SIP Calculator

Calculate the future value of your SIP (Systematic Investment Plan) investments. Enter monthly investment, expected return rate, and investment period.

Enter SIP details to calculate maturity value.
₹0Maturity Value
₹0Invested Amount
₹0Wealth Gain
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What is a SIP?

A Systematic Investment Plan (SIP) lets you invest a fixed amount in mutual funds every month. Instead of trying to time the market with one lump-sum investment, a SIP spreads your purchases across time. Because you buy more units when prices are low and fewer when prices are high, the average cost of your holdings tends to smooth out. This is called rupee-cost averaging, and it is one of the main reasons SIPs are so popular with long-term investors.

SIPs also harness the power of compounding. Every return your investment earns is reinvested and starts earning its own returns. Over a long period, this snowball effect can turn surprisingly small monthly contributions into a large corpus. Starting early and staying invested for many years matters far more than investing a large amount once.

How to Use the SIP Calculator

Projecting the growth of your SIP takes just a few seconds. Enter your monthly contribution, an expected return rate, and how long you plan to invest.

  1. Enter the amount you plan to invest every month in the “Monthly investment” field.
  2. Enter an expected annual return percentage, such as 12 for an aggressive equity fund or 8 for a balanced fund.
  3. Enter how many years you plan to keep investing.
  4. Click “Calculate SIP” to see your estimated future value, total invested, and estimated gains.

How It Works

Each month, a fixed amount is invested, and every contribution begins earning returns immediately. Over time, returns compound on both your original contributions and the returns those contributions have already generated. The calculator projects the future value using a standard annuity formula, which assumes a steady monthly return equal to your expected annual rate divided by twelve.

Let’s look at a concrete example. If you invest 5,000 per month for 10 years at a 12% expected annual return, your total invested is 600,000. The estimated future value works out to roughly 1,160,000, meaning your gains are around 560,000. Notice that the growth came mostly from compounding rather than from the contributions themselves, which is exactly why long investing periods are so powerful.

Choosing a Realistic Return Rate

Equity Funds

Equity mutual funds have historically delivered higher long-term returns, often expected in the range of 10% to 14% per year, but they also carry more short-term volatility. They suit investors with a long horizon who can tolerate ups and downs.

Balanced and Debt Funds

Balanced funds sit between equity and debt, while pure debt funds target stability. Expected returns are lower, often between 6% and 9%, but the volatility is much smaller. They suit conservative investors and shorter goals.

Using a Range

A smart habit is to run the calculator at two or three different return rates. If your goal still looks reachable even at the lower rate, your plan has a safety margin. If it only works at the highest rate, consider increasing your monthly amount or extending your period.

The Power of a Longer Period

The investment period does more to shape your final corpus than almost anything else. The table below shows what a fixed ₹5,000 monthly SIP returns at a 12% expected annual growth rate as the period changes.

10 years≈ 11.62 lakh corpus≈ 6.00 lakh invested
15 years≈ 25.23 lakh corpus≈ 9.00 lakh invested
20 years≈ 49.96 lakh corpus≈ 12.00 lakh invested

Doubling the period from 10 to 20 years multiplies the amount you invest by two but grows the corpus more than four times, purely because the later years compound on a much larger base.

Inflation and Real Returns

A projected corpus is measured in today’s money, and inflation quietly erodes its purchasing power. If you expect inflation of about 6% a year, then a nominal return of 12% delivers a real return of only roughly 6% once inflation is taken into account. A corpus of ₹50 lakh twenty years from now will not buy the same basket of goods that ₹50 lakh buys today.

When you set a goal, try projecting the goal itself forward. A child’s college course that costs ₹10 lakh today may cost far more in fifteen years. Use the calculator to work backwards from an inflated future target by raising the monthly amount or extending the period until the projected corpus matches the target.

Step-Up SIPs

A step-up SIP increases your monthly investment by a fixed percentage each year, usually in line with salary growth. Because the extra contributions compound for many years, the effect is surprisingly large. Starting at ₹5,000 and increasing the amount by 10% each year for 20 years at 12% returns produces a corpus of roughly ₹99.4 lakh, from total contributions of only about ₹34.4 lakh. The same flat ₹5,000 a month for 20 years reaches only about ₹50 lakh.

Why Use a SIP Calculator?

  • Set realistic investment goals based on your monthly budget
  • Compare different monthly amounts to see the impact on your final corpus
  • Understand how compounding rewards a longer investment period
  • Plan for retirement, education, or large purchases
  • Test different return assumptions before committing money

Tips for Long-Term Investors

  • Start early; a few extra years of investing make a huge difference.
  • Increase your SIP amount as your income grows.
  • Stay invested through market ups and downs rather than pausing or exiting.
  • Review your goal with the calculator every year or two.
  • Keep an emergency fund separate from your investments.
  • Do not treat projections as guarantees of future returns.

Note on Projections

Expected returns are projections, not guarantees. Mutual fund returns depend on market performance and can go up or down. Past performance does not guarantee future results, and you should consider your risk capacity before investing. This calculator is an educational tool to help you plan, not financial advice.

Frequently Asked Questions