

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