Calculate your required retirement corpus. Plan around general inflation, medical inflation, life expectancy, pre/post-retirement returns, and depletion timelines.
Required Corpus at Retirement
Guarantees portfolio survival to age 85 (lifestyle + medical expenses)
Required Monthly Accumulation SIP
₹18,737 / month
To accumulate the defict of ₹6,61,38,773
| Year | Age | Lifestyle Outlays | Medical Outlays | Total Annual Cost | Remaining Nest Egg |
|---|---|---|---|---|---|
| Year 0 | 60 Years | ₹0 | ₹0 | ₹38,03,840 | ₹9,60,98,695 |
| Year 1 | 61 Years | ₹29,86,532 | ₹12,56,727 | ₹42,43,260 | ₹9,96,45,228 |
| Year 2 | 62 Years | ₹31,70,735 | ₹13,88,323 | ₹45,59,058 | ₹10,31,56,465 |
| Year 3 | 63 Years | ₹33,66,299 | ₹15,33,698 | ₹48,99,998 | ₹10,66,03,232 |
| Year 4 | 64 Years | ₹35,73,925 | ₹16,94,297 | ₹52,68,222 | ₹10,99,51,697 |
| Year 5 | 65 Years | ₹37,94,357 | ₹18,71,712 | ₹56,66,069 | ₹11,31,62,781 |
| Year 6 | 66 Years | ₹40,28,385 | ₹20,67,704 | ₹60,96,089 | ₹11,61,91,496 |
| Year 7 | 67 Years | ₹42,76,847 | ₹22,84,220 | ₹65,61,067 | ₹11,89,86,217 |
| Year 8 | 68 Years | ₹45,40,633 | ₹25,23,408 | ₹70,64,041 | ₹12,14,87,860 |
| Year 9 | 69 Years | ₹48,20,690 | ₹27,87,642 | ₹76,08,331 | ₹12,36,28,972 |
| Year 10 | 70 Years | ₹51,18,019 | ₹30,79,544 | ₹81,97,563 | ₹12,53,32,718 |
| Year 11 | 71 Years | ₹54,33,687 | ₹34,02,013 | ₹88,35,700 | ₹12,65,11,748 |
| Year 12 | 72 Years | ₹57,68,825 | ₹37,58,248 | ₹95,27,073 | ₹12,70,66,943 |
| Year 13 | 73 Years | ₹61,24,634 | ₹41,51,785 | ₹1,02,76,419 | ₹12,68,86,011 |
| Year 14 | 74 Years | ₹65,02,388 | ₹45,86,531 | ₹1,10,88,919 | ₹12,58,41,932 |
| Year 15 | 75 Years | ₹69,03,441 | ₹50,66,801 | ₹1,19,70,242 | ₹12,37,91,226 |
| Year 16 | 76 Years | ₹73,29,230 | ₹55,97,362 | ₹1,29,26,592 | ₹12,05,72,032 |
| Year 17 | 77 Years | ₹77,81,281 | ₹61,83,478 | ₹1,39,64,759 | ₹11,60,01,961 |
| Year 18 | 78 Years | ₹82,61,213 | ₹68,30,969 | ₹1,50,92,183 | ₹10,98,75,725 |
| Year 19 | 79 Years | ₹87,70,747 | ₹75,46,261 | ₹1,63,17,008 | ₹10,19,62,496 |
| Year 20 | 80 Years | ₹93,11,707 | ₹83,36,453 | ₹1,76,48,161 | ₹9,20,02,967 |
| Year 21 | 81 Years | ₹98,86,033 | ₹92,09,389 | ₹1,90,95,422 | ₹7,97,06,104 |
| Year 22 | 82 Years | ₹1,04,95,782 | ₹1,01,73,732 | ₹2,06,69,514 | ₹6,47,45,522 |
| Year 23 | 83 Years | ₹1,11,43,139 | ₹1,12,39,055 | ₹2,23,82,194 | ₹4,67,55,476 |
| Year 24 | 84 Years | ₹1,18,30,423 | ₹1,24,15,931 | ₹2,42,46,354 | ₹2,53,26,407 |
| Year 25 | 85 Years | ₹1,25,60,098 | ₹1,37,16,041 | ₹2,62,76,139 | ₹0 |
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A retirement corpus calculator is an advanced financial forecasting tool that estimates the exact lump-sum capital you need to accumulate by the day you retire. Unlike basic tools that make generic assumptions, this professional calculator integrates dual-inflation variables (splitting general lifestyle costs from faster-growing healthcare/medical costs) and applies a reverse compounding solver to guarantee portfolio survival to your exact life expectancy.
Having a mathematically verified target corpus ensures you don't outlive your savings, helping you stay ahead of price increases during your post-work years.
Map out your path to financial independence in retirement:
Inflation is not uniform. While general consumer goods and lifestyle expenses might rise at a steady 6% per year, healthcare and medical costs are growing at a much faster rate, typically 10% to 12% per year in India.
Because medical costs can become a larger part of your budget as you age, ignoring healthcare inflation can create a retirement shortfall. This calculator lets you input lifestyle expenses and medical costs separately, with different inflation assumptions for each.
The calculator implements an exact reverse monthly compound loop starting with a ₹0 balance at your final Life Expectancy age, compounding backwards month-by-month to your target Retirement Age:
Required Corpus (m - 1) = [ Required Corpus (m) / (1 + r) ] + Expense_Lifestyle (m) + Expense_Medical (m)
Where:
Once the exact Required Corpus at Retirement is solved, the calculator finds the monthly SIP needed during your accumulation years:
Monthly SIP = [ Corpus Deficit * r_pre ] / [ ((1 + r_pre) ^ n - 1) * (1 + r_pre) ]
Where:
The table below compares the required retirement corpus and monthly SIP needed for a 30-year-old planning to retire at 60, with a 25-year retirement period, ₹50,000 baseline monthly expenses, and zero existing savings. The example assumes 12.00% p.a. pre-retirement return and 7.00% p.a. post-retirement return:
| Lifestyle General Inflation | Medical Inflation Rate | Target Monthly Expense at Age 60 | Total Retirement Corpus Needed | Required Monthly SIP (Pre-Retirement) | Equivalent Value in Today's Buying Power |
|---|---|---|---|---|---|
| 0.00% (No Inflation) | 0.00% (No Inflation) | ₹50,000 | ₹1,08,91,000 | ₹3,086 | ₹1,08,91,000 |
| 5.00% Inflation | 8.00% Inflation | ₹2,16,097 | ₹4,32,45,000 | ₹12,253 | ₹1,00,05,940 |
| 6.00% Inflation | 10.00% Inflation | ₹2,87,175 | ₹6,04,32,000 | ₹17,123 | ₹1,05,21,800 |
| 7.00% Inflation | 12.00% Inflation | ₹3,80,613 | ₹8,49,15,000 | ₹24,060 | ₹1,11,55,900 |
Safeguard your multi-decade post-work phase with these foundational financial rules of thumb:
During your working years, you can afford high equity exposure to target 12% to 15% returns. In retirement, preservation is key. Most retirees transition to safer fixed-income instruments, debt mutual funds, and dividend portfolios. We recommend modeling a conservative 7% to 8% return for your post-retirement yield.
With modern advancements in healthcare, people are living longer. If you plan your corpus assuming you will live to 80, but you live to 92, you face a severe financial crisis. Setting a life expectancy of 85 to 90 provides a robust safety margin, ensuring your money outlasts you.
The bucket strategy involves dividing your retirement corpus into three functional buckets:
Medical costs historically rise at a much faster pace (10% to 14% p.a.) compared to general lifestyle inflation (5% to 6% p.a.). Since healthcare expenses increase heavily in your senior years, ignoring medical inflation will lead to a severe deficit in your retirement savings.
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