How is Gold Loan Interest Calculated? (With Examples)
Disclaimer: This article is for general information/education and is not investment advice. The information is shared in good faith and for general informational purposes only. Ujjivan SFB does not make any representations or warranties regarding the accuracy, completeness, or reliability of the content.
October 27, 2026
Your gold loan’s interest rate tells you only one part of the borrowing cost. To estimate how much you will pay in total, you also need to know the amount borrowed, the borrowing period and how the bank calculates interest. Repayments matter too. If you reduce your principal during the loan, your interest can differ from a loan where the entire principal remains outstanding until maturity.
This guide uses an illustrative loan of ₹1,00,000 at 12% per annum to explain how the gold loan interest is calculated. The gold loan interest rate used here is hypothetical, and the examples exclude fees and taxes unless stated otherwise.
What Determines Your Gold Loan Interest?
Your gold loan interest rate depends on five main factors:
The assessed value of your gold helps determine how much you can borrow. Interest is calculated according to your loan balance and terms, rather than the full value of the jewellery you pledge. You should also separate the calculation method from the repayment option. Simple or compound interest describes the calculation. EMI, monthly interest servicing and bullet repayment describe when you make payments.
How is Simple Interest Calculated?
If your gold loan interest is calculated using simple interest, the accrued interest is not added to the balance for calculating further interest.
The formula for gold loan simple interest is:
Suppose you borrow ₹1,00,000 at 12% per annum for one year, without repaying any principal during that period:
Interest = ₹1,00,000 × 12% × 1 = ₹12,000
Your total principal and interest would be:
₹1,00,000 + ₹12,000 = ₹1,12,000
For six months, treating the period as half a year:
Interest = ₹1,00,000 × 12% × 6/12 = ₹6,000
These calculations assume a constant principal and rate. A bank using actual borrowing days may arrive at a slightly different amount.
How is Compound Interest Calculated?
With compound interest, accrued interest is added to the calculation balance at specified intervals. The next interest is then calculated on that increased balance.
For monthly compounding:
Total Amount = Principal × (1 + Annual Rate ÷ 12)^(Number of Months)
Using ₹1,00,000 at 12% per annum for 12 months:
Total Amount = ₹1,00,000 × (1 + 0.12 ÷ 12)^12
The total is approximately ₹1,12,682.50, including ₹12,682.50 in interest
Calculation Method | Interest for 12 Months | Principal Plus Interest |
Simple interest | ₹12,000 | ₹1,12,000 |
Monthly compound interest | ₹12,682.50 | ₹1,12,682.50 |
Both examples assume no payments during the year. The difference comes from interest being added to the calculation balance under monthly compounding. Your loan agreement determines whether compounding applies and how frequently it occurs.
How Does Your Repayment Option Affect Interest?
1. EMI Repayment
An equated monthly instalment normally includes both principal and interest. Under a reducing-balance arrangement, each principal repayment lowers the balance used for subsequent interest calculations.
For ₹1,00,000 at 12% per annum over 12 months, assuming monthly reducing-balance calculations and payments at each month-end:
The final instalment may be adjusted for rounding.
2. Monthly Interest Servicing
You pay interest regularly and repay the principal separately under the agreed schedule. If the arrangement charges 1% monthly on an unchanged ₹1,00,000 principal, your monthly interest payment is ₹1,000. After 12 months, you would have paid ₹12,000 in interest and would still need to repay the ₹1,00,000 principal. Paying interest alone does not reduce your principal.
3. Bullet Repayment
You pay principal and interest together at maturity. The principal generally remains outstanding throughout the loan. However, bullet repayment does not automatically mean simple interest. Your maturity amount depends on whether the contract provides for simple interest, compounding or another applicable calculation arrangement
Illustrative Arrangement | Total Interest Over 12 Months |
Monthly reducing-balance EMIs | Approximately ₹6,618.55 |
Monthly interest servicing at 1%, with principal repaid at year-end | ₹12,000 |
Bullet repayment with simple interest at 12% | ₹12,000 |
Bullet repayment with monthly compounding at 12% nominal annual interest | Approximately ₹12,682.50 |
The EMI example costs less in interest because you repay principal throughout the year. It also requires larger payments during the loan.
How Does Daily Interest Calculation Work?
Some loan arrangements calculate interest using the number of days the balance remains outstanding.
Assuming a 365-day year:
Interest = Outstanding Principal × Annual Rate × Number of Days ÷ 365
For ₹1,00,000 at 12% per annum over 30 days:
Interest = ₹1,00,000 × 12% × 30 ÷ 365
This gives approximately ₹986.30.
Your agreement outlines the year basis and how to handle borrowing days. Check these before comparing your calculation with the bank’s figure. Daily calculation and monthly compounding can also coexist. Interest may accrue each day and be added to the balance monthly, depending on the contract.
Can Part-Payments Reduce Your Gold Loan Interest?
A part-payment towards principal can reduce future interest when the bank calculates it on the reduced outstanding balance.
Consider a simple-interest illustration:
Period | Principal Outstanding | Interest |
First six months | ₹1,00,000 | ₹6,000 |
Next six months | ₹60,000 | ₹3,600 |
Total |
| ₹9,600 |
Without the principal reduction, annual simple interest would have been ₹12,000. The illustrative saving is ₹2,400, before any applicable charges. This assumes the ₹40,000 is credited entirely towards principal at the six-month point. Actual savings depend on payment allocation, credit dates and loan terms.
Is Interest the Same as Your Total Loan Cost?
Interest is one component of your borrowing cost. You may also pay processing fees, valuation charges, applicable taxes, renewal fees or other contractual charges.
For example, ₹6,000 in interest plus ₹1,000 in fees means a borrowing cost of ₹7,000, before applicable taxes.
Review the annual percentage rate, or APR, alongside the interest rate. APR reflects interest and applicable charges under the prescribed calculation, helping you assess the broader cost. Check possible prepayment, overdue and other contingent charges separately.
How Can You Check Your Gold Loan Interest Estimate?
Before relying on a calculation:
Use an online gold loan EMI calculator for an EMI-based arrangement. For bullet repayment, use an estimate that matches the contractual calculation method. Compare the result with your Key Facts Statement and repayment schedule.
Final Thoughts
Your gold loan interest depends on the calculation method and how long the borrowed amount remains outstanding. Principal repayments can change the result, while fees affect the total borrowing cost. Before accepting an offer, check how interest accrues, when payments are due and what happens after a part-payment. These details help you assess the repayment commitment behind the quoted rate.
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