Planning for retirement is essential to ensure financial independence and peace of mind in your golden years. Our Retirement Planning Calculator is designed to help you understand how much you need to save today to achieve your desired retirement lifestyle. You can quickly estimate the corpus required and create a personalised savings strategy by entering details such as current age, retirement age, expected monthly expenses, and investment returns.
Retirement Planner Calculator
Plan your financial future by estimating the corpus needed for a comfortable retirement
Retirement Projections
Corpus required at retirement
Understanding Retirement Planning
Retirement planning involves estimating the corpus needed to maintain your lifestyle after you stop working, accounting for inflation and investment growth.
Key Factors:
- Income Replacement Ratio: Percentage of pre-retirement income needed (typically 70-80%)
- Inflation: Erodes purchasing power over time (historically 6-7% in India)
- Investment Returns: Growth of your savings (conservative estimate: 7-8% for balanced portfolio)
- Withdrawal Rate: Safe amount to withdraw annually (typically 4% of corpus)
Formulas Used:
Corpus Required: Annual Income Needed × (1 – (1/(1+inflation)^retirement_years)) / (inflation – investment_return)
Future Value: PV × (1 + r)^n + PMT × (((1 + r)^n – 1) / r)
Where:
PV = Present Value
PMT = Periodic Payment
r = Rate per period
n = Number of periods
Why use a Retirement Planning Calculator?
A retirement planning calculator involves life expectancy, inflation, investment returns, and lifestyle choices. A simple guess may leave you underprepared. This calculator offers clarity by:
- Showing the total corpus required at retirement.
- Considering inflation to adjust future expenses realistically.
- Calculating monthly or annual savings needed to reach your goal.
- Allowing you to adjust investment return assumptions for accuracy.
How the Retirement Calculator works

- Input basic details: Current age, retirement age, and life expectancy.
- Enter expenses: Your current monthly expenses and the estimated expenses post-retirement.
- Set inflation and return rates: Inflation affects costs; returns affect savings growth.
- See results instantly: The calculator shows your required retirement corpus and savings strategy.
Formula used:
The corpus required is roughly estimated using:
Corpus = (Monthly Expense × 12 × Retirement Years) × (1 + Inflation Rate)^(Years to Retirement)
But this gets refined by factoring in expected returns during retirement.
Practical example
Suppose you are 30 years old, plan to retire at 60, expect to live till 85, have monthly expenses of ₹50,000 today, inflation at 6%, and investments yielding 8%. The calculator projects your corpus requirement and tells you the monthly savings needed.
Tips for better retirement planning
- Start early: Compounding rewards for early savers.
- Review annually: Expenses, inflation, and returns change—update your plan regularly.
- Diversify investments: Combine equity, debt, and retirement-specific products like NPS or PPF.
- Include health costs: Medical expenses usually rise in later years.
Some useful Calculators:
- SIP Calculator (/sip-calculator)
- Investment Calculator (/investment-calculator)
- FD Calculator (/fd-calculator)
- EMI Calculator (/emi-calculator)
External link:
- PFRDA National Pension System – official info on retirement savings options.
FAQs
Q1. What is a Retirement Planning Calculator?
A: A tool that estimates the savings needed for retirement based on your expenses, retirement age, and investment returns.
Q2. How accurate is it?
A: It provides an estimate. Actual numbers may vary depending on inflation, lifestyle, and investment performance.
Q3. Can I factor in existing savings?
A: You can subtract your savings or investments to see the gap you need to fill.
Q4. Why include inflation?
A: Inflation erodes purchasing power. The calculator adjusts future expenses for rising costs.
Q5. How often should I use it?
A: At least once a year or when your income, expenses, or investment returns change significantly.
