The Compound Annual Growth Rate (CAGR) calculator is a financial tool designed to calculate and determine the CAGR of an investment or financial asset.
CAGR Calculator
Initial Investment Amount (₹)
Initial Value Of Your Investment
Final Investment Amount (₹)
Final Value Of Your Investment
Time Period (In Years)
Tenure of Investment
Your investment grew at an annual compounded rate of 0
A CAGR calculator, or a compound annual growth rate calculator, is an essential financial tool that enables investors to determine an investment’s average annual growth rate over a specified period. The tool accounts for the effects of compounding and provides a more accurate representation of growth compared to absolute returns or simple averages. With a CAGR rate calculator, all you need to do is input a few key variables to obtain the compound annual growth rate for an investment. The insights the calculator offers can help you make informed decisions regarding investments and compare different opportunities effectively.
A CAGR calculator is often considered an invaluable asset for investors. Understanding its uses can help you use the tool more effectively. Let us look at a few ways in which it can help you.
Investors, analysts, and businesses use a simple CAGR formula to calculate an investment’s compound annual growth rate. Here is a quick overview of this mathematical formula.
CAGR = [EV ÷ IV](1 ÷ N) - 1.
Here, EV represents the investment’s final value, whereas IV represents the investment’s initial value. Meanwhile, N represents the investment tenure (in years).
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Now that you are aware of the formula for compounding growth, let us understand how it works with the help of a hypothetical example.
Assume you invest Rs. 10 lakh in a mutual fund. After about 5 years, your investment’s value grows to Rs. 16 lakh. By simply using the above-mentioned CAGR calculation formula, you can quickly arrive at the average growth rate of the mutual fund.
CAGR = [Rs. 16 lakh ÷ Rs. 10 lakh](1 ÷ 5) - 1 CAGR = [1.6](0.2) - 1
CAGR = (1.09856054331 - 1)
CAGR = 0.09856054331 or 9.86%
This essentially means that the mutual fund grew at an average rate of 9.86% year-over-year for a period of 5 years
The Research 360 CAGR calculator is a simple and user-friendly tool to calculate the compound annual growth rate of an investment option. Here is a step-by-step overview of how you can use this calculator.
As soon as you enter these three variables, the Research 360 compound annual growth rate calculator will instantly display the investment’s average growth rate over the chosen tenure. If you wish to get additional insights, you can use the online CAGR calculator to construct multiple scenarios by adjusting the values and observing how they affect the growth rate.
The Research 360 online CAGR calculator offers several benefits that make it a must-have tool for investors. Let us explore some of its key advantages.
Yes. A CAGR calculator can be used to determine the return from mutual fund investments. If you have invested in a mutual fund through a Systematic Investment Plan, consider using a SIP CAGR calculator for more accurate results.
No. The compound annual growth rate calculator can only determine the average growth rate of an investment over a specific period. The tool cannot reflect any kind of risk associated with the investment option. To assess risk, you should consider other factors such as volatility, market conditions, and the specific characteristics of the investment.
Yes. The Research 360 CAGR calculator is completely free to use. You can access it online and use it any number of times without any charges or subscriptions.
The ideal CAGR percentage depends on various factors, such as your risk tolerance level, financial goals, investment tenure, and economic factors. That being said, as a general rule of thumb, a CAGR of 10% and above is often considered good by most investors.
The compound annual growth rate is important because it provides a more reliable rate of return that accounts for compounding effects. CAGR also enables investors to compare investments with different time horizons and initial values.