Work out how much a home or property has appreciated each year since you bought it, or estimate what it will be worth in the future at a chosen appreciation rate. It works in rupees, dollars, pounds, euros or Australian dollars, and shows every step of the calculation.
The same CAGR formula used for any investment, applied to property purchase and current value.
CAGR: (Current ÷ Purchase)^(1/years) − 1
The home and property appreciation calculator answers two questions. Looking back, it works out how fast a property's value has grown each year, on average, between the purchase and today: you enter the purchase price, the current value and the years held, and it returns the compound annual growth rate (CAGR) and the total gain. Looking ahead, it projects what a home worth a certain amount today could be worth after a number of years at an appreciation rate you choose. Both modes work in rupees, dollars, pounds, euros or Australian dollars.
Property owners often say a flat 'has doubled' or 'gone up 60%'. Those figures ignore how long it took. A 60% rise over three years and over twelve years are very different investments. CAGR converts any rise into an average yearly rate, so you can compare your property with a fixed deposit, a mutual fund or another property held for a different period.
The calculation uses price only. Rent received, costs paid and taxes are not included.
1. Note the purchase price P, the current value V and the holding period t in years. Months can be written as a fraction, such as 7.5 years.
2. Divide the current value by the purchase price: V ÷ P.
3. Raise the ratio to the power 1 ÷ t: (V ÷ P)^(1/t).
4. Subtract 1 and multiply by 100: CAGR = ((V ÷ P)^(1/t) − 1) × 100.
5. Total gain = V − P.
6. For a fairer picture, add stamp duty and registration to P and subtract selling costs from V before calculating.
7. To project a future value instead, multiply today's value by (1 + r ÷ 100) raised to the number of years: future value = V × (1 + r ÷ 100)^t. At 5% a year, a home worth 60,00,000 becomes 60,00,000 × 1.05^10 ≈ 97,73,368 after 10 years.
Values grow by compounding: a 7% rise in year two applies to the price after year one's rise. If a property grows at a steady rate g, then V = P × (1 + g)ᵗ. Solving for g gives g = (V ÷ P)^(1/t) − 1. Dividing the total percentage gain by the number of years gives a simple average instead, which always overstates the compound rate when the gain is positive. For example, a 50% gain over five years is 10% a year by simple division but only about 8.4% a year as CAGR.
CAGR is a smoothed rate. A property that stayed flat for five years and then jumped in the next two shows the same CAGR as one that rose steadily. It also says nothing about how easy it was to sell, and property is far less liquid than shares or deposits. Price figures themselves are uncertain: the current value is usually an estimate from recent deals nearby, and the recorded purchase price may differ from what was actually paid. Treat the CAGR as a useful summary, not a precise measurement.
This calculator measures price appreciation only. The full return on a let-out property also includes rent received, minus maintenance, property tax and vacancy. For a self-occupied home, the benefit is the rent you did not have to pay. Buying costs such as stamp duty and registration, and selling costs such as brokerage, reduce the effective return, as does capital gains tax on sale. Including these gives a lower but more honest rate for comparing property with financial investments.
The future-value mode assumes the same appreciation rate every year, which real housing markets never deliver: prices can rise quickly for a few years, stay flat, or fall. Treat the result as a range, not a forecast. Run it with a cautious, a middle and an optimistic rate, and compare the growth with expected inflation, since a home that appreciates at the inflation rate has gained nothing in real terms. Your own past CAGR, found with the first mode, is a useful reference point, but past growth in one area does not guarantee the same growth in future.
Harish bought a flat in Indore for ₹42,00,000 seven years ago, and a local broker now values it at ₹65,00,000.
Total gain: ₹65,00,000 − ₹42,00,000 = ₹23,00,000 (54.76% in total)
Growth multiple: ₹65,00,000 ÷ ₹42,00,000 = 1.547619
Annual appreciation (CAGR) = (current ÷ purchase)^(1/years) − 1: 1.547619^(1/7) − 1 = 1.064375 − 1 = 6.44% per year
Answer: Annual appreciation rate (CAGR) 6.44%; Total gain ₹23,00,000; Average gain per year ₹3,28,571
Dividing the total percentage gain by the number of years instead of using the compound formula.
Leaving out stamp duty, registration and interiors from the cost, which inflates the growth rate.
Using an asking price from a listing site as the current value.
Comparing property CAGR with fund returns without adjusting for rent, costs and liquidity.
Checking how a home has actually performed as an investment.
Comparing the growth of two properties held for different periods.
Comparing property returns with fixed deposits or mutual funds.
Estimating realistic future growth when planning a purchase.
How do you calculate property appreciation?
Divide the current value by the purchase price, raise the result to the power 1 ÷ years, and subtract 1. For example, a home bought for 50,00,000 and worth 80,00,000 after 5 years grew by (80 ÷ 50)^(1/5) − 1 ≈ 9.86% a year. The total appreciation is (80 − 50) ÷ 50 = 60%.
How do I estimate my home's future value?
Choose the future-value mode and enter today's value, an expected yearly appreciation rate and the number of years. Future value = today's value × (1 + rate)^years. Try a low, middle and high rate, because property prices do not rise at a fixed rate every year.
Can I use it for US homes in dollars?
Yes. The maths is the same in any currency, so choose $, £, € or A$ from the currency list and enter your values.
Does this include rental income earned along the way?
No. This only measures how much the property's value has grown — it does not include any rent you collected while you owned it.