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Investing

SIP Step-Up: Should You Increase Your SIP Every Year?

Updated 20 August 2026

A step-up SIP — where you increase your monthly investment by a fixed percentage each year, often aligned with your salary increment — can dramatically change your long-term outcome compared to a flat SIP, simply because more money gets more time to compound.

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The logic is straightforward: if your income grows 8-10% a year but your SIP amount stays frozen at the number you picked five years ago, your savings rate as a percentage of income is quietly shrinking every year, even though the absolute rupee amount feels the same.

The trade-off is discipline. A step-up SIP commits you to increasing contributions annually, which works well if your income genuinely rises in step, but can feel like a strain in a year with a smaller-than-expected hike, job change, or unexpected expense. Most platforms let you pause or modify a step-up SIP, so it's not an irrevocable commitment, but it does require you to actually revisit it rather than letting it run unexamined.

The Step-up SIP calculator on this site lets you compare a flat SIP against a stepped-up version at different growth rates, so you can see concretely how much difference even a 10% annual step-up makes over a 15-20 year horizon before deciding whether to commit to one.

Frequently asked questions

What is a SIP calculator?

A SIP, or Systematic Investment Plan, calculator estimates the future value of a fixed sum invested every month into a mutual fund, based on an assumed rate of return and the investment duration. It helps you see how disciplined monthly investing compounds over time.

What is the SIP maturity formula?

The formula is FV = P × [((1+i)^n − 1) / i] × (1+i), where P is the monthly instalment, i is the monthly rate of return, and n is the total number of instalments. This accounts for each instalment compounding for a different length of time.

Why does the last instalment earn less than the first?

Because each SIP payment starts compounding only from the month it is invested, the very first instalment enjoys the full duration of growth while the final instalment barely has any time to compound. The total maturity value is the sum of all these differently-aged contributions.