HisabCalc

Loan Repayment (EMI)

The fixed monthly payment on a loan, and what the interest costs over the whole term.

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Result

Figures are computed on your device; nothing is sent anywhere.

Formula

payment = P·r·(1+r)^n ÷ ((1+r)^n − 1), r = rate ÷ 1200, n = months

How the calculation works

A repayment loan has a level payment, and each payment settles that month's interest first with the rest reducing the balance. On 20,000 at 7.5% the monthly rate is 0.625%, so month one charges 125 of interest, and of the 400.76 payment only about 276 touches the principal. That is why the balance falls slowly at the start and quickly at the end.

The term trades the instalment against the total cost. The same 20,000 at 7.5% over five years is 400.76 a month and 4,045.54 of interest; over ten years the payment drops to about 237 but the interest roughly doubles to around 8,485. A smaller instalment is not a cheaper loan, and the total interest is the number that decides that.

The rate here is the quoted annual rate divided by twelve, the convention behind the advertised figure, and it is not the effective annual rate. The tool rounds the term to whole months and treats a zero rate as a plain split, so an interest-free loan is simply principal over months. Fees, insurance and any early-repayment charge sit outside it and raise the real cost.

Common mistakes

When to use it

Worked example

20,000 at 7.5% over five years costs 400.76 a month, with 4,045.54 of interest.

Principal 20,000.00
Months 60
Monthly payment 400.76
Total paid 24,045.54
Total interest 4,045.54

Common questions

A longer term lowers the instalment — what is the catch?

The instalment falls but the total interest climbs sharply. A smaller payment is not a cheaper loan; the total is what matters.

Does this include other fees?

No. Interest and principal only. Add any processing fee or insurance separately; those raise the real cost.

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Last updated: 2026-09-29