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Crorepati Calculator

Find out how long it takes to reach ₹1 crore, and what you must invest monthly.

Last reviewed:
For FY 2026-27 · India

The corpus you want, e.g. ₹1 crore.

Money already invested toward it.

Your own assumption, not a promised or guaranteed return.

Time you give yourself.

Quick examples

Monthly SIP needed₹19,819

To reach ₹1,00,00,000 in 15 years at an assumed 12% return.

Y1Y5Y10Y15
Total investedProjected value
What you are seeing: The SIP line curves up to ₹1,00,00,000; add your grown savings of ₹0 to reach ₹1,00,00,000.
Monthly SIP needed₹19,819
Current savings grown₹0
Total you will invest₹35,67,352
Target in today's money (6% inflation)₹41,72,651

What each result means

Monthly SIP needed

What it is: Monthly amount to reach the target.

Your value: ₹19,819

The headline figure.

Current savings grown

What it is: Existing savings at your return.

Your value: ₹0

Reduces the SIP.

Total you will invest

What it is: SIP × months + current savings.

Your value: ₹35,67,352

Your own money.

Target in today's money (6% inflation)

What it is: Target ÷ 1.06ʸ — what it may be worth in today's rupees.

Your value: ₹41,72,651

Inflation shrinks a crore over time.

Year-by-year breakdown

Crorepati Calculator year-by-year schedule
YearInvested this year (₹)Total invested (₹)Estimated growth (₹)Value at year end (₹)
1₹2,37,823₹2,37,823₹16,040₹2,53,863
2₹2,37,823₹4,75,647₹64,276₹5,39,923
3₹2,37,823₹7,13,470₹1,48,791₹8,62,262

How to read this: each row is one year of SIP; the final row plus your grown savings reaches the target.

Showing the first 3 of 15 years. Want charts, formulas and the full schedule? Get the detailed PDF.

What this calculator does

This calculator works out the monthly SIP that, together with your current savings, could grow to your target amount at your assumed return.

What your result means

It shows what the numbers give under your assumptions. It is not a plan or a promise of reaching the target.

Formula

1. SIP needed for a target

SIP = (T − S × (1 + r)ʸ) ÷ { [((1 + i)ⁿ − 1) ÷ i] × (1 + i) }

Symbols

i
Monthly return = annual ÷ 12 (decimal)
n
Months

Why this formula works

It reverses the future-value-of-SIP formula: the monthly amount that grows to the target.

Unit check

₹ = ₹ ÷ (pure ratio). ✓

Worked example

₹1 crore, 12%, 15 years (n = 180): SIP ≈ ₹19,819.

Common mistakes

Using the annual rate as the monthly rate. Forgetting to inflate the goal to its future cost.

2. Target in today's money

Real = T ÷ (1.06)ʸ

Symbols

1.06
Illustrative 6% inflation

Working for your numbers

  1. Savings grown = ₹0 × 1.12^15 = ₹0
  2. Gap = ₹1,00,00,000
  3. SIP factor = 504.5760
  4. SIP = ₹19,819

Frequently asked questions

Is ₹1 crore in 20 years the same as ₹1 crore today?

No. At 6% inflation, ₹1 crore in 20 years buys roughly what ₹31 lakh buys today.

Is the return on this page guaranteed?

No. Every rate here is your own assumption. Market-linked results go up and down; this page shows what the numbers give under your assumptions, not a promise.

When should I talk to a professional instead?

Before a real decision, especially a large or long-term one, speak to a SEBI-registered investment adviser or a qualified professional. This page is educational only.

Symbols and assumptions

T
Target
S
Current savings
r
Assumed return
y
Years
  • Constant return, compounded monthly for SIP and yearly for savings.
  • Inflation illustration uses 6%.
  • Does not account for taxes, fees, expense ratios or exit loads.

Sources and review

Reviewed 2026-09-29 · Next review 2027-09-29

Not investment advice. VIA Capital is not a SEBI-registered investment adviser and this calculator does not recommend any fund, product or investment strategy. Market-linked investments are subject to market risk; assumed returns are not indicative of future results.
Important limitation. This is an educational estimate based solely on the values and formula shown. It is not financial, tax or investment advice. Actual returns will differ from any assumed rate. Verify with a qualified financial professional before making any investment decision.

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How it works

Your existing money keeps compounding while each new monthly investment compounds for the months left. The calculator steps forward month by month until the total crosses your goal, and also solves the reverse question: the monthly amount needed to get there within the years you have.

The formula

FV = L × (1+i)^m + P × [((1+i)^m − 1) / i] × (1+i)
L
Money already invested
P
Monthly investment
i
Monthly return = annual return ÷ 12
m
Number of months

Worked example

₹15,000 a month at 12% reaches ₹1 crore in roughly 17 years; to do it in 15 you need about ₹20,000 a month.

Pro tips

  • Raising your monthly amount each year shortens the timeline far more reliably than chasing higher returns.
  • Check the goal again in today's money, inflation reduces what ₹1 crore buys later.

Common mistakes

  • Assuming a high return will hold every single year.
  • Ignoring the tax payable when you finally redeem.

Go deeper

Concepts to explore

Power of compoundingGoal-based investing

Institutional grade calculations are illustrative and for educational wealth architecture. Results do not constitute investment advice.