Skip to main content
Wealth Planner
Personal Finance

Wealth Calculator

Simple wealth growth calculator

Private
Instant
Estimate
Total value₹77,82,543
Total returns₹54,82,543

Inputs

₹5,00,000
in rupees

₹10,000
in rupees

12%
in percent

15 years
in years

₹1,00,00,000
in rupees

Set 0 for no target

6%
in percent

Used for the value in today's money, and to grow the target when it is in today's money.

Results

Target not reached
Total value
₹77,82,543
After 15 years at 12% a year
Total value₹77.83 L
Share of total value
  • Invested30%
  • Returns70%
Total invested
₹23,00,000
Total returns
₹54,82,543
Worth in today's money
₹32,47,383
What the total value buys today, after 15 years at 6% inflation
Target status
₹22,17,457 short of target
Target ₹1,00,00,000 after 15 years

Wealth growth over time

The total value and the money invested at the end of each year, from the lump sum invested Today.

₹5,00,000 today grows to ₹77,82,543 after 15 years, on ₹23,00,000 invested.
₹5,00,000 today grows to ₹77,82,543 after 15 years, on ₹23,00,000 invested.

Year-by-year breakdown

Year-by-year breakdown
YearTotal valueInvestedReturns
Year 1₹6,88,093₹6,20,000₹68,093
Year 2₹8,99,632₹7,40,000₹1,59,632
Year 3₹11,37,540₹8,60,000₹2,77,540
Year 4₹14,05,108₹9,80,000₹4,25,108
Year 5₹17,06,035₹11,00,000₹6,06,035
Year 6₹20,44,482₹12,20,000₹8,24,482
Year 7₹24,25,131₹13,40,000₹10,85,131
Year 8₹28,53,247₹14,60,000₹13,93,247
Year 9₹33,34,754₹15,80,000₹17,54,754
Year 10₹38,76,315₹17,00,000₹21,76,315
Year 11₹44,85,423₹18,20,000₹26,65,423
Year 12₹51,70,510₹19,40,000₹32,30,510
Year 13₹59,41,058₹20,60,000₹38,81,058
Year 14₹68,07,736₹21,80,000₹46,27,736
Year 15₹77,82,543₹23,00,000₹54,82,543

Recommended from this result

Next tools

Assumptions and methodology

Transparent calculation notes for Wealth Calculator.

Methodology notes

Formula used

Lump sum at CAGR plus monthly SIP
Future wealth = P x (1 + R)^Y + M x [((1 + r)^n - 1) / r] x (1 + r), with r = R / 12 and n = 12 x Y

The lump sum compounds once a year at the rate you enter. SIP instalments use the SIP Calculator's convention: 12% is split into 1% a month, about 12.68% a year once compounded. Method updated October 2026: lump sums now compound once a year, matching the Lumpsum calculator.

Methodology

  • Grow the lump sum at the expected annual return, compounded yearly.
  • Invest each monthly SIP at the start of the month and grow it at one-twelfth of the annual return per month.
  • Add both parts each year and find the first year the total reaches the target.
  • Divide the total by (1 + inflation)^years for its value in today's money; a target in today's money grows by inflation each year before it is compared.

Core assumptions

  • Return rate remains constant.
  • Contributions are made as entered.
  • No withdrawals occur during the projection.
  • Inflation stays at the rate you enter.

Not included

  • Taxes, fees, asset allocation changes and market volatility are not modelled. Inflation is used only for the value in today's money and, when you choose, to grow the target.
  • Actual wealth outcomes can differ materially.

About Wealth Calculator

Guide

1What is a Wealth Calculator?

A Wealth Calculator helps you project the future value of your investments based on your current savings, regular contributions, and expected returns. It provides a comprehensive view of how your wealth will grow over time, taking into account the power of compounding.

Whether you are saving for a specific goal like buying a house, funding education, or building a retirement corpus, a wealth calculator helps you determine if you are on track and how much more you need to invest.

2How Wealth Accumulation Works

Wealth accumulation is driven by three key factors:

  • Initial Capital: The amount you start with (lump sum investments, existing savings)
  • Regular Contributions: Monthly or annual additions to your investment portfolio
  • Rate of Return: The growth rate of your investments, which varies by asset class

The formula for future wealth is a combination of lump sum compounding and annuity (regular contribution) compounding, applied over your chosen time horizon.

3Wealth Growth Formula

Future Wealth = P × (1 + R)^Y + M × [((1 + r)^n − 1) / r] × (1 + r)

  • P = Lump sum invested today
  • R = Expected annual return
  • Y = Number of years
  • M = Monthly SIP, invested at the start of each month
  • r = R ÷ 12, the monthly rate
  • n = 12 × Y, the number of monthly instalments

The lump sum compounds once a year at the rate you enter (as in the Lumpsum calculator). SIP instalments use one-twelfth of the rate each month: 12% becomes 1% a month, about 12.68% a year once compounded (as in the SIP calculator). Example: ₹5 lakh plus ₹10,000 a month at 12% for 15 years grows to about ₹77.83 lakh (₹27.37 lakh from the lump sum and ₹50.46 lakh from the SIP).

Method updated October 2026: lump sums now compound once a year, matching the Lumpsum calculator.

4How to Use This Wealth Calculator

  • Step 1: Enter your current savings or investment value
  • Step 2: Input your monthly contribution amount
  • Step 3: Set the expected annual return and time period
  • Step 4: View the projected wealth, contribution breakdown, and growth trajectory

Frequently Asked Questions

FAQ
What rate of return should I assume?
For equity mutual funds, 12-14% long-term is a reasonable assumption. For balanced portfolios, use 9-11%. For fixed income, use 7-8%. Always use post-expense but pre-tax returns for projection and separately account for taxes.
How does compounding frequency affect wealth?
It matters most for a lump sum. This calculator compounds the lump sum once a year at the rate you enter, so ₹5 lakh at 12% becomes ₹27.37 lakh in 15 years. Compounding the same 12% monthly (1% a month) would give ₹29.98 lakh, about 9.5% more. Monthly SIP instalments grow at one-twelfth of the annual rate each month, as in the SIP calculator, which is about 12.68% a year once compounded.
Should I account for inflation in wealth projections?
Yes, it is important to understand your wealth in real (inflation-adjusted) terms. A corpus of ₹5 crore in 30 years may sound large, but at 6% inflation, it has the purchasing power of approximately ₹87 lakh in today's terms. Use the Inflation Rate field to see the result in today's money.
What is the Rule of 72?
The Rule of 72 is a quick way to estimate how long it takes to double your money. Divide 72 by the annual return rate. For example, at 12% return, your money doubles in approximately 72/12 = 6 years.