SIP Calculator
Calculate the future value of your Systematic Investment Plan (SIP)
Calculate the future value of your Systematic Investment Plan (SIP)
Calculate the future value of your Systematic Investment Plan
A SIP calculator is a simple tool that allows individuals to get an idea of the returns on their mutual fund investments made through SIP. SIP investments in mutual funds have become one of the most popular investment options for millennials lately.
These mutual fund sip calculators are designed to give potential investors an estimate on their mutual fund investments. However, the actual returns offered by a mutual fund scheme varies depending on various factors. The SIP calculator does not provide clarification for the exit load and expense ratio (if any).
This calculator will calculate the wealth gain and expected returns for your monthly SIP investment. Indeed, you get a rough estimate on the maturity amount for any of your monthly SIP, based on a projected annual return rate.
SIPs are a more lucrative mode of investing funds compared to a lump sum amount according to several mutual fund experts. It helps you become financially disciplined and create a habit of savings that can benefit you in the future.
A SIP calculator online is a beneficial tool, which shows the estimated returns you will earn after the investment tenure.
Few of the benefits of SIP calculators include:
A SIP plan calculator works on the following formula:
In the above formula:
Take for example you want to invest Rs. 1,000 per month for 12 months at a periodic rate of interest of 12%. Now, to calculate the SIP maturity amount, we need the monthly rate of return (i).
A common mistake is to simply divide the annual return by 12. For example, taking 12% annual return as 12 ÷ 12 = 1% per month is not correct because returns are compounded.
The right way is to convert the annual return into a monthly return by using the following formula:
So, for an annual return of 12%, the effective monthly return comes to about 0.95%, not 1%.
This is because if you compound 0.95% for 12 months, it gives back 12% annually. But if you assume 1% monthly, the compounded annual return becomes more than 12%, thus giving an inflated result.
Hence, using the above formula, the monthly rate of return will be: