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Goal Planning Calculator

Set a target — a house down payment, a child's education, retirement — and find exactly how much you need to invest every month to get there on time.

Your goal
₹1,00,000₹10,00,00,000
140
0%30%
Required monthly SIP
Monthly investment needed
₹0

Working backward from a goal

01 / REVERSE-ENGINEERED

Start from the destination

Instead of asking "what will my SIP grow into," this flips the question: given a target and a timeline, how much do I need to invest monthly to actually get there?

02 / EXISTING SAVINGS COUNT

A head start lowers the ask

Any lumpsum you've already saved toward the goal grows on its own and reduces how much additional monthly SIP you need — enter it to see the smaller, more realistic number.

03 / REVISIT PERIODICALLY

Goals and assumptions drift

Re-run this every year or two as your actual savings, market conditions, and the goal itself (cost of an education, a house) change — small early corrections beat a large one later.

On this page

What is goal-based investing?

Goal-based investing means starting from a specific financial target — a house down payment, a child's education, a wedding, retirement — and a specific date you need that money by, then working out exactly how much you need to invest, and how, to get there. It's the inverse of the more common approach of "I'll invest whatever I can each month and see where it gets me."

Both approaches use the same underlying compounding math. The difference is the starting question: a regular SIP calculator asks "what will this amount grow into?" Goal planning asks the reverse: "what amount do I need to invest to reach this specific number?"

Why work backward from the goal

Most financial goals are not flexible in amount or timing — a child starts college in a specific year regardless of how your investments performed, and a house typically costs what it costs in the market you're buying into. Because the target and the deadline are usually fixed, the only variable you can actually control is how much you invest each month. Working backward makes that the explicit output of the calculation, rather than something you discover too late wasn't enough.

How the required SIP is calculated

This calculator inverts the standard SIP future-value formula. Instead of solving for the future value M given a monthly amount P, it solves for P given a target M:

P = Target ÷ {[((1+i)n − 1) ÷ i] × (1+i)}

Where i is the monthly rate (annual rate ÷ 12) and n is the total number of months. This is mathematically the exact same relationship the SIP Calculator uses — just rearranged to solve for the monthly contribution instead of the final value, which is why a SIP amount calculated here, run forward through the SIP Calculator, will reproduce your original target almost exactly.

A worked example, step by step

Suppose your goal is ₹25,00,000 in 10 years, expecting a 12% annual return, with no existing savings toward it yet.

StepValue
Target amount₹25,00,000
Duration10 years
Expected return12% per year
Required monthly SIP₹10,760 (approx.)

Investing roughly ₹10,760 every month for 10 years at a 12% assumed return would grow to approximately your ₹25 lakh target. If you can only commit ₹7,000/month, the calculator will show you the gap rather than letting you discover it five years in — giving you the chance to adjust the timeline, the target, or the assumed asset allocation now, while you still have time to course-correct.

How existing savings reduce the required SIP

If you already have a lumpsum saved toward this goal, it's compounding on its own and reduces how much additional monthly SIP you need. This calculator projects your existing lumpsum forward at the same assumed return, and subtracts that projected value from your target before solving for the remaining required SIP.

Continuing the example

With the same ₹25 lakh target and 10-year, 12% assumptions, adding ₹5,00,000 of existing savings (which grows to roughly ₹15.5 lakh on its own over 10 years at 12%) reduces the required monthly SIP from ₹10,760 to roughly ₹4,076 — a reduction of more than 60%, because the existing lumpsum is already doing most of the work.

Common financial goals and realistic timeframes

  • Emergency fund: Typically 6–12 months of expenses, usually targeted within 1–2 years, in low-volatility instruments rather than equity given the short horizon.
  • Child's higher education: Often a 10–18 year horizon depending on the child's current age, which usually allows meaningful equity exposure for the bulk of the journey before shifting to safer instruments closer to the goal.
  • Home down payment: Commonly a 3–7 year horizon, which is short enough that many planners recommend a more conservative asset mix than pure equity, to reduce the risk of a market dip right before you need the money.
  • Retirement: Typically a 15–35 year horizon, the longest and most equity-friendly goal most people plan for. See the dedicated Retirement Corpus Calculator for a more complete model that also accounts for inflation during the retirement years themselves.

Common goal-planning mistakes

  • Setting the target in today's rupees without adjusting for inflation. A car or education that costs ₹20 lakh today will likely cost meaningfully more by the time you actually need the money — build a buffer into your target, or inflate it yourself before entering it here.
  • Using an aggressive return assumption for a short-horizon goal. A 3-year house down payment goal assumed at 12% return is unrealistic in both directions: equity is too volatile for a 3-year horizon, and 12% is an equity-level assumption.
  • Setting and forgetting. A required-SIP figure calculated once and never revisited can drift far from reality as your actual returns, income, and the cost of the goal itself all change over time.

How to use this calculator

  1. Enter your target amount — ideally already inflation-adjusted to the year you'll need it.
  2. Enter the number of years until you need the money.
  3. Set an expected annual return appropriate to that time horizon and your risk tolerance.
  4. If you already have savings earmarked for this goal, enter them as the existing lumpsum.
  5. Read the required monthly SIP, and revisit this calculation at least once a year as your actual progress and assumptions evolve.

Frequently asked questions

A more conservative assumption, generally in the 6–8% range associated with debt instruments or hybrid funds, is typically more appropriate for short horizons, since equity markets are too volatile to reliably deliver any specific return over just a few years. Reserve higher equity-style assumptions (10–12%) for goals at least 7–10 years away.

Yes, ideally. This calculator doesn't automatically inflate your target for you — if your goal is a cost that will rise with inflation (education, a future purchase), it's more accurate to estimate that future, inflated cost yourself and enter that larger number as your target, rather than entering today's cost.

You generally have three levers to adjust: extend the timeline (years), increase the assumed return by taking on more risk (with the corresponding higher volatility), or reduce the target amount. Try adjusting each one in this calculator to see which combination brings the required SIP within what you can realistically commit to.

No, the required SIP shown is based on pre-tax growth assumptions. If you'll owe capital gains tax when you eventually redeem the investment to fund your goal, you may want to target a slightly higher amount to account for that, or consult a tax advisor for goals with significant expected tax impact.

This calculator handles one goal at a time. For multiple simultaneous goals, run this calculator separately for each one and add up the required monthly SIPs — many financial planners recommend keeping separate SIPs (or at least separate mental tracking) per goal so progress on each is easy to monitor independently.

At least once a year, or whenever something material changes — your income, the estimated cost of the goal, or a significant market movement that's meaningfully ahead of or behind your assumed return trajectory. Treat this as a living plan, not a one-time calculation.

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How this is calculated

01The reverse-SIP solver

This algebraically inverts the standard SIP future-value formula to solve for the monthly contribution P, given a target future value, rate, and duration — the same formula as the SIP Calculator, just solved for a different variable.

02Existing lumpsum is netted off first

Any existing savings you enter are projected forward at the same assumed rate, and that projected value is subtracted from the target before solving for the required SIP — so you're only asked to fund the remaining gap.

Disclaimer: This calculator projects a hypothetical required SIP amount based on an assumed constant annual return — not a guarantee that this contribution will reach your goal. Real returns vary; revisit this calculation periodically. Accelpix is an Authorised Data Vendor and does not provide investment advice; please consult a SEBI-registered investment adviser for goal-based financial planning.