Flat vs Reducing Rate Calculator
A flat rate and a reducing-balance rate are not comparable, even when the percentage is identical. Enter both quotes to see the EMI and total cost under each, and the reducing-balance rate the flat quote really works out to.
Interest charged on the full amount for the whole tenure.
Interest charged only on the outstanding balance.
Flat rate in reducing terms
17.27%
A flat 10% quote costs this much
Flat costs more
₹51,949
Difference in total repayment
Flat EMI
₹12,500
Reducing EMI
₹11,634
Side by side
| Structure | EMI | Total interest | Total repayment |
|---|---|---|---|
| Flat 10% | ₹12,500 | ₹2,50,000 | ₹7,50,000 |
| Reducing 14% | ₹11,634 | ₹1,98,051 | ₹6,98,051 |
Flat rate in reducing terms
17.27%
vs 14% quoted
- What it is:
- A comparison of a flat-rate quote against a reducing-balance quote.
- What it calculates:
- The EMI and total cost under both structures, and the reducing-balance rate a flat quote really equals.
Assumptions
- Flat interest is charged on the original principal for the whole tenure.
- The equivalent reducing rate is solved so that both structures produce the same EMI.
- Fees and charges are excluded from both sides.
How it works
On a flat rate, interest is charged on the original principal for every month of the tenure, whether you have repaid 10% of it or 90%. On a reducing balance, interest is charged only on what is still outstanding, which falls with every instalment.
The practical effect is large. Over a multi-year tenure, a flat rate costs close to double the same number quoted on a reducing balance, because you keep paying interest on money you have already returned.
To make the two comparable, this calculator solves for the reducing-balance rate that would produce the same EMI as the flat quote. That equivalent rate is the figure to set against any bank's advertised rate.
A flat quote converts to roughly 1.7 to 1.8 times its face value in reducing-balance terms across normal retail tenures. The multiple peaks around the two-year mark and eases slightly on longer loans, so the common belief that a flat rate gets worse as a rate the longer you borrow is not quite right. What does keep growing with tenure is the rupee cost: the extra you hand over rises with every extra month.
Neither total includes processing fees, insurance or documentation charges. Add those to both sides before deciding, because a lender quoting the cheaper structure can claw the difference back in fees.
Formula
Flat: total interest = P x R x T / 100, EMI = (P + interest) / n; Reducing: EMI = P x r x (1+r)^n / ((1+r)^n - 1)
- P
- = loan amount
- R
- = annual flat rate in percent
- T
- = tenure in years
- r
- = monthly reducing-balance rate
- n
- = tenure in months
The equivalent reducing rate is found numerically: the rate whose reducing-balance EMI matches the flat EMI exactly.
Example calculation
A ₹5,00,000 loan over 5 years: 10% flat against 14% reducing
- Flat EMI
- ₹12,500
- Flat total interest
- ₹2,50,000
- Flat 10% equals a reducing rate of
- 17.27%
- Reducing EMI at 14%
- ₹11,634
- Reducing total interest
- ₹1,98,051
- The flat quote costs more by
- ₹51,949
Frequently asked questions
Why does a flat rate cost so much more?
Where will I run into flat rates?
Is a flat rate ever the better deal?
Does a flat rate get worse the longer the tenure?
How do I convert a flat rate in my head?
How do I ask a lender which one they are quoting?
Related calculators
Further reading
- The EMI Formula, Explained Line by LineThe reducing-balance EMI formula Indian lenders use, what each symbol means, how to compute it yourself, and how to handle the 0% case.
- Reducing Balance vs Flat RateWhy a flat 10% and a reducing-balance 10% are not the same loan, how much more the flat structure costs, and where you meet it in India.
Reviewed by Pradipta Ray, Editor · Last updated