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Flat rate to reducing balance converter

A flat rate and a reducing rate with the same number on them are not the same price. Enter the rate you were quoted and see it on the other basis, for your tenure.

The rate you were quoted is

The conversion changes with tenure, so use the one on your offer.

Changes the rupee figures. The converted rate barely moves with the amount.

Computed from the inputs

10.00% flat, over 3 years, costs the same as

17.92%

reducing balance

Monthly instalment
₹18,055.56
Total interest
₹1,50,000
Total repaid
₹6,50,000
Interest if 10.00% were reducing balance
₹80,809

A flat rate charges interest on the full ₹5,00,000 for the whole term. The reducing rate shown is the one that produces the same instalment when interest is charged only on what is still owed. Fees are not included. Monthly instalments, paid at the end of each month.

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The link will contain only: loan amount, quoted rate, tenure, which kind of rate it is. It is built on your device when you press the button. Nothing is sent to emi.me.

The same 10.00% flat at other tenures

What 10.00% flat equals as a reducing balance rate, by tenure
TenureEquivalent reducing balance rate
1 year17.97%
2 years18.16%
3 years17.92%
4 years17.60%
5 years17.27%
7 years16.66%

Runs entirely in your browser. No sign-up, and nothing you type is sent anywhere. How the maths works.

What the converter does

Lenders quote interest in two ways. A flat rate charges interest on the amount you first borrowed, every year, however much you have paid back. A reducing balance rate charges interest only on what you still owe. Most bank loans in India are priced on a reducing balance. Flat rates still turn up in vehicle finance, consumer loans and informal lending.

The converter answers one question: what would this rate be called if it were quoted the other way? It does not say which loan to take. A flat-rate loan can still be the cheaper one if its number is low enough. You can only tell once both are on the same basis.

A worked conversion

Take ₹5,00,000 over 36 months at 10% flat.

  1. Flat interest for the whole term: ₹5,00,000 × 10% × 3 years = ₹1,50,000.
  2. Instalment: (₹5,00,000 + ₹1,50,000) ÷ 36 = ₹18,055.56.
  3. Find the reducing balance rate at which ₹18,055.56 a month repays ₹5,00,000 in 36 months. That rate is 17.92%.

The third step has no tidy formula. The reducing balance EMI formula cannot be rearranged to give the rate, so the converter tries rates until the instalment matches, narrowing in until the answer stops changing.

Computed by the site's engine

10% flat, 36 months

Instalment
₹18,055.56
Total interest
₹1,50,000
As a reducing rate
17.92%

Computed by the site's engine

10% reducing, 36 months

Instalment
₹16,133.59
Total interest
₹80,809
As a flat rate
5.39%

Same loan, same tenure, same "10%". On a flat basis the interest is ₹1,50,000. On a reducing basis it is ₹80,809. The difference, ₹69,191, is the price of not asking which kind of 10% it was.

Going the other way

Converting a reducing rate to flat is simpler. Work out the total interest on the reducing balance loan, then express it as a yearly percentage of the original amount: ₹80,809 ÷ ₹5,00,000 ÷ 3 years = 5.39%. This is useful when one lender quotes flat and you want to see what your bank's reducing rate would look like on the same sheet.

What it leaves out

  • Fees. A processing fee raises the real cost of either loan. The annual percentage rate counts fees. This conversion does not.
  • Prepayment. On a reducing balance loan, paying early saves the interest on what you repay. On many flat-rate loans the interest is fixed at the start, and what you get back for closing early depends on the lender's terms.
  • Other schedules. The converter assumes equal monthly instalments paid at the end of each month.

For the reasoning behind the two methods, read flat rate vs reducing balance.

Frequently asked questions

How do I convert a flat rate to a reducing balance rate?
Work out the instalment the flat rate produces: add the flat interest for the whole term to the loan and divide by the number of months. Then find the reducing balance rate at which that same instalment repays the loan. There is no neat formula for the second step, so the converter searches for the rate. For a loan of ₹5,00,000 at 10% flat over 36 months, the answer is 17.92%.
Is there a quick way to estimate it without a calculator?
A common rough check is to multiply the flat rate by 2n and divide by n + 1, where n is the number of months. For 10% flat over 36 months that gives 19.46%, against the exact 17.92%. It is close enough to tell you that a flat rate is nearly double, and not close enough to compare two offers.
Why does the converted rate change with the tenure?
Because the gap between the two methods depends on how quickly the balance falls. At 10% flat, the equivalent reducing rate is 17.97% over 12 months, 17.92% over 36 and 17.27% over 60. Always convert using the tenure on the offer in front of you.
Does the loan amount change the conversion?
Hardly. The converted rate depends on the quoted rate and the tenure. The amount changes the rupee figures, and rounding to the nearest paisa can move the last decimal place.
Is the converted rate the same as the APR?
No. The conversion only restates the interest. An annual percentage rate also counts fees and other charges, so it is usually higher again. If a lender has given you a Key Facts Statement, the APR on it is the figure to compare across offers.
Which rate should I compare between two lenders?
Put both on the same basis. Convert any flat quote to reducing balance, then compare over the same amount and tenure, and add the fees. Or skip the percentages and compare the total rupees repaid.