Goal-Based SIP Calculator

Enter your target amount and time frame to find out exactly how much you need to invest every month to get there.

Required Monthly SIP ₹0
Total Amount Invested ₹0
Total Returns Generated ₹0
Target Amount ₹0

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Monthly SIP Required

Start 1 Year Late

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What is a Goal-Based SIP Calculator?

A regular SIP calculator tells you what a fixed monthly investment will grow into. This one works backward: tell it what you actually need — a house down payment, your child's education fund, a retirement corpus — and it tells you the exact monthly SIP required to get there in your chosen time frame. This goal-based SIP calculator is built for people who start with a target number, not a monthly budget.

How the Calculation Works

Required Monthly SIP = Target Amount / [ ((1+r)ⁿ − 1) / r × (1+r) ]
where r = monthly expected return, n = number of months

This is simply your regular SIP future-value formula solved in reverse — instead of finding the future value from a known SIP amount, it isolates the SIP amount from a known future value target.

Worked Examples by Goal

Retirement Corpus

Target: ₹2,00,00,000 in 25 years at 12% expected return. Required SIP works out to approximately ₹9,700/month — a modest amount thanks to the long compounding window.

Child's Education

Target: ₹40,00,000 in 15 years at 11% expected return. Required SIP works out to approximately ₹9,900/month.

House Down Payment

Target: ₹20,00,000 in 5 years at 9% expected return (shorter horizon, more conservative rate). Required SIP works out to approximately ₹26,400/month — noticeably higher per month, since there is far less time for compounding to reduce the burden.

Why Starting Late Costs More Than It Looks Like

The "Start 1 Year Late" comparison above shows this directly: losing even one year off a long-term goal doesn't just delay your progress by that year — it removes an entire year of compounding at the tail end, which is when your money is working with the largest base. That is why the required monthly SIP for a delayed start is disproportionately higher than a simple 1/n reduction in time would suggest.

Choosing a Realistic Return Assumption

Time HorizonSuggested Return AssumptionTypical Fund Type
Less than 3 years6-7%Debt / liquid funds
3-7 years8-10%Hybrid / balanced funds
7+ years10-12%Equity mutual funds

Frequently Asked Questions About Goal-Based SIP

A regular SIP calculator answers 'if I invest this much every month, what will I end up with?' A goal-based SIP calculator flips the question around: 'I need this much money by a certain date, how much should I invest every month?' Both use the same underlying compounding formula, just solved for different variables — the goal-based version is more useful when you have a specific target, like a house down payment or retirement corpus, rather than a fixed amount you already plan to invest.

For long-term equity mutual fund SIPs (10+ years), 10-12% annual return is a commonly used, moderately conservative assumption based on long-term index history, though past performance never guarantees future returns. For shorter time horizons of 3-5 years, or if your goal cannot tolerate volatility, a more conservative 7-9% assumption reflecting a hybrid or debt-heavy portfolio is safer. Using an overly optimistic return rate is the most common mistake in goal planning, since it understates how much you actually need to invest.

You have three practical levers: extend your time horizon if the goal allows flexibility, which reduces the required monthly amount significantly since compounding has longer to work; reduce the target amount to something more modest; or start with what you can afford now and increase your SIP annually as your income grows, commonly called a step-up SIP. Starting with a smaller amount today is almost always better than waiting until you can afford the 'ideal' full amount, since delay costs more than most people expect.

The exact increase depends on your target amount, return rate, and original time horizon, but as a general pattern, delaying by even 1 year typically increases the required monthly SIP by 8-15% for a 10-15 year goal, and the penalty grows sharper for shorter time horizons since compounding has less time to work either way. This calculator shows your specific delay-impact numbers side by side, since the effect varies meaningfully based on your exact inputs.

A lump sum invested today, if you have one available, generally requires a smaller total outlay than an SIP to reach the same future target, purely because the entire amount starts compounding immediately rather than gradually. However, SIPs offer rupee-cost averaging, which reduces the risk of investing a large sum right before a market downturn, and most people simply do not have a large lump sum sitting idle. A combination — an initial lump sum plus a smaller ongoing SIP — often works best when both are available.

No, the target amount you enter is treated as a fixed number in today's rupees, without adjusting for inflation over your time horizon. If your goal is something whose cost will rise with inflation, such as a child's education or a future home purchase, inflate your target amount yourself before entering it here — for example, use a goal-specific inflation calculator first to convert today's cost into the expected future cost, then use that inflated figure as your target.

Yes, this works well for a retirement corpus goal, as long as you have already estimated your target retirement corpus separately, accounting for your expected post-retirement expenses and life expectancy. Enter that target corpus as the goal amount and your years until retirement as the time period. For a more detailed retirement-specific breakdown including withdrawal phase planning, a dedicated retirement calculator that accounts for post-retirement inflation and corpus depletion may give a more complete picture.

CAGR (Compound Annual Growth Rate) describes the return of a single lump sum invested once and left to grow. SIP returns are technically better described by XIRR, since each monthly instalment is invested at a different time and compounds for a different duration. This calculator uses a standard monthly-compounding SIP formula that inherently accounts for each instalment's own compounding period, so you do not need to calculate XIRR separately — just enter an expected annual return, and the formula handles the rest correctly.

Yes, if your income grows over time, a step-up SIP that increases your monthly investment by a fixed percentage each year, commonly 10%, typically reaches the same goal with a lower starting SIP amount than a flat SIP held constant throughout. This calculator shows the flat-SIP required amount; if you want to model an annually increasing SIP specifically, a dedicated step-up SIP calculator will show you the lower starting amount that still reaches the same target.

Calculate each goal separately using its own target amount, time horizon, and appropriate return assumption, since a short-term goal like a car purchase in 3 years should use a more conservative return rate than a 20-year retirement goal. Add up the required monthly SIP for each goal to see your total combined monthly commitment, and prioritize goals if the combined total exceeds what your current budget allows, rather than underfunding all of them equally.

If actual returns come in lower than assumed, your SIP will fall short of the target amount by the time your goal date arrives, since the required monthly SIP shown here is only accurate for the exact return rate you input. It is worth reviewing your goal's progress every 1-2 years against actual fund performance and adjusting your monthly SIP upward if returns are consistently trailing your original assumption, rather than discovering the shortfall only when the goal date arrives.