Goal SIP Calculator

Back-solve the monthly SIP needed to reach a target corpus after accounting for current investments.

Adjust your plan

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

Formula, example and assumptions
Required monthly SIP₹44,604.75

Goal amount and its value basis

Goal amount basis
Indian rupees
%

Used only to convert a goal stated in today’s money into the amount needed at the goal date.

Current investment and time to grow

Indian rupees
%

Your result

Local calculation
Required monthly SIP₹44,604.75

The required SIP is a monthly contribution toward the goal after allowing for your existing investment. Goals entered in today’s money are inflated to the goal date; future amounts are used directly.

Goal amount basis
Today’s money
Time to goal (years)
15
Expected annual return (%)
12 %
See how this is calculated

Result breakdown

Target amount required at goal date
₹2,39,65,581.93 About ₹2.4 crore
Goal amount entered in today’s money
₹1,00,00,000.00 About ₹1 crore
Increase in goal cost from inflation
₹1,39,65,581.93 About ₹1.4 crore
Current investment at goal date
₹27,36,782.88 About ₹27.37 lakh
Additional amount invested through SIP
₹80,28,854.23 About ₹80.29 lakh
Total estimated growth
₹1,54,36,727.70 About ₹1.54 crore

The entered goal cost is first inflated to the goal date, then the required SIP is back-solved.

Check the inputs and method

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

Goal amount basis
Today’s money
Goal amount
₹1,00,00,000
Expected annual inflation (%)
6 %
Current amount invested
₹5,00,000
Time to goal (years)
15
Expected annual return (%)
12 %

Method

Future target F = entered target × (1+inflation/100)^years for today’s-money mode, otherwise F = entered target. Let i=(1+annual return/100)^(1/12)−1 and N=12×years. Existing balance at goal G=current investment×(1+i)^N. Gap=max(0,F−G). Required monthly SIP=gap/([(1+i)^N−1](1+i)/i), or gap/N at zero return. New contributions=SIP×N; projected growth=G+gap−current investment−new contributions.

Read the worked example and assumptions

How this calculation works

Work backwards from a goal to the fixed monthly contribution needed after allowing for investments you already hold. First decide whether the goal is priced in today’s money or is already the amount required at the future date. Applying inflation to an amount that is already a future target would count that price increase twice.

Future target F = entered target × (1+inflation/100)^years for today’s-money mode, otherwise F = entered target. Let i=(1+annual return/100)^(1/12)−1 and N=12×years. Existing balance at goal G=current investment×(1+i)^N. Gap=max(0,F−G). Required monthly SIP=gap/([(1+i)^N−1](1+i)/i), or gap/N at zero return. New contributions=SIP×N; projected growth=G+gap−current investment−new contributions.

Worked example

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

Choose today’s-money target ₹1,00,000, 10% inflation, a 1-year horizon, ₹50,000 already invested and 0% return. The goal becomes ₹1,10,000, leaving ₹60,000 after existing savings. Twelve monthly deposits of ₹5,000 meet that modelled gap.

Assumptions and limits

  • The fixed monthly SIP is invested at the beginning of each month.
  • Existing investments and new contributions earn the same constant effective annual return.
  • No withdrawals, tax, fees or annual contribution increases are modelled; an already funded goal produces a zero additional SIP.

Questions people ask

Which target-value basis should I choose?

Use today’s money for a cost quoted at current prices. Choose future money if you already have a required amount for the goal date; inflation is then not applied again.

Why does a larger current investment reduce the required SIP?

Its projected future value is deducted from the target before the new monthly payments are calculated. The same money should not also be counted as future contributions.

Does this guarantee I will reach the goal?

No. It solves a constant-return equation. A lower realised return, missed contributions or a higher final cost can leave a shortfall.

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