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Goal SIP calculator

How much a goal costs you a month

Every other calculator here starts with the instalment and ends with a number. This one starts with the number. Enter what the goal costs in today's money, when you need it, and the return you assume — and it inflates the goal to its future cost before working out the SIP.

Your numbers

Change anything; the result updates as you type.

Result

The required SIP falls fast as the assumed return rises.

Which is exactly why the assumption deserves evidence. MindForge publishes the backtest behind each of its three strategies, and the two paid ones trade in their own broker-verified Zerodha accounts.

How a month works — about ten minutes on the 1st 
Already investing every month? How a monthly amount goes into a book 
See the strategies

Why the goal is inflated first

A goal priced today will not cost that in ten years. An engineering degree at ₹20 lakh now is about ₹36 lakh at 6% inflation a decade out, and a plan built on the ₹20 lakh figure is short by nearly half. The calculator inflates the goal first and then solves for the instalment that reaches the inflated number.

target = goal × (1 + inflation)t  ·  P = target × i ÷ ([ (1 + i)n − 1 ] × (1 + i))

Reading the result

If the number is uncomfortable

There are only four levers, and the calculator prices each one: invest more per month, give the goal more time, assume a higher return, or want less. Moving the return assumption is the easiest thing to do on a screen and the hardest thing to do in a portfolio — treat a higher number there as a claim that needs evidence, not a fix.

Assumptions this makes

Questions

Should I enter the goal in today's money or future money?
Today's money. The calculator inflates it for you at the rate you set, and shows the future cost beside the answer so you can see what it did.
What if I already have some money saved for this goal?
Grow that amount to the goal date in the lumpsum calculator, subtract the result from the future cost, and enter what is left as the goal (in today's money, divided back out) — or simply reduce the goal until the required SIP matches what you can actually invest.
Why does a longer horizon reduce the SIP so sharply?
Because the instalments compound for longer and there are more of them. Both effects pull in the same direction, so the required SIP falls faster than the extra time would suggest.
Is a higher assumed return a free way to lower the SIP?
On the screen, yes. In practice a higher expected return comes with deeper drawdowns and a wider range of outcomes, and the plan has to survive those. Assume conservatively and treat any excess as a bonus.

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