The Complete Loan Guide: Fixed, Floating, Flat, Reducing Balance, Bullet Repayment & Credit Card EMI

Sep 16, 2026
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Last Updated: Sep 16, 2026
27   Minutes
5271   Words

The Complete Loan Guide

A simple story about ₹5 lakh, four confusing interest words, one gold box, and a credit card.

Loans often look simple:

“Interest rate: 8%.”

But that single number does not tell the whole story.

Before choosing a loan, you need answers to several questions:

  • Is the rate fixed or floating?
  • Is interest calculated using the flat method or the reducing-balance method?
  • Is repayment through EMI or a bullet payment?
  • Are there processing fees, insurance, foreclosure charges or other costs?
  • What is the APR?
  • What happens if you repay early?
  • If it is a gold loan, does interest reduce when you repay part of the principal?
  • If it is a credit-card EMI, is it really “no cost”?

This chapter explains all of these from the beginning.


1. Meet Arun and His ₹5 Lakh Question

Imagine Arun needs ₹5,00,000.

He visits different lenders.

Arun is confused.

That is exactly the right question.

The first lesson is:

2. There Are Two Different Questions

People often mix these four words:

  • Fixed
  • Floating
  • Flat
  • Reducing

But they answer two completely different questions.

flowchart TD
    A[Loan Interest] --> B{Switch 1:
Can the interest rate change?} A --> C{Switch 2:
How is interest calculated?} B --> D[Fixed Rate
Rate stays the same for the agreed period] B --> E[Floating Rate
Rate can move up or down] C --> F[Flat Rate
Interest uses the original principal] C --> G[Reducing Balance
Interest uses the outstanding principal]

The easiest way to remember it is:

QuestionChoicesWhat it tells you
Will my interest rate change during the tenure?Fixed / FloatingBehaviour of the rate
On what principal will interest be calculated?Flat / Reducing BalanceMethod of interest calculation

So:

Fixed vs Floating = Will the percentage rate itself stay the same or change?

Flat vs Reducing Balance = Will interest be calculated using the original principal or the remaining outstanding principal?

Quick comparison

Fixed rate

The agreed rate stays unchanged for the fixed period defined by the loan.

Floating rate

The rate can move up or down according to the applicable benchmark and product terms.

Question this answers: Can the interest-rate percentage itself change?

Flat rate

Interest is calculated using the original principal for the agreed calculation.

Reducing balance

Interest is calculated using the outstanding principal, so the interest base falls as principal is repaid.

Question this answers: What principal amount is the interest calculated on?

These are independent ideas

A loan can therefore be:

  • fixed + reducing balance
  • floating + reducing balance
  • fixed + flat
  • or another specially defined structure

Typical way normal loans are structured

A normal EMI loan often works like this:

flowchart TB
    A[Normal EMI Loan] --> B{Will rate change?}
    B -->|No| C[Fixed Rate]
    B -->|Yes| D[Floating Rate]

    C --> E[Usually interest calculated on reducing outstanding balance]
    D --> E

For example:

  • A personal loan may be 11.99% fixed + reducing balance.
  • A home loan may be floating + reducing balance.
  • A vehicle loan may be fixed + reducing balance, depending on the product.
  • Some consumer, dealer, top-up or promotional loans may quote a flat rate instead.

So whenever someone says:

“Your loan rate is 10% fixed.”

you should still ask:

“Is that 10% calculated on a flat basis or on a reducing balance?”

That one question prevents a lot of confusion.


3. Fixed Interest Rate

A fixed interest rate means the contracted interest rate stays unchanged for the fixed period specified in the loan agreement.

Example:

Loan: ₹5,00,000
Rate: 10% fixed
Tenure: 5 years

If the rate is genuinely fixed for the whole tenure, it remains 10% even if market interest rates move.

Think of it like a fixed-price movie ticket

You buy a ticket for ₹250.

Even if ticket prices increase tomorrow, your already-purchased ticket still cost ₹250.

That is the idea behind a fixed rate.

But check one important detail

Some loans may be marketed as “fixed” but the agreement may contain:

  • a reset date,
  • a fixed period followed by floating interest,
  • a conversion clause,
  • or other conditions.

So always ask:

“Is the rate fixed for the entire tenure, or only for an initial period?”


4. Floating Interest Rate

A floating interest rate can move up or down during the loan tenure.

It is commonly linked to a benchmark.

A simplified structure is:

Loan Rate=Benchmark Rate+Spread\text{Loan Rate} = \text{Benchmark Rate} + \text{Spread}

For example:

8%=6.5%+1.5%8\% = 6.5\% + 1.5\%

If the benchmark later becomes 7%:

New Rate=7%+1.5%=8.5%\text{New Rate} = 7\% + 1.5\% = 8.5\%

The lender may respond to a rate increase by changing:

  • the EMI,
  • the remaining tenure,
  • or sometimes both,

depending on the loan agreement and applicable rules.

flowchart LR
    A[Benchmark rises] --> B[Loan rate may rise]
    B --> C[EMI may rise]
    B --> D[Tenure may increase]
    B --> E[Or both]

    F[Benchmark falls] --> G[Loan rate may fall]
    G --> H[EMI may fall]
    G --> I[Tenure may reduce]

Floating-rate loans can be useful when

  • you have a long loan tenure,
  • you are comfortable with rate changes,
  • you expect rates may fall,
  • or the product has favourable prepayment terms.

Main risk

Your future cost is not fully known on day one.

5. Flat-Rate Interest

Now we come to one of the most misunderstood terms.

Suppose:

  • Principal = ₹5,00,000
  • Flat rate = 8%
  • Tenure = 5 years

The simplified flat-interest formula is:

I=P×R×TI = P \times R \times T

where:

  • II = interest
  • PP = original principal
  • RR = annual interest rate in decimal form
  • TT = tenure in years

For an 8% rate:

R=0.08R = 0.08

So:

I=R5,00,000×0.08×5=R2,00,000I = \text{\htmlClass{rupee-symbol}{R}5,00,000} \times 0.08 \times 5 = \text{\htmlClass{rupee-symbol}{R}2,00,000}

Total repayment:

Total repayment=R5,00,000+R2,00,000=R7,00,000\text{Total repayment} = \text{\htmlClass{rupee-symbol}{R}5,00,000} + \text{\htmlClass{rupee-symbol}{R}2,00,000} = \text{\htmlClass{rupee-symbol}{R}7,00,000}

For 60 months:

EMI=R7,00,00060R11,666.67\text{EMI} = \frac{\text{\htmlClass{rupee-symbol}{R}7,00,000}}{60} \approx \text{\htmlClass{rupee-symbol}{R}11,666.67}

What is happening behind the scenes?

For the purpose of calculating the total flat interest:

Year 1 → interest is based on ₹5,00,000
Year 2 → interest is based on ₹5,00,000
Year 3 → interest is based on ₹5,00,000
Year 4 → interest is based on ₹5,00,000
Year 5 → interest is based on ₹5,00,000

That does not mean your actual outstanding principal literally remains ₹5 lakh. Your repayments are still paying off the loan.

It means the interest calculation uses the original ₹5 lakh as its base for the whole agreed tenure.

Why flat rate can be misleading

Imagine you have already repaid a large part of the loan.

Your actual outstanding debt may have fallen significantly.

But the original flat-interest calculation was still based on the original ₹5 lakh for the whole tenure.

That is why a small-looking flat percentage can represent a much higher borrowing cost than the same numerical percentage on a reducing-balance loan.


6. Reducing-Balance Interest

The reducing-balance method calculates interest on the principal that is still outstanding.

In simple words, every repayment reduces what you owe. The next interest calculation then uses that smaller outstanding principal.

Flat: “For my interest calculation, I keep using the original principal.”

Reducing balance: “For my interest calculation, I use only what you still owe.”

This is also commonly called:

  • diminishing-balance method
  • declining-balance method
  • reducing-principal method
  • outstanding-balance method
  • diminishing-rate method in casual banking language

If someone writes or says something like “definition rate”, they may actually mean “diminishing rate”. Always verify the original loan document rather than relying on an informal message.

Use the same ₹5 lakh example as the flat-rate loan

Let us use exactly the same basic numbers from the previous section:

  • Principal = ₹5,00,000
  • Reducing-balance rate = 8% p.a.
  • Tenure = 5 years
  • Number of EMIs = 60

For a monthly reducing-balance loan, first convert the annual rate to a monthly decimal rate:

r=0.08120.0066667r = \frac{0.08}{12} \approx 0.0066667

That is approximately 0.6667% per month.

The number of monthly instalments is:

n=60n = 60

The standard EMI formula is:

EMI=P×r(1+r)n(1+r)n1\text{EMI} = P \times \frac{r(1+r)^n}{(1+r)^n - 1}

Substituting the values:

EMI=R5,00,000×0.0066667(1+0.0066667)60(1+0.0066667)601R10,138.20\text{EMI} = \text{\htmlClass{rupee-symbol}{R}5,00,000} \times \frac{0.0066667(1+0.0066667)^{60}}{(1+0.0066667)^{60}-1} \approx \text{\htmlClass{rupee-symbol}{R}10,138.20}

So the approximate monthly EMI is:

₹10,138.20 per month

The approximate total paid over 60 months is:

R10,138.20×60R6,08,292\text{\htmlClass{rupee-symbol}{R}10,138.20} \times 60 \approx \text{\htmlClass{rupee-symbol}{R}6,08,292}

Approximate total interest:

R6,08,292R5,00,000R1,08,292\text{\htmlClass{rupee-symbol}{R}6,08,292} - \text{\htmlClass{rupee-symbol}{R}5,00,000} \approx \text{\htmlClass{rupee-symbol}{R}1,08,292}

Compare that with the same 8% flat loan

₹5 lakh for 5 years8% Flat8% Reducing Balance
Approx. EMI₹11,666.67₹10,138.20
Approx. total repayment₹7,00,000₹6,08,292
Approx. total interest₹2,00,000₹1,08,292

The number printed on both offers is 8%, but the cost is very different because the calculation method is different.

See what happens in the first two months

At the beginning:

Outstanding principal=R5,00,000\text{Outstanding principal} = \text{\htmlClass{rupee-symbol}{R}5,00,000}

Approximate first-month interest:

Month 1 interest=R5,00,000×0.0812R3,333.33\text{Month 1 interest} = \text{\htmlClass{rupee-symbol}{R}5,00,000} \times \frac{0.08}{12} \approx \text{\htmlClass{rupee-symbol}{R}3,333.33}

From the EMI of approximately ₹10,138.20, the principal repaid in the first month is approximately:

Principal repaid=R10,138.20R3,333.33R6,804.87\text{Principal repaid} = \text{\htmlClass{rupee-symbol}{R}10,138.20} - \text{\htmlClass{rupee-symbol}{R}3,333.33} \approx \text{\htmlClass{rupee-symbol}{R}6,804.87}

New outstanding principal:

R5,00,000R6,804.87=R4,93,195.13\text{\htmlClass{rupee-symbol}{R}5,00,000} - \text{\htmlClass{rupee-symbol}{R}6,804.87} = \text{\htmlClass{rupee-symbol}{R}4,93,195.13}

Now the second month’s interest is calculated on ₹4,93,195.13, not on the original ₹5 lakh:

Month 2 interest=R4,93,195.13×0.0812R3,287.97\text{Month 2 interest} = \text{\htmlClass{rupee-symbol}{R}4,93,195.13} \times \frac{0.08}{12} \approx \text{\htmlClass{rupee-symbol}{R}3,287.97}

So the interest portion has already fallen from approximately ₹3,333.33 to ₹3,287.97.

flowchart TB
    A[Start: ₹5,00,000 outstanding] --> B[Month 1 interest ≈ ₹3,333]
    B --> C[Pay EMI ≈ ₹10,138]
    C --> D[Principal falls to ≈ ₹4,93,195]
    D --> E[Month 2 interest ≈ ₹3,288]
    E --> F[Pay next EMI]
    F --> G[Outstanding principal keeps falling]
    G --> H[Interest portion keeps falling]

That is the heart of the reducing-balance method:

You pay interest on what you still owe, not permanently on what you originally borrowed.


7. How a Reducing-Balance EMI Works

A normal EMI contains two parts:

EMI=Interest Part+Principal Part\text{EMI} = \text{Interest Part} + \text{Principal Part}

At the beginning of a loan:

  • outstanding principal is high,
  • interest portion is relatively high,
  • principal portion is relatively lower.

Later:

  • outstanding principal becomes smaller,
  • interest portion falls,
  • more of the EMI goes toward principal.
flowchart TD
    A[Early EMI] --> B[Higher interest portion]
    A --> C[Lower principal portion]

    D[Later EMI] --> E[Lower interest portion]
    D --> F[Higher principal portion]

For a standard monthly reducing-balance loan, the EMI formula is:

EMI=P×r(1+r)n(1+r)n1\text{EMI} = P \times \frac{r(1+r)^n}{(1+r)^n - 1}

where:

  • PP = principal
  • rr = monthly interest rate
  • nn = total number of monthly instalments

If the annual rate is 12%:

r=12%12=1%=0.01r = \frac{12\%}{12} = 1\% = 0.01

8. Flat Rate vs Reducing Rate: Never Compare the Numbers Directly

Suppose one lender says:

8% flat

and another says:

10% reducing

You cannot conclude that 8% is cheaper simply because 8 is smaller than 10.

They are different calculation methods.

The right comparison is:

How many rupees will I actually receive, and how many rupees will I actually repay?

Also compare the APR.


9. What Is APR?

APR means Annual Percentage Rate.

Before the definition, here is the same idea told the way you would tell a child.

The toy shop with the honest sign

A shop has a toy car in the window. The sign says:

Toy car — ₹100

You are happy. You bring exactly ₹100 and walk in.

At the counter, the shopkeeper starts adding things up:

  • ₹100 for the toy car
  • ₹8 for the box it comes in
  • ₹4 because you paid by card
  • ₹3 for the “handling” sticker

You walk out having paid ₹115.

Nobody lied to you. The toy really did cost ₹100. But ₹100 was never what the trip actually cost you.

The interest rate is the number painted on the sign.

The APR is much closer to the number at the counter — the whole cost, turned back into a yearly percentage.

Why a loan needs the same warning

A loan has a sign-board number too. It is the interest rate, and it is the number the advertisement shouts.

But a loan often comes with extra items at the counter:

  • a processing fee
  • documentation, stamping or verification charges
  • insurance bundled into the deal
  • applicable taxes on those charges

The interest rate does not include any of these. The APR is designed to pull them into one comparable yearly number.

graph LR
    A[Interest rate
the sign-board number] --> C[APR
the counter number] B[Fees, charges,
bundled add-ons] --> C

Two loans that look identical

Imagine Arun is offered two personal loans. Both advertise 10%.

Loan ALoan B
Advertised interest rate10%10%
Processing fee₹1,000₹12,000
Bundled insuranceNone₹6,000
Money that actually reaches ArunMoreLess
Money Arun actually parts withLessMore
APRLowerHigher

On the sign-board, these two loans are twins. At the counter, they are not. APR is the number that tells them apart.

The rule a child can remember

Never judge a shop by its window. Judge it by the bill.

For a loan, the interest rate is the window and the APR is closer to the bill.

Two honest cautions

APR is a very useful comparison tool, but it is not magic:

  1. Not every charge is always inside it. Which costs get included depends on the product and on the disclosure rules that apply to it. A penalty you may never pay, for example, usually is not.
  2. APR compares like with like. Comparing the APR of a five-year loan with the APR of a nine-month loan tells you less than it appears to, because the costs are spread over very different lengths of time.

So APR is the better number to compare, not the last number to check.

Always examine the lender’s KFS, which is the subject of the next section.


10. What Is KFS?

KFS means Key Facts Statement.

It is the loan’s summary sheet containing important information such as:

  • loan amount,
  • tenure,
  • interest rate,
  • type of interest,
  • EMI,
  • APR,
  • charges,
  • repayment schedule,
  • and other important conditions.

Before accepting a loan, ask:

“Please give me the KFS and repayment schedule.”

Do not rely only on a phone call, advertisement or chat message.


11. Fixed + Reducing Is Very Common

This section brings the two “switches” together.

Suppose a personal loan says:

11.99% fixed for 5 years.

That can—and commonly does—mean a fixed-rate, reducing-balance loan.

“Fixed” tells you:

11.99% itself does not change during the agreed fixed period.

“Reducing balance” tells you:

Interest each period is calculated on the principal still outstanding.

So the loan can be described as:

11.99% fixed-rate + reducing-balance calculation.

Do not read “fixed” as “flat”

These are different descriptions.

TermWhat it answers
FixedWill the interest-rate percentage change? No, during the agreed fixed period.
FloatingCan the interest-rate percentage change? Yes, according to the benchmark/product terms.
FlatIs interest calculated using the original principal for the agreed calculation? Yes.
Reducing balanceIs interest calculated using the remaining outstanding principal? Yes.

A simple way to write common combinations is:

Personal Loan example:
FIXED rate + REDUCING-BALANCE calculation
Home Loan example:
FLOATING rate + REDUCING-BALANCE calculation
Flat-rate product example:
FIXED quoted rate + FLAT calculation

So fixed/floating and flat/reducing should always be checked separately.


12. Is There an Equivalent Flat Rate?

You can calculate an approximate equivalent flat rate from the total interest paid.

Suppose:

  • Principal = PP
  • Total interest over the full loan = II
  • Tenure = TT years

Then:

Equivalent Flat Rate=IP×T×100\text{Equivalent Flat Rate} = \frac{I}{P \times T} \times 100

But be careful:

There is no single universal conversion such as “12% reducing always equals 6% flat.”

The equivalent changes with:

  • tenure,
  • repayment frequency,
  • fees,
  • timing of payments,
  • and loan structure.

So calculate it for the actual loan.


13. What Is Bullet Repayment?

A bullet repayment means a large part—often the entire principal—is paid at the end rather than gradually through monthly principal repayments.

Imagine borrowing ₹5 lakh for one year.

Instead of reducing the principal every month:

Month 1 ₹5,00,000 outstanding
Month 2 ₹5,00,000 outstanding
Month 3 ₹5,00,000 outstanding
...
Month 12 ₹5,00,000 outstanding

At maturity, you repay the principal according to the product terms.

That is a bullet structure.

flowchart TB
    A[Borrow ₹5 lakh] --> B[Principal stays largely unchanged]
    B --> C[Interest accrues]
    C --> D[Loan reaches maturity]
    D --> E[Pay principal + due interest]

14. Is Bullet Repayment the Same as Flat Interest?

No.

This is a very important distinction.

  • Bullet describes when principal is repaid.
  • Flat/reducing describes how interest is calculated.

Suppose a one-year bullet loan is ₹5 lakh at 9%.

If you make no principal repayment during the year, then approximately:

R5,00,000×9%=R45,000\text{\htmlClass{rupee-symbol}{R}5,00,000} \times 9\% = \text{\htmlClass{rupee-symbol}{R}45,000}

The result looks like flat interest because the outstanding principal remained ₹5 lakh for the whole year.

But technically, the loan can still calculate interest on the outstanding balance.

The difference becomes obvious if you make a principal part-payment.


15. Part-Payment in a Bullet Gold Loan

Suppose:

  • Gold loan = ₹5,00,000
  • Interest = 9% p.a.
  • Tenure = 1 year

For the first six months:

R5,00,000×9%×612=R22,500\text{\htmlClass{rupee-symbol}{R}5,00,000} \times 9\% \times \frac{6}{12} = \text{\htmlClass{rupee-symbol}{R}22,500}

After six months, you pay ₹2 lakh toward principal.

New outstanding:

R5,00,000R2,00,000=R3,00,000\text{\htmlClass{rupee-symbol}{R}5,00,000} - \text{\htmlClass{rupee-symbol}{R}2,00,000} = \text{\htmlClass{rupee-symbol}{R}3,00,000}

Approximate interest for the remaining six months:

R3,00,000×9%×612=R13,500\text{\htmlClass{rupee-symbol}{R}3,00,000} \times 9\% \times \frac{6}{12} = \text{\htmlClass{rupee-symbol}{R}13,500}

Approximate total:

R22,500+R13,500=R36,000\text{\htmlClass{rupee-symbol}{R}22,500} + \text{\htmlClass{rupee-symbol}{R}13,500} = \text{\htmlClass{rupee-symbol}{R}36,000}

Without the principal part-payment:

R5,00,000×9%=R45,000\text{\htmlClass{rupee-symbol}{R}5,00,000} \times 9\% = \text{\htmlClass{rupee-symbol}{R}45,000}

So the part-payment could reduce interest by approximately:

R45,000R36,000=R9,000\text{\htmlClass{rupee-symbol}{R}45,000} - \text{\htmlClass{rupee-symbol}{R}36,000} = \text{\htmlClass{rupee-symbol}{R}9,000}

Actual interest depends on the lender’s day-count, repayment dates and product rules.

Always confirm that a payment is being applied to principal, not merely toward accrued interest.


16. Gold / Jewel Loan and “Swarna” Loan

A gold loan is a secured loan.

You pledge eligible gold jewellery as security.

Some lenders use product names containing words such as “Swarna”, which simply refers to gold. The important thing is not the product name; it is the actual repayment structure written in the loan agreement.

A “Swarna”-style jewel loan may therefore be:

  • a bullet-repayment gold loan,
  • a monthly-interest gold loan,
  • an EMI-style gold loan,
  • an overdraft-style facility,
  • or another structure.

Always ask what your exact scheme requires.

The lender gives you money based partly on the assessed value and eligible LTV.

LTV

LTV means Loan-to-Value ratio.

Simplified example:

If eligible gold value is:

R8,00,000\text{\htmlClass{rupee-symbol}{R}8,00,000}

and the applicable LTV allows 75%:

R8,00,000×75%=R6,00,000\text{\htmlClass{rupee-symbol}{R}8,00,000} \times 75\% = \text{\htmlClass{rupee-symbol}{R}6,00,000}

The lender may lend up to the applicable eligible amount, subject to its rules and regulation.

The gold remains pledged until the loan and applicable dues are settled.


17. One-Year Gold Loan With Bullet Repayment

A common structure for some gold-loan products is:

  • short tenure, often up to around one year,
  • interest accrues during the tenure,
  • principal is due at maturity,
  • interest may be serviced periodically or together with principal depending on the scheme.
timeline
    title Example One-Year Gold Loan
    Month 0 : Pledge gold
            : Receive loan
    Month 1-11 : Interest accrues
               : Possible interest payments / principal part-payments depending on scheme
    Month 12 : Maturity
             : Settle outstanding principal and due interest
             : Receive jewellery back after closure

If you want to continue after maturity

Do not assume the loan automatically rolls over.

Renewal may involve:

  • repayment or adjustment of accrued interest,
  • fresh valuation of the jewellery,
  • current LTV rules,
  • fresh documentation,
  • applicable charges,
  • and the lender’s current eligibility rules.

Ask:

“At maturity, if I want to continue with the same pledged jewellery, what exactly must I pay and what gets re-sanctioned?”


18. When a Gold Bullet Loan Can Be Useful

A short-term bullet loan can make sense when you have a known future source of repayment.

Example:

“I need ₹5 lakh now, but I know I will receive ₹5.5 lakh from a maturity/payment in eight months.”

Then a one-year secured loan may be practical.

But consider another story:

“I need ₹5 lakh now, and I have no idea how I will repay ₹5 lakh next year.”

Now the bullet structure can become dangerous.

You may reach maturity with almost the entire principal still outstanding.

So:

Low monthly burden does not mean low repayment risk.


19. EMI Loan vs Bullet Loan

FeatureEMI LoanBullet Loan
Principal repaymentGradually every monthMostly/all at maturity
Outstanding principalKeeps fallingCan remain high
Monthly cash burdenHigherOften lower
Maturity burdenUsually small/none after final EMIPotentially very large
Interest benefit from principal reductionAutomaticOnly if part-payment is allowed and made
Good forSalary-based regular repaymentShort-term need with known repayment source
Main riskLong tenure can increase total interestLarge lump sum due later

20. Personal Loan

PL means Personal Loan.

A typical PL is:

  • unsecured,
  • repaid through EMIs,
  • often fixed-rate,
  • commonly reducing-balance,
  • usually more expensive than a comparable secured loan because the lender does not hold an asset as security.

Before accepting a PL, check:

  1. reducing or flat rate?
  2. fixed or floating?
  3. APR?
  4. processing fee?
  5. insurance?
  6. amount actually credited?
  7. foreclosure charge?
  8. part-payment rules?
  9. lock-in period?
  10. late-payment / penal charges?
  11. repayment schedule?

21. Home Loan

A home loan is usually much longer than a personal loan.

That makes small differences in rates very important.

For a home loan, check:

  • fixed or floating,
  • benchmark,
  • spread over benchmark,
  • reset frequency,
  • whether EMI or tenure changes after a reset,
  • conversion options,
  • processing fee,
  • legal and valuation charges,
  • mortgage-related charges where applicable,
  • prepayment rules,
  • insurance,
  • staged-disbursement rules,
  • pre-EMI interest for under-construction property,
  • total sanctioned amount vs actual disbursement.

Why tenure matters

A lower EMI obtained by extending the tenure can feel comfortable today but can increase total interest significantly.

Never ask only:

“What is my EMI?”

Also ask:

“What is my total repayment if I continue for the full tenure?”


22. Credit Card EMI

Now Arun buys a television for ₹60,000.

The credit card offers:

“Convert to 12-month EMI.”

Credit-card EMI is another loan-like repayment structure.

There are two broad cases.


23. Interest-Bearing Credit Card EMI

Suppose:

  • Purchase = ₹60,000
  • EMI tenure = 12 months
  • Interest = stated annual rate

The issuer converts the transaction into instalments.

Each EMI may include:

  • principal,
  • interest,
  • applicable fees/taxes.

Before converting, check:

  • annual interest / APR,
  • processing fee,
  • foreclosure charge,
  • applicable taxes,
  • total of all instalments,
  • how much credit limit remains blocked,
  • when the limit is restored,
  • what happens on missed payment.

Do not compare credit-card EMI merely by looking at the monthly EMI.

Compare:

Total Cost=All EMIs+Fees+Applicable TaxesAny Genuine Discount\text{Total Cost} = \text{All EMIs} + \text{Fees} + \text{Applicable Taxes} - \text{Any Genuine Discount}

24. What Is “No-Cost EMI”?

“No-cost EMI” does not necessarily mean that no interest calculation exists behind the scenes.

A common structure is:

  1. the card issuer calculates EMI interest;
  2. the merchant/platform gives an upfront discount intended to offset that interest;
  3. the customer effectively pays approximately the original product price through instalments, subject to fees/taxes/terms.

Simplified example:

Product price:

R60,000\text{\htmlClass{rupee-symbol}{R}60,000}

Suppose calculated EMI interest is approximately:

R3,000\text{\htmlClass{rupee-symbol}{R}3,000}

Merchant discount:

R3,000\text{\htmlClass{rupee-symbol}{R}3,000}

Then the discount offsets the interest:

R60,000R3,000+R3,000=R60,000\text{\htmlClass{rupee-symbol}{R}60,000} - \text{\htmlClass{rupee-symbol}{R}3,000} + \text{\htmlClass{rupee-symbol}{R}3,000} = \text{\htmlClass{rupee-symbol}{R}60,000}

But you must still check:

  • processing fee,
  • applicable taxes,
  • loss of another cash/instant discount,
  • foreclosure fee,
  • whether the “discount” fully offsets interest.

The card issuer should clearly show the principal, interest and upfront discount when converting transactions to EMI rather than hiding an interest-bearing conversion behind a “no-cost” label.


25. Credit Card EMI vs Revolving Credit Card Balance

These are not the same.

If you simply pay only the Minimum Amount Due (MAD) on a normal credit-card bill, the remaining balance can attract high finance charges.

MAD = Minimum Amount Due.

That is very different from a planned transaction EMI.

flowchart TD
    A[Credit Card Purchase] --> B{How will you repay?}
    B --> C[Pay full statement]
    B --> D[Convert eligible transaction to EMI]
    B --> E[Pay only minimum / revolve balance]

    C --> F[Usually avoids retail purchase interest if statement rules are met]
    D --> G[Structured instalments with disclosed cost]
    E --> H[Potentially expensive revolving credit]

Paying only the minimum due repeatedly is generally not a strategy for cheaply financing a purchase.


26. The Most Important Loan Comparison Formula

Forget the advertisement for a moment.

Write these four numbers down:

  1. Cash you actually receive
  2. Total of all repayments
  3. All compulsory charges
  4. How quickly principal falls

A useful practical measure is the Total Borrowing Cost:

Total Borrowing Cost=Total Repayments+Compulsory Upfront/Periodic ChargesNet Cash Received\text{Total Borrowing Cost} = \text{Total Repayments} + \text{Compulsory Upfront/Periodic Charges} - \text{Net Cash Received}

This is not a replacement for APR, but it helps you understand the rupee cost.


27. Example: ₹5 Lakh Loan

Imagine two offers.

Offer A

  • ₹5 lakh
  • 8% flat
  • 5 years

Interest:

R5,00,000×8%×5=R2,00,000\text{\htmlClass{rupee-symbol}{R}5,00,000} \times 8\% \times 5 = \text{\htmlClass{rupee-symbol}{R}2,00,000}

Total:

R7,00,000\text{\htmlClass{rupee-symbol}{R}7,00,000}

Approximate EMI:

R7,00,000/60=R11,666.67\text{\htmlClass{rupee-symbol}{R}7,00,000} / 60 = \text{\htmlClass{rupee-symbol}{R}11,666.67}

Offer B

  • ₹5 lakh
  • reducing-balance loan
  • rate shown separately in the KFS
  • EMI calculated using the outstanding principal

Even if Offer B has a numerically higher headline rate, it can still be cheaper than Offer A.

That is why:

Never compare flat % directly with reducing %.


28. Which Type Is “Good”?

There is no single loan type that is always best.

Instead ask:

Which structure matches my repayment ability at the lowest reasonable total cost and risk?

Which Type Is 'Good'

  • A reducing-balance loan is generally easier to understand for long-term EMI borrowing: Because principal falls with each repayment and interest follows the outstanding balance.

  • A fixed rate is useful when: you want predictable repayments and protection from future rate increases.

  • A floating rate is useful when: you are comfortable with changes and want the possibility of benefiting when benchmark rates decline.

  • A bullet loan is useful when: you genuinely expect a lump sum within the short loan tenure.

  • A bullet loan is risky when: you are using it only because the monthly payment looks small but have no plan for the final principal.


29. The “Kid Test”

Imagine borrowing 10 chocolates.

Flat method

The lender says:

“I will calculate my charge as if you had all 10 chocolates for the entire agreed period.”

Even after you start returning some chocolates, the original calculation was based on 10.

Reducing balance

You return 2 chocolates.

Now you owe 8.

The next charge is based on 8.

Return 3 more.

Now you owe 5.

The next charge is based on 5.

Fixed rate

The price charged per chocolate does not change.

Floating rate

The price charged per chocolate can change according to an agreed reference.

Bullet repayment

You keep all 10 chocolates until near the end and return them together.

That is why the final payment is big.


30. Loan Decision Tree

flowchart TD
    A[I need money] --> B{Do I have a known lump sum
within about a year?} B -->|Yes| C{Do I have acceptable collateral
and understand the risk?} C -->|Yes| D[Compare secured short-term / bullet options] C -->|No| E[Compare normal EMI loans] B -->|No| E E --> F{Need long repayment period?} F -->|Yes| G[Compare reducing-balance EMI loans] F -->|No| H[Compare shorter-tenure options] G --> I{Fixed or floating?} I -->|Need certainty| J[Evaluate fixed-rate offer] I -->|Can accept rate resets| K[Evaluate floating-rate offer] D --> L[Compare APR, fees, part-payment, maturity amount] J --> M[Compare total repayment] K --> M H --> M

31. Questions to Ask Before Signing Any Loan

Take this checklist with you.

Interest

  • What is the annual interest rate?
  • Is it fixed or floating?
  • Is it flat or reducing balance?
  • If reducing, is it daily, monthly or another rest basis?
  • What is the APR?
  • If floating, what is the benchmark?
  • What is the spread?
  • How frequently can the rate reset?

Money

  • What is the sanctioned amount?
  • What is the actual amount credited to me?
  • What are the processing charges?
  • What are the applicable taxes?
  • Is insurance added?
  • Are there valuation/legal/documentation charges?

Repayment

  • What is the EMI?
  • How many EMIs?
  • What is total repayment?
  • Can I part-pay?
  • Does part-payment reduce tenure, EMI, or both?
  • Is there a lock-in period?
  • What is the foreclosure charge?
  • What happens if I pay late?

Bullet / Gold Loan

  • When is interest due?
  • When is principal due?
  • Can I pay principal during the year?
  • Will future interest reduce after part-payment?
  • Is there a charge for part-payment?
  • Can part of the jewellery be released after part-payment?
  • What happens at maturity?
  • Can the facility be renewed?
  • Is fresh valuation required?
  • What happens if gold value falls significantly?
  • What are the auction/default rules?

Credit Card EMI

  • What is the APR?
  • Is this interest-bearing or no-cost EMI?
  • What merchant discount offsets the interest?
  • What is the processing fee?
  • What taxes apply?
  • What is the total of all EMIs?
  • What is the foreclosure charge?
  • How much card limit will remain blocked?

32. Red Flags

Be careful if someone says only:

“Sir, only 7.9%!”

Ask:

“7.9% what?”

You need to know:

  • flat or reducing?
  • fixed or floating?
  • annual or monthly?
  • APR?
  • fees?
  • tenure?
  • total repayment?

Other warning signs:

  • only EMI is disclosed, not total repayment;
  • flat rate is compared directly with another lender’s reducing rate;
  • compulsory insurance is hidden inside the loan;
  • processing fees are deducted but ignored when describing the cost;
  • “no-cost EMI” is advertised without explaining fees/discount;
  • bullet repayment is offered without clearly explaining the maturity amount;
  • verbal promises differ from the KFS or loan agreement.

33. Important Abbreviations

AbbreviationFull FormMeaning
EMIEquated Monthly InstalmentRegular monthly loan payment
ROI / RoIRate of InterestInterest rate charged on the loan
APRAnnual Percentage RateAnnualised measure of borrowing cost as disclosed under applicable rules
KFSKey Facts StatementStandard summary of important loan facts and costs
PLPersonal LoanUsually unsecured loan for personal use
HLHome LoanLoan generally used for purchase/construction of a home
LTVLoan-to-ValueLoan amount compared with value of pledged/financed asset
MADMinimum Amount DueMinimum credit-card payment required by the statement
NPANon-Performing AssetA loan/account classified as non-performing under applicable rules
p.a.Per AnnumPer year
T&CTerms and ConditionsContractual rules of the product

34. Other Names for Reducing Balance

You may encounter different wording.

These often refer to broadly the same core idea of charging interest on the outstanding principal:

  • reducing balance
  • reducing principal
  • diminishing balance
  • diminishing principal
  • declining balance
  • outstanding balance
  • monthly reducing balance
  • daily reducing balance

However, monthly reducing and daily reducing are not mathematically identical because the frequency/timing of interest calculation differs.

Always read the exact product definition.


35. Monthly Rest, Daily Rest and Annual Rest

A rest describes how frequently the interest calculation recognises changes in outstanding balance.

Monthly rest

Interest calculation is updated monthly.

Daily rest

Interest is based on the outstanding amount for the relevant number of days.

If you make an early principal payment, a daily-rest structure may recognise the lower balance sooner than a structure that waits for the next monthly calculation date, depending on product rules.

This is another reason why two loans showing the same annual rate can produce slightly different total interest.


36. Longer Tenure: Friend and Enemy

Longer tenure:

✅ reduces EMI

but

❌ usually increases total interest.

flowchart LR
    A[Longer tenure] --> B[Lower monthly EMI]
    A --> C[Interest paid for more months]
    C --> D[Higher total interest in many cases]

Shorter tenure:

✅ higher EMI

but

✅ usually lower total interest if you can comfortably afford it.

Never choose the shortest tenure if it makes your monthly budget unsafe.


37. Part-Payment: A Powerful Tool

On a reducing-balance loan, principal part-payment can save future interest.

Suppose outstanding principal is:

R10,00,000\text{\htmlClass{rupee-symbol}{R}10,00,000}

You make a principal part-payment:

R2,00,000\text{\htmlClass{rupee-symbol}{R}2,00,000}

New outstanding:

R8,00,000\text{\htmlClass{rupee-symbol}{R}8,00,000}

Future interest is then calculated using the lower outstanding balance according to the product terms.

This is why borrowers should check:

  • part-payment charges,
  • minimum part-payment amount,
  • number of permitted part-payments,
  • lock-in period,
  • whether EMI or tenure is reduced.

If you can choose, reducing tenure while keeping EMI affordable can often save more total interest than merely reducing the EMI, because the loan ends sooner.


38. Foreclosure

Foreclosure means closing the entire loan before its scheduled final date.

Example:

Outstanding:

R3,50,000\text{\htmlClass{rupee-symbol}{R}3,50,000}

You pay the required closure amount.

The lender closes the loan.

Before doing this, check:

  • foreclosure fee,
  • applicable taxes,
  • accrued interest until closure date,
  • lock-in conditions,
  • closure/NOC documentation.

39. Secured vs Unsecured Loan

Secured loan

Backed by collateral.

Examples can include:

  • home loan,
  • vehicle loan,
  • gold/jewel loan.

Because the lender has security, rates may be lower than comparable unsecured borrowing.

But the asset is at risk if the borrower fails to meet obligations.

Unsecured loan

No specific pledged asset backs the loan.

Personal loans and many credit-card borrowings are common examples.

Rates can be higher because lender risk is higher.


40. The Best Way to Compare Two Loans

Create a table like this before choosing:

ItemLoan ALoan B
Amount sanctioned
Net amount received
Fixed / Floating
Flat / Reducing
Annual interest
APR
Tenure
EMI
Total of EMIs/payments
Processing fee
Insurance
Other compulsory charges
Part-payment charge
Foreclosure charge
Total borrowing cost
Security required
Maturity lump sum

The “smaller interest-rate number” does not automatically win.


41. A Simple Rule for Choosing

Use this order:

flowchart TD
    A[1. Understand repayment structure] --> B[2. Convert everything to actual rupees]
    B --> C[3. Check APR + KFS]
    C --> D[4. Check fees and insurance]
    D --> E[5. Check prepayment flexibility]
    E --> F[6. Check monthly affordability]
    F --> G[7. Check worst-case risk]
    G --> H[8. Choose the structure you can safely repay]

The “best” loan is not simply:

lowest EMI

or:

lowest advertised percentage.

A better loan is one whose:

  • calculation method you understand,
  • total cost is competitive,
  • repayment fits your cash flow,
  • fees are transparent,
  • prepayment conditions are reasonable,
  • and risks are acceptable.

42. Final Story: Arun Now Knows What to Ask

Arun returns to the lender.

This time, when someone says:

“7.9%!”

he smiles and asks:

“Flat or reducing?”

Then:

“Fixed or floating?”

Then:

“What is the APR?”

Then:

“Show me the KFS.”

Then:

“How much money will actually reach my account?”

Then:

“What is the total amount I will repay?”

For the gold loan he asks:

“If I repay principal after six months, will future interest be calculated on the reduced principal?”

For the credit-card EMI he asks:

“Show me the interest, merchant discount, processing fee, taxes and total of all instalments.”

Now the salesperson cannot confuse Arun with one small percentage.

Because Arun understands the most important rule of borrowing:

Do not borrow based on the rate printed in big letters. Borrow only after understanding how the money moves from the first day to the last day.


43. One-Page Memory Summary

mindmap
  root((Loan Guide))
    Rate behaviour
      Fixed
        Rate stays fixed for agreed period
      Floating
        Rate can change
        Benchmark + spread
    Interest calculation
      Flat
        Original principal used for agreed calculation
      Reducing
        Outstanding principal used
        Diminishing balance
        Declining balance
    Repayment
      EMI
        Principal + interest
        Principal falls gradually
      Bullet
        Large principal due at maturity
        Common in some short-term secured loans
    Gold/Jewel Loan
      Secured by jewellery
      Check LTV
      Check part-payment
      Check maturity and renewal
    Credit Card
      Transaction EMI
      No-cost EMI
      Revolving balance
        Can be expensive
    Before signing
      KFS
      APR
      Fees
      Insurance
      Prepayment
      Foreclosure
      Total repayment

44. Final Golden Rules

  1. Fixed is not the same as flat.
  2. Floating is not the same as reducing.
  3. Flat and reducing rates cannot be compared only by their percentage numbers.
  4. Bullet repayment describes when principal is paid, not how interest is calculated.
  5. A one-year bullet loan may look mathematically like flat interest if principal never reduces, but that does not automatically make it a flat-rate loan.
  6. Principal part-payment can reduce future interest when the product calculates interest on outstanding principal and allows such part-payment.
  7. The lowest EMI is not always the cheapest loan.
  8. The lowest advertised interest number is not always the cheapest loan.
  9. Check APR, KFS, fees and total repayment.
  10. For a bullet loan, know exactly where the maturity money will come from before borrowing.
  11. For a floating loan, understand what happens when the benchmark rises.
  12. For credit-card EMI, check the total cost—not just the “no-cost” label.
  13. Always read the loan agreement and current product terms before signing.

Important: Loan products and regulations can change. Use this article to understand the concepts, then verify the latest KFS, sanction letter, repayment schedule and product terms before borrowing.

Thanks for Reading!
Article title The Complete Loan Guide: Fixed, Floating, Flat, Reducing Balance, Bullet Repayment & Credit Card EMI
Article author Anand Raja
Release time Sep 16, 2026

Disclaimer

The information provided in this article is for general informational purposes only. While we strive to keep the information accurate and up-to-date, we make no representations or warranties of any kind, express or implied, about the completeness, accuracy, reliability, suitability, or availability of the information. Any reliance you place on such information is strictly at your own risk.

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