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Updated 2026-08-24 · Debt · Educational use only ·
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Gold Loan Calculator

Estimate the loan available against pledged gold.

Estimate gold loan amount, monthly payment, and total interest from gold value, LTV, rate, and term. Returns standard amortisation in any currency.

What this tool does

Gold loan amount and servicing cost depend on the market value of gold pledged, the loan-to-value percentage offered, interest rate, and loan term. This calculator estimates the loan amount available against your gold, the resulting monthly payment under a fixed-rate amortisation schedule, total amount paid over the term, and total interest charged. The loan amount is derived by applying the lender's loan-to-value ratio to your gold's current market value. Monthly payments are calculated using standard amortisation, which spreads repayment evenly across the term. Results illustrate how changes to gold value, LTV percentage, or interest rate alter both the available loan and your payment obligations. The calculator does not account for processing fees, insurance, storage charges, or other costs that lenders may impose, nor does it model changes to gold prices or interest rates over time.

Quick answer: with the default values, the result is $7,500.00 (Loan Amount Available). Adjust the values below for your own figures.


Enter Values

People also use

Formula Used
Loan amount available: the headline result
Gold market value
Loan-to-value percentage as entered (75 means 75%)
Annual interest rate as the percentage entered (10 means 10% a year, compounded monthly)
Monthly rate: the annual percentage divided by 1,200 (by 100 for the decimal, then by 12 for the months). At r = 10 that is 0.0083333.
Number of monthly payments, as entered
Monthly payment under standard amortisation

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

A gold loan pledges physical gold (jewellery, coins, or bullion) as security for short-term borrowing. The product is widely used in India, the Middle East, and parts of South-East Asia, where consumer-credit access is uneven and gold is a culturally common store of value. The lender values the gold, advances a percentage of that value as the loan amount, and returns the gold once the loan is repaid. If the loan defaults, the lender auctions the gold to recover the balance.

How to use it

Enter the market value of the gold being pledged, the loan-to-value percentage offered by the lender (commonly 60-75%), the annual interest rate, and the term in months. The calculator returns the loan amount available, the monthly payment under standard amortisation, the total amount paid over the term, and the total interest. The currency selector at the top of the calculator changes formatting throughout; the math itself is currency-neutral.

Worked example

Take 10,000 in gold at 75% LTV, 10% annual interest, and a 12-month term (currency follows the selector). The loan amount available is 10,000 × 75% = 7,500. The standard amortisation formula on 7,500 at a 10% annual rate over 12 months gives a monthly payment of around 659.37 and total interest of around 412.43, about 5.5% of the loan amount over the year, slightly less than the headline 10% rate because the principal is being paid down each month. At 90% LTV the loan amount is 9,000 instead. Raising the rate moves the payment far less than the headline suggests: on terms from six to sixty months, one percentage point adds between about 0.043% and 0.062% of the loan amount to each monthly payment, because the extra interest applies to the average outstanding balance rather than the opening one. On a one-month term, where there is no amortisation to spread it over, the figure is exactly a twelfth of a point at every rate. Over the whole term it adds to total interest in rough proportion to the term: about 0.3% of the loan over six months and 0.56% over twelve, both steady across the rate band, and around 3% over sixty at the 10% rate used above, ranging from about 2.6% to 3.7% across the rates the sliders offer.

How the math works

Loan amount = gold value × LTV ÷ 100. Monthly payment = L × i ÷ (1 − (1 + i)−n) where L is the loan amount, i is the monthly rate (the annual percentage divided by 1,200), and n is the number of months. Total interest = monthly payment × months − loan amount. The cost figure follows from these four inputs alone.

Where the LTV ranges come from

The 60-75% range commonly cited for gold loans reflects two pressures. A lower advance leaves more headroom before the outstanding balance exceeds the collateral value if gold prices fall, and a higher advance releases more cash against the same pledge. Lenders publish the LTV they offer, and some jurisdictions cap it. India's 2025 directions, for instance, replaced a single ceiling with tiered maxima that vary by loan size. Limits elsewhere vary by country, lender, and gold purity rather than following a universal ceiling. Higher carat (purer gold) usually attracts a higher LTV than lower carat or coin gold.

How a gold loan compares to other short-term borrowing

The decision to use a gold loan depends on the alternatives available. Compared with unsecured personal loans, the gold security typically lets the lender offer a lower interest rate; against credit-card cash advances, the rate is usually lower. Compared with a home-equity line or a remortgage, gold loans tend to be faster to arrange but typically cost more over the term. Which comparison applies depends on the options the borrower can actually access and the time horizon over which the money is needed.

Bullet and interest-only structures

Gold loans are frequently quoted as bullet or interest-only structures, where nothing is repaid until the end of the term, and this calculator models the amortising case only. The difference is large: at 10% on a 7,500 loan over 12 months, a bullet structure accrues 750.00 in interest against 412.43 amortising, about 1.8 times the cost, because the full principal stays outstanding for the whole term. A quote that looks cheap per month may be a bullet structure with the principal still to come.

What this calculator doesn't capture

The model assumes a fixed rate, equal monthly payments, and the gold price holding at the value entered. In practice, lenders may charge a one-off processing fee, valuation charge, or storage and insurance fee that the calculator doesn't include; these are usually a small percentage of the loan but raise the effective cost. Some lenders also operate a margin call: if the gold's market value falls below an agreed threshold relative to the outstanding balance, additional gold or partial repayment may be required; the loan agreement is authoritative for the specific fee schedule and margin policy.

Example Scenario

$10,000 gold at 75% LTV, 10% annual rate over 12 months = $7,500.00 loan amount.

Inputs

Gold Market Value:$10,000
Loan-to-Value Percentage:75%
Annual Interest Rate:10%
Loan Term:12 months
Expected Result$7,500.00
Expected Result breakdown
Monthly Payment$659.37
Total Paid$7,912.43
Total Interest$412.43
Total Interest as % of Loan5.50%
Collateral Buffer (Price Fall to 100% LTV)25.00%

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

Loan amount = gold value × LTV ÷ 100. Monthly payment uses the standard fixed-rate amortisation formula M = L × i ÷ (1 − (1 + i)^−n) where L is the loan amount, i is the monthly rate (the annual percentage divided by 1,200), and n is the number of months. Total interest = monthly payment × months − loan amount. The model assumes equal monthly payments and a constant rate, and does not include processing fees, valuation charges, or storage and insurance fees that some lenders charge separately. Margin-call mechanics (additional gold or partial repayment if the gold's market value falls relative to the outstanding balance) are also outside this calculation; the loan agreement is the authoritative source for specific fees and margin terms.

Frequently Asked Questions

What loan-to-value is typical?
Commonly cited ranges put 60-75% as standard for higher-carat gold (often 22-24 carat); lower-carat or coin gold tends to attract a lower LTV (around 50-60%). Some lenders advertise higher LTVs for premium customers or specific product tiers, and regulators in certain jurisdictions cap the maximum LTV. The figure offered for any specific pledge is set by the individual lender and shown on the loan agreement.
What happens if the gold's market price falls?
If the market price drops far enough that the LTV moves outside the lender's agreed band, the lender may issue a margin call: typically a request for additional gold to top up the security, or for partial repayment of the loan to bring the LTV back into range. If neither is provided, the lender is generally entitled to auction the pledged gold to recover the balance. The specific trigger threshold and the cure period are set in the loan agreement.
How does a gold loan compare with a personal loan?
The gold security usually lets the lender offer a lower interest rate than an unsecured personal loan, and the documentation requirements are typically lighter because the loan is collateralised. Specific differentials vary by country, lender, and the borrower's credit profile; a borrower with a strong credit record may find unsecured personal loans competitively priced, while a borrower with a thinner credit history often sees a wider gap. The two products are also priced differently across countries.
Is the pledged gold safe with the lender?
It depends on the lender. Regulated banks typically store pledged gold in secured vaults with insurance against loss or theft; smaller non-bank lenders and pawn-style operators vary widely. The lender's regulatory status and the storage and insurance terms are usually disclosed in the loan agreement. In some jurisdictions the banking regulator publishes a list of authorised gold-loan providers.
Does the calculator cover bullet or interest-only gold loans?
No. The calculation assumes equal monthly payments that clear both interest and principal by the end of the term. Bullet and interest-only structures repay nothing, or interest only, until maturity, so the balance stays at its opening level throughout and the interest bill is larger, as the section above sets out. The practical consequence is that a monthly figure from a bullet quote is not comparable with the Monthly Payment row here, because a bullet payment covers interest only, or nothing at all, while the Monthly Payment row includes principal.

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