BAJAJ ASSET MANAGEMENT LIMITED.
BAJAJ ASSET MANAGEMENT LIMITED.
CAGR, short for Compound Annual Growth Rate, is a metric used to calculate the growth of an investment over a period of time (exceeding one year). CAGR smooths out fluctuations to offer a simple overview of how your investment grows year-on-year during the period of consideration, assuming your gains were reinvested at the end of each year.
In other words, it does not account for volatility and fluctuations in investment value over that tenure – instead, it provides a steady rate of return calculated over the entire period. This makes it easy to understand and helps you assess the performance of your investment at a glance. It is also useful for comparing the performance of different investments. This is where a Compound Annual Growth Rate Calculator can be useful. It helps you assess your investment growth in seconds based on your initial investment amount, current corpus, and tenure.
A CAGR or Compound Annual Growth Rate calculator is an online tool that helps you easily determine the compound annual growth rate of an investment. Instead of performing complex calculations manually, you can let the CAGR calculator do the work for you. Simply enter the initial value, final value, and investment duration. The calculator then tells you the average annualised growth rate of your investment during that period.
A mutual fund CAGR calculator helps measure the annualised growth of a lumpsum investment without intermediate purchases or withdrawals. This CAGR return calculator can also assess stocks and other assets using their beginning value, ending value and holding period.
A CAGR calculator requires you to input just a few basic details. It then applies the CAGR formula to give you instant results. Here is a breakdown:
| Input | Explanation |
|---|---|
| Initial investment amount | This is the starting value of the investment. |
| Current or final investment value | This represents the value of the investment at the end of the period. |
| Total years the investment was held | The time period for which the investment is held is a critical part of the formula. |
The formula for CAGR calculation converts the investment’s total growth into an equivalent compounded annual rate:
Let’s look at the CAGR formula and understand it with an example.
CAGR = {[(Ending Value / Beginning Value) ^(1/n)] – 1} × 100
Here, n represents the investment tenure in years.
For example, if you invested ₹5,000 and it grew to ₹10,000 over 5 years, the calculation would be:
CAGR = {[(10,000 / 5,000) ^ (1/5)] – 1} × 100
This gives a CAGR of 14.87%, which means your investment grew at an average annual rate of 14.87% over five years to reach Rs. 10,000.
Instead of performing this calculation manually, an online CAGR calculator simplifies the process, saves time, and improves accuracy.
Example for illustrative purposes only.
The CAGR calculator can be a helpful tool for investors. Here are some of its benefits.
The calculator is an aid, not a prediction tool. It may provide only an indicative picture.
The CAGR calculator is easy to use and requires just three steps:
1. Enter the amount you invested at the beginning of the investment period.
2. Enter the current or final value of your investment.
3. Enter the number of years for which you held the investment.
The Compound Annual Growth Rate Calculator will apply the CAGR formula and instantly display the annualised growth rate.
That’s it! The Compound Annual Growth Rate Calculator will apply the CAGR formula to instantly estimate and display the annualised growth rate.
A CAGR calculator helps you calculate the compounded annual growth rate of an investment over a specific period. It converts the investment’s overall growth into an annualised percentage, making its performance easier to understand.
Some key advantages include:
• Time-saving: The CAGR calculator online applies the CAGR formula automatically, so you do not need to perform the calculation manually.
• Reduced risk of calculation errors: Entering the beginning value, ending value and investment period correctly can help reduce errors associated with manual calculations.
• Easy comparison: CAGR provides a single annualised rate that may help you compare the historical growth of investments over different periods. However, factors such as risk, volatility and investment type should also be considered.
Let’s better understand the working of a CAGR calculator with the help of an example. Assume you invested Rs. 1,00,000 in a mutual fund five years ago. Today, the value of that investment is Rs. 1,60,000. At first glance, it may look like you earned a return of 60%. But that does not tell you how much your investment grew each year on average.
This is where a CAGR calculator can help.
You simply enter:
• Initial investment value: Rs. 1,00,000
• Final investment value: Rs. 1,60,000
• Investment period: 5 years
The calculator will then estimate the CAGR in seconds, which in this case is approximately 9.86% per year.
This does not mean that the investment gave exactly 9.86% every year. The returns may have gone up in some years and down in others. However, CAGR smooths out volatility and shows the average annual rate at which the investment would have needed to grow to reach the final amount.
CAGR does not account for the different dates on which SIP instalments are invested. To measure an existing SIP’s annualised return, use XIRR with the investment amounts, transaction dates and final value. To estimate a future SIP corpus, use an SIP calculator with an assumed return. This differs from calculating the return actually earned.
CAGR provides a useful summary of growth, but it has certain limitations:
• It hides volatility: CAGR shows a smoothed annual growth rate and does not reveal the fluctuations that occurred during the investment period.
• It considers only the beginning and ending values: Two investments can have the same CAGR even if their year-to-year performance is very different.
• It is not suitable for multiple cash flows: CAGR does not account for additional investments, SIP instalments or withdrawals made during the period.
• It does not measure risk: CAGR does not show the level of risk taken to generate the return.
• It may not include costs or taxes: The result depends on whether the values entered are before or after expenses, taxes and other charges.
• It does not predict future returns: A historical CAGR cannot assure that an investment will grow at the same rate in the future.
Absolute return measures the total percentage change in an investment’s value from the beginning to the end of a period. It does not adjust the return according to the length of time for which the investment was held.
CAGR measures the equivalent annualised rate at which an investment grew over a period, assuming compounding. It is commonly used to assess investments held for more than one year.
| Feature | CAGR | Absolute return |
| What it measures | Annualised compounded growth | Total gain or loss |
| Time period | Accounts for the investment duration | Does not annualise the return |
| Compounding | Reflects compounding | Does not reflect annual compounding |
| Common use | Evaluating long-term lumpsum investments | Understanding the overall percentage gain or loss |
| Formula | [(Ending value / Beginning value)^(1 / years) – 1] x 100 | [(Ending value – Beginning value) / Beginning value] x 100 |
Absolute return can be calculated for any holding period, although it is commonly used for periods of one year or less. For longer periods, CAGR may make comparisons easier by expressing growth as an annualised rate.
Annualised return is a broad term for a return expressed on a yearly basis. CAGR is a specific type of annualised return that uses geometric compounding to connect one beginning value with one ending value.
CAGR assumes that the investment grew at an equivalent compounded annual rate throughout the period. Other annualisation methods may use different calculations and may not always account for compounding in the same way.
In practice, CAGR and annualised return are sometimes used interchangeably for lumpsum investments held for more than one year. Investors should therefore check the calculation method before comparing return figures.
CAGR, IRR and XIRR suit different cash-flow patterns:
| Measure | When to use it | Result |
| CAGR | One initial investment and one final value, without intermediate cash flows | Equivalent compounded annual growth rate |
| IRR | Multiple cash flows at equal intervals | Return per cash-flow period |
| XIRR | Investments and withdrawals on specific dates | Annualised return accounting for those dates |
IRR is annual when the cash-flow periods are annual. For monthly cash flows, convert the monthly IRR into an annual rate using (1 + monthly IRR)¹² − 1.
Some common mistakes include:
• Using CAGR for multiple cash flows: CAGR is designed for one beginning value and one ending value. XIRR may be more appropriate for SIPs, additional investments or withdrawals.
• Entering the wrong investment period: The tenure should accurately reflect the time between the beginning and ending values. Using an incorrect period can significantly change the result.
• Using incorrect beginning or ending values: Errors in either value will produce an inaccurate CAGR.
• Comparing different return periods without context: Investments should be compared using consistent periods, return types and relevant benchmarks.
• Ignoring risk and volatility: A higher CAGR does not automatically make one investment more suitable than another.
• Assuming returns were uniform: CAGR is a smoothed rate. Actual returns may have risen or fallen considerably from one year to another.
• Treating CAGR as a forecast: Historical CAGR shows past growth and does not predict or assure future returns.
Yes, CAGR can be negative. A negative CAGR means that the ending value of an investment is lower than its beginning value, indicating an annualised decline over the investment period.
For example, if an investment falls from ₹1,00,000 to ₹80,000 over three years, its CAGR will be negative. This represents the equivalent annual rate of decline and does not mean that the investment fell by the same percentage in every year.
The figures shown are for illustrative purpose only
The CAGR formula is:
CAGR = [(Ending Value / Beginning Value)^(1 / Number of Years) – 1] x 100
Here:
• Ending value is the investment’s value at the end of the period.
• Beginning value is the investment’s value at the start of the period.
• Number of years is the total investment duration.
For example, suppose you invested ₹1,00,000 in a mutual fund and its value increased to ₹1,50,000 over three years:
CAGR = [(₹1,50,000 / ₹1,00,000)^(1 / 3) – 1] x 100
CAGR = approximately 14.47%
This means the investment grew at an equivalent compounded annual rate of approximately 14.47% during the three-year period. It does not mean that the investment earned exactly 14.47% in each individual year.
The figures shown are for illustrative purpose only
There is no single CAGR percentage that can be considered suitable for every investment. What may be considered a good CAGR depends on the investment category, market conditions, holding period and level of risk involved.
When evaluating a mutual fund’s CAGR, investors may compare it with:
• The fund’s benchmark
• Other funds in the same category
• Returns over the same period
• The risk and volatility involved
• The fund’s investment objective
CAGR should not be considered in isolation. A higher historical CAGR does not necessarily mean that an investment is more suitable or that similar returns will continue in the future.
For example:
• Equity mutual funds may have relatively higher return potential over the long term, but they also carry high risk and may experience sharp fluctuations.
• Debt mutual funds may offer relatively lower return potential, but they are generally less volatile than equity funds.
• Hybrid mutual funds fall somewhere in between, depending on their equity allocation.
A CAGR of 6% to 8% may be considered relatively reasonable for some debt-oriented investments over time, while a CAGR of 10% to 14% may be seen in some equity-oriented investments during favourable market periods.
The figures shown are for illustrative purpose only
A CAGR calculator may be useful when you want to:
• Measure the annualised growth of a lumpsum investment over multiple years
• Compare the historical performance of investments held for different periods
• Evaluate the growth of mutual funds, stocks or other assets using their beginning and ending values
• Understand the long-term growth of financial or business measures, such as revenue or profits
• Convert an investment’s total growth into an equivalent compounded annual rate
CAGR is most suitable when there is one beginning value and one ending value, without additional investments or withdrawals in between. For investments involving multiple cash flows, such as SIPs, XIRR may be more appropriate.
A 10% CAGR means the investment’s beginning and ending values are equivalent to growth of 10% a year, compounded annually. Actual yearly returns may have differed.
CAGR is important because it provides a clear, consistent view of an investment’s growth, smoothing out volatility.
No, CAGR doesn’t account for risks. In fact, it smooths out volatility to give a single average annualised growth rate. Hence, it does not indicate how much the investment value may have fluctuated within that period.
CAGR uses one beginning value and one ending value. XIRR accounts for the amounts and dates of multiple investments or withdrawals, making it suitable for measuring SIP returns.
CAGR (Compound Annual Growth Rate) in mutual funds measures the average annual return of an investment over a specific period, assuming compounding. It provides a smooth rate of return, ignoring short-term fluctuations.
To calculate CAGR, enter the initial value, final value and investment period in an online CAGR calculator. It displays the equivalent compounded annual growth rate.
No. Use an SIP calculator to estimate a future SIP value and XIRR to measure returns on existing SIP investments. CAGR does not account for separate instalments.
Yes. You can use the Bajaj AMC CAGR calculator online for free without logging in or investing.
Neither CAGR nor IRR is always better because they measure returns under different cash-flow patterns. CAGR is suitable when there is one initial investment and one final value, while IRR is more appropriate for multiple cash flows occurring at regular intervals. For investments made or withdrawn on different dates, such as SIP transactions, XIRR is generally more suitable.
For a lumpsum investment without intermediate transactions, divide the final value by the initial value, raise the result to 1 divided by the holding period in years, subtract 1 and multiply by 100. Use a mutual fund CAGR calculator to simplify the calculation.
Five-year CAGR is the equivalent compounded annual growth rate over five years. For example, an investment growing from ₹1 lakh to ₹1.6 lakh has a five-year CAGR of approximately 9.86%.
To understand how to calculate CAGR return from total growth, use CAGR (%) = [(1 + total return ÷ 100)^(1 ÷ years) − 1] × 100. For example, a 60% total return over five years equals approximately 9.86% CAGR, assuming no intermediate cash flows.
The formula for CAGR calculation in Excel is =(B2/A2)^(1/3)-1, where A2 contains the initial value and B2 the final value. Format the result as a percentage.
CAGR accounts for compounding, while a simple average adds annual returns and divides by the number of years. A CAGR growth calculator shows the equivalent annual rate connecting the initial and final values.
No. CAGR measures annualised compounded growth. The Rule of 72 estimates how long money takes to double by dividing 72 by an assumed annual growth rate expressed as a percentage.
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The calculator alone is not sufficient and shouldn’t be used for the development or implementation of an investment strategy. This tool is created to explain basic financial / investment related concepts to investors. The tool is created for helping the investor take an informed investment decision and is not an investment process in itself. Bajaj AMC has tied up with AdvisorKhoj for integrating the calculator to the website. Mutual Fund does not provide guaranteed returns. Also, there is no assurance about the accuracy of the calculator. Past performance may or may not be sustained in future, and the same may not provide a basis for comparison with other investments. Investors are advised to seek professional advice from financial, tax and legal advisor before investing in mutual funds.
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Our Investment Philosophy reflects what we, as an organisation, believe will generate a good return on equity investment for our investors in the long term. It dictates our goals and guides decision making.
Alpha (a) is a term used in investing to describe an investment strategy’s ability to beat the market.
Alpha is thus also often referred to as excess return or the abnormal rate of return in relation to a benchmark, when adjusted for risk. Essentially, it means doing better than the crowd without taking disproportionate risk.
Collecting superior information
Analysts and portfolio managers strive to collect superior information about the business and the management of the company. They try to generate superior earnings forecast and the balance strength of the company and the industry, thereby trying to 'beat the market' on information edge. This is an important source of alpha for an investor. However, over the years, retaining the information edge has become more difficult and expensive. With a whole lot of investors trying to collect superior information, how can an investor be sure to continuously have accurate and material information about the companies, ahead of others, all the time?
Processing information better
Even if you don't have material information earlier than the crowd, you can still generate better outcomes if you are able to process this information better. Investors develop models and algorithms with enhanced predictive powers to forecast the next move. Fund managers who invest based on some pure formal analytical models are quantitative managers. Here, the goal is to try and beat other investors based on the sophistication of procedures or analytics. The analytical edge can be quite useful until it gets copied by many, and then it may stop generating superior returns.
Exploiting behavioural biases
As the name suggests, this edge is achieved by superior behaviour in reacting to the inputs available to maximise alpha. Modern finance assumes people behave with extreme rationality. However, researchers in behavioural finance have shown that this is not true. Moreover, these deviations from rationality are often systematic. Behavioural managers try to exploit situations where securities are mispriced by the market because of behavioural factors. At Bajaj AMC, we endeavour to combine the best of these edges.
