Cost of Delaying SIP Calculator

Compare starting a monthly SIP now with a delay, and find the higher contribution needed to reach the same target on the same date.

Adjust your plan

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

Formula, example and assumptions
Corpus difference at the same end date₹29,57,840.33

SIP and target date

Indian rupees
%

Delayed start

Start after

Your result

Local calculation
Corpus difference at the same end date₹29,57,840.33About ₹29.58 lakh

The difference compares starting now with starting later at the same end date. It includes both missed contributions and their growth; the catch-up SIP is the monthly amount needed after the delay.

Years from today to the target date
20
Assumed effective annual return
12 %
Start after
3 years
See how this is calculated

Result breakdown

Corpus when starting now
₹91,98,573.56 About ₹91.99 lakh
Corpus after delaying
₹62,40,733.23 About ₹62.41 lakh
Contributions when starting now
₹24,00,000.00 About ₹24 lakh
Contributions after delaying
₹20,40,000.00 About ₹20.4 lakh
Monthly SIP needed after the delay
₹14,739.57
Projection over timeValues progress from ₹1,27,664.98 to ₹29,57,840.33.
Year 1: corpus differenceYear 20: corpus difference
View sip projections at the same end dates

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SIP projections at the same end dates
YearStart now: contributedStart now: corpusDelayed: contributedDelayed: corpus

Both plans finish on the same date and invest at the start of each month. The corpus difference includes missed contributions and their growth. Returns are assumptions.

Check the inputs and method

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

Monthly SIP
₹10,000
Years from today to the target date
20
Assumed effective annual return
12 %
Start after
3 years

Method

For a monthly SIP P invested at the start of each month: FV = P × ((1 + r)^n − 1) ÷ r × (1 + r), where r = (1 + annual return ÷ 100)^(1/12) − 1. Delaying reduces n while keeping the final date fixed. Required delayed SIP = start-now target ÷ the delayed contribution factor. At zero return, FV = P × n.

Read the worked example and assumptions

How this calculation works

Choose your target date as a number of years from today, then compare investing now with a later start. The delayed SIP ends on that original target date, so it has fewer contributions. The catch-up amount divides the start-now target by the growth factor available during the shorter period. This is a contribution-planning comparison; it does not assume the money you did not invest disappeared or earned nothing elsewhere.

For a monthly SIP P invested at the start of each month: FV = P × ((1 + r)^n − 1) ÷ r × (1 + r), where r = (1 + annual return ÷ 100)^(1/12) − 1. Delaying reduces n while keeping the final date fixed. Required delayed SIP = start-now target ÷ the delayed contribution factor. At zero return, FV = P × n.

Worked example

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

At zero return, ₹5,000 a month over 10 years produces ₹6,00,000. Waiting 3 years leaves 84 contributions and ₹4,20,000. Reaching the same ₹6,00,000 target in those 84 months requires approximately ₹7,142.86 a month.

Assumptions and limits

  • Contributions are fixed and made at the start of each month; both scenarios finish on the same date.
  • The delay has no investment contributions. Money not contributed during the delay is outside this comparison; the corpus gap includes missed contributions.
  • The annual return is an assumption and can be negative. No inflation, tax, exit load or investment fees are deducted separately.
  • A delay reaching or exceeding the whole period leaves no contribution months. A positive target is then unreachable through a monthly SIP.

Questions people ask

Does the corpus difference mean I lost that much investment growth?

No. It includes the contributions you did not make during the delay as well as their modelled growth. Compare the contribution totals before interpreting the difference.

What happens if I delay until the target date?

There are no SIP instalments left. A positive start-now target cannot be reached by increasing a monthly SIP with no months remaining. A zero contribution produces a zero target.

Why is the return converted to a monthly rate?

The entered return is effective over a full year. Its monthly equivalent is (1 + annual return / 100)^(1/12) − 1, so twelve months reproduce that same annual assumption.

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