SIP Calculator Guide: How Much to Invest Monthly for ₹1 Crore

₹1 crore is the most common corpus goal Indian investors set. Here is the exact monthly SIP it takes at every horizon, why starting early beats investing more, and how step-ups change the game.

How much monthly SIP is needed to build one crore rupees — monthly amounts by years and expected return

"How much SIP is needed for ₹1 crore?" has a precise mathematical answer once you fix two assumptions: your expected annual return and your time horizon. At a realistic 12% equity return, the answer ranges from about ₹1,600 a month (if you give it 35 years) to ₹43,000 a month (if you only give it 10). The gap between those two numbers is the entire argument for starting early.

The ₹1 crore SIP table (12% assumed return)

HorizonMonthly SIPYou investCompounding adds
35 years₹1,582₹6.6 lakh₹93.4 lakh
30 years₹2,833₹10.2 lakh₹89.8 lakh
25 years₹4,296₹12.9 lakh₹87.1 lakh
20 years₹10,109₹24.3 lakh₹75.7 lakh
15 years₹20,170₹36.3 lakh₹63.7 lakh
10 years₹43,041₹51.6 lakh₹48.4 lakh

Read the last column carefully: over 35 years, compounding contributes 93% of the corpus while you contribute just 7%. Over 10 years, you must supply more than half yourself. Time, not money, is the scarce input.

The maths behind the table

A SIP compounds as a monthly annuity:

FV = P × [((1+i)ⁿ − 1) ÷ i] × (1+i), where P = monthly SIP, i = monthly return (12% ÷ 12 = 1%), n = months

Working backwards for a 20-year horizon: ₹1 crore ÷ [((1.01)²⁴⁰ − 1) ÷ 0.01 × 1.01] ≈ ₹10,109/month. At a more conservative 10% return the same 20-year figure rises to about ₹13,169 — which is why you should model both rates. The SIP Calculator runs this formula with your exact inputs, including a step-up mode.

The step-up SIP shortcut

Most tables (including the one above) assume a flat monthly amount for decades — unrealistic when salaries rise 8–10% a year. A 10% annual step-up changes the picture dramatically: to reach ₹1 crore in 20 years at 12%, you can start at just ₹6,475/month (increasing 10% yearly) instead of ₹10,109 flat. In 15 years, the step-up start falls from ₹20,170 to about ₹11,750. The rule of thumb: a 10% step-up roughly halves the required starting SIP for horizons beyond 15 years.

What return should you assume?

Tax note: redeeming a ₹1 crore equity corpus doesn’t attract tax on the whole amount — only on gains, at 12.5% LTCG beyond the ₹1.25 lakh yearly exemption. Still, staggering redemptions across financial years can save meaningfully.

₹1 crore is a milestone, not a retirement number

At a safe 3.5–4% withdrawal rate, ₹1 crore generates roughly ₹3–4 lakh a year — comfortable as a mid-career milestone, thin as a full retirement corpus for most urban households. Pair this goal with the Retirement Calculator to size the number your own lifestyle actually needs, then work backwards with SIPs. And if you’re carrying expensive debt while investing, settle the EMI-vs-SIP priority question first.

Run your own numbers: enter any monthly amount, horizon and return in the free SIP Calculator — with step-up mode, inflation view and year-wise growth.

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Frequently asked questions

How much SIP do I need for ₹1 crore in 20 years?

About ₹10,100/month at 12% assumed return (₹13,200 at 10%). With a 10% annual step-up you can start at roughly ₹6,500/month instead.

Can I build ₹1 crore with ₹5,000 a month?

Yes — at 12%, ₹5,000/month reaches ₹1 crore in about 24 years (₹50 lakh in ~17). Add a 10% yearly step-up and the ₹1 crore mark arrives in roughly 17–18 years.

How long does it take to get ₹1 crore from SIP?

At ₹10,000/month and 12%: about 20 years. At ₹15,000/month: ~17 years. At ₹25,000/month: ~13 years. Each doubling of the monthly amount cuts roughly 7–8 years off the timeline.

Is a 12% SIP return guaranteed?

No. Equity SIP returns vary year to year; 12% is a long-run planning assumption for diversified equity funds, not a promise. Model 10% as a conservative case.

What is a step-up SIP?

A SIP that increases by a fixed percentage (typically 8–10%) every year, usually matching your salary hike — it dramatically lowers the starting amount needed for the same final corpus.