Flexi-cap funds are becoming more popular as they offer dynamic allocation of funds between large-cap, mid-cap, and small-cap stocks. Due to this flexibility and diversification, they are considered more suitable for Systematic Investment Plans (SIPs).
But investors always face an issue while estimating the returns of flexi-cap funds for a certain period of time. As the market returns are not fixed, it is very difficult to predict the future value. This is where the SIP calculator helps you project potential returns based on the inputs.
In this article, we will understand how to estimate long-term returns from flexi cap funds using a SIP calculator and the factors to consider for realistic projections.
Flexi-cap mutual funds are equity mutual funds that invest in large-cap, mid-cap and small-cap companies. Flexi-cap is different from the multi-cap funds. Multi-cap funds have fixed allocation rules, but in flexi-cap funds, fund managers have the flexibility to adjust allocations based on market conditions.
For example, fund managers can allocate more funds in large-cap companies during uncertain times, and they may increase funds into small and mid-cap stocks during growth periods. Because of their diversified nature, flexi cap funds are usually suitable for long-term SIP investments. However, their returns can vary depending on the market conditions and fund managers. Investing in well-managed funds such as the Parag Parikh Flexi Cap Fund or any other fund, along with consistent SIP contributions, can help build wealth over the long term.
A SIP calculator is a mathematical tool that estimates the value of your regular SIP investments. It helps investors understand how their investments may grow over time with compounding.
To calculate the returns, the SIP calculator needs the following inputs from you:
Monthly SIP amount: This is the fixed amount you want to invest each month. For example, ₹5,000 or ₹10,000.
Investment duration: This is an estimated duration for which you want to stay invested with a regular SIP. For example, 5 years or 10 years.
Expected rate of return: This is also a value of expected rate of return. Flexi cap funds have historically delivered returns in the range of 10–14% annually, but this is not fixed.
Based on these inputs, the SIP calculator provides you with the total amount invested, estimated returns, and final investment value (corpus). While a SIP calculator simplifies the process of estimation, it is important to remember that it provides projections based on assumptions, not guaranteed returns.
Using a SIP calculator is simple and involves the following steps:
Open any SIP calculator on your web browser.
Enter your monthly SIP amount. For example, ₹10000.
Select your investment duration (in years). Suppose 15 years.
Enter the expected rate of return. You may enter between 1 and 30. 10-12% returns will give you more realistic values.
Based on the given inputs, the calculator will display the results, such as the total amount invested, returns and maturity value of your investment.
The screenshot of a Dhan SIP calculator is shown below, using the above values and an expected rate of return of 11%.
Actual returns of your investment may differ from your estimated values. The following factors affect the actual returns:
Market volatility: Fluctuations in equity markets primarily affect returns.
Fund performance: As returns in flexi-cap funds depend upon the allocations made by the fund managers, different flexi-cap funds may perform differently.
Expense ratio: Expense ratio also eats your profit. Hence, considering the expenses during the estimation can give you a more realistic value.
Estimating long-term returns from flexi cap funds becomes much easier with the help of a SIP calculator. It provides a clear picture of how regular investments can grow over time through the power of compounding.
But the accuracy of these estimates depends on the assumptions that were made. SIP calculators are useful for planning, but investors should use them along with realistic expectations and a disciplined approach to investing.
