Retirement Calculator

Estimate a retirement corpus, future expenses, savings shortfall, and monthly saving target.

Adjust your plan

Enter an exact value or use a slider. Your result updates instantly.

Formula, example and assumptions
Estimated retirement corpus needed₹7,68,17,453.40

Retirement timeline

Expenses and current savings

Indian rupees
Indian rupees

Inflation and return assumptions

%
%
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Your result

Local calculation
Estimated retirement corpus needed₹7,68,17,453.40About ₹7.68 crore

The required fund is a total amount at retirement to cover expenses through your planning age. Additional monthly saving estimates the ongoing contribution needed after allowing for growth of current savings.

Current age (years)
30
Planned retirement age (years)
60
Plan expenses through age
85
See how this is calculated

Result breakdown

Additional monthly saving needed
₹28,779.72
Monthly expense at retirement
₹2,87,174.56 About ₹2.87 lakh
Current savings at retirement
₹1,74,49,402.27 About ₹1.74 crore
Projected corpus shortfall
₹5,93,68,051.13 About ₹5.94 crore
Check the inputs and method

These are your current inputs, not the worked example further down the page.

Current age (years)
30
Planned retirement age (years)
60
Plan expenses through age
85
Current monthly expenses
₹50,000
Current retirement savings
₹10,00,000
Expected annual inflation (%)
6 %
Return before retirement (%)
10 %
Return after retirement (%)
7 %

Method

Let T = retirement age − current age and L = planning age − retirement age. First-month retirement expense E = current monthly expense × (1+inflation/100)^T. Real monthly retirement rate j = [(1+post-retirement return/100)/(1+inflation/100)]^(1/12)−1. Required corpus K = E[1−(1+j)^(−12L)](1+j)/j, or E×12L if j=0. Existing savings at retirement S = current savings × (1+pre-retirement return/100)^T. Shortfall = max(0,K−S). With monthly pre-retirement rate i=(1+pre-retirement return/100)^(1/12)−1, monthly saving = shortfall/([(1+i)^(12T)−1]/i), or shortfall/(12T) if i=0.

Read the worked example and assumptions

How this calculation works

Estimate the corpus needed to fund inflation-adjusted living costs through a chosen planning age, then subtract the projected value of current savings and solve for extra monthly saving. It separates the return while saving from the return during retirement. The target funds expenses to the selected age; it does not reserve a final inheritance or price uncertain longevity.

Let T = retirement age − current age and L = planning age − retirement age. First-month retirement expense E = current monthly expense × (1+inflation/100)^T. Real monthly retirement rate j = [(1+post-retirement return/100)/(1+inflation/100)]^(1/12)−1. Required corpus K = E[1−(1+j)^(−12L)](1+j)/j, or E×12L if j=0. Existing savings at retirement S = current savings × (1+pre-retirement return/100)^T. Shortfall = max(0,K−S). With monthly pre-retirement rate i=(1+pre-retirement return/100)^(1/12)−1, monthly saving = shortfall/([(1+i)^(12T)−1]/i), or shortfall/(12T) if i=0.

Worked example

This example uses illustrative inputs. Your current result is shown above.

To isolate the cash budget, enter current age 30, retirement age 40, planning age 60, monthly expenses ₹20,000, current savings ₹10,00,000, and 0% for inflation and both returns. Twenty retirement years require ₹48,00,000. The ₹38,00,000 shortfall spread across 120 month-end deposits requires ₹31,666.67 per month.

Assumptions and limits

  • Retirement spending starts immediately at retirement and is modelled with beginning-of-month withdrawals in inflation-adjusted terms.
  • Additional saving happens at month-end before retirement; rates and inflation remain constant.
  • Pensions, separate healthcare shocks, tax, fees and any desired balance after the planning age must be considered outside this model.

Questions people ask

Why is the post-retirement return adjusted for inflation?

The model values a stream of expenses that maintains purchasing power. Dividing the gross return factor by the inflation factor gives the real return used to fund that stream.

What if current savings already cover the target?

The shortfall and extra monthly saving are floored at zero. That means the entered assumptions cover this model’s expense target, not that all future risks are funded.

What does changing the planning age do?

It changes how many monthly expenses the corpus must fund. A longer retirement horizon normally raises the required corpus, even if the first month’s expense is unchanged.

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