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SIP Calculator (Monthly Investment Returns, with Step-Up)

Future value of a monthly SIP or regular investment at an assumed return, with an optional yearly step-up, the working and a year-by-year projection.

Inputs

Future value
$92,083

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What each SIP input means

Monthly investment
The amount invested each month, at the start of the month.
Expected annual return
An assumed average yearly return. Long-run equity returns have averaged well above debt or deposit returns, but with large swings; try two or three rates to see the range.
Investment duration
How long you keep investing. The value is shown at the end of the last month.
Annual step-up (optional)
Optional: how much you raise the SIP each year, in percent. 10% is a common choice to keep pace with salary rises; leave at 0 for a flat SIP.

SIP formula

FV = P × ((1 + i)^n − 1) ÷ i × (1 + i), with i = annual return ÷ 12 ÷ 100 and n = months · with a step-up, each year's instalment is the last year's × (1 + step-up)

FV=P×(1+i)n−1i×(1+i)FV = P \times \dfrac{(1+i)^n - 1}{i} \times (1+i)

A systematic investment plan (SIP) puts the same amount into an investment every month — the usual way to buy mutual funds in India, and the same idea as a monthly transfer into an index fund or a 401(k) anywhere else. Each instalment grows for the months left until the end, so the first one compounds the longest and the last only for a month. Added up, that is the future value of an annuity, which OpenStax's Contemporary Mathematics gives as payment × ((1 + i)^n − 1) ÷ i; because SIP instalments go in at the start of each month, the result is multiplied by (1 + i) once more. Here i is the assumed annual return divided by 12 and n the number of months. Many investors raise their SIP each year as income grows, so the page takes an optional step-up percentage and then works month by month, lifting the instalment every twelve months. The result shows the final value, what you put in, the gains and their share, and a projection for each year. The return is an assumption: fund returns go up and down and are not guaranteed.

SIP worked example

Investing $500 a month for 10 years at an assumed 8% annual return: i = 8 ÷ 12 = 0.667% a month, (1 + i)^120 = 2.2196, and the future value is about $92,083 — against $60,000 actually invested, so about a third (35%) of the final value is growth rather than contributions.

More SIP examples

Start at $500 a month and raise it by 10% every year for 15 years at 10%: the last year's instalment is about $1,899 a month, $190,635 goes in altogether, and the SIP grows to $371,892 — against $208,962 with no step-up.

$200 a month for 30 years at 8%: only $72,000 is invested, but it grows to $300,059 — three-quarters of the final value is growth, because the early instalments compound for decades.

Where the SIP calculator can give the wrong answer

  • The return is held constant every month. Real funds rise and fall, and the order of good and bad years changes the outcome even when the average is the same.
  • Expense ratios, exit loads and taxes on gains are not deducted. A 1% yearly expense ratio takes roughly a percentage point off the return you should enter.
  • Instalments are assumed to go in at the start of each month. Calculators that assume the end of the month show slightly less, by one month's return.
  • A 0% return gives exactly the amount invested, with no growth.
  • A step-up applies once a year, from month 13 onward, and the instalment is not rounded; a real SIP rounds to the nearest rupee or dollar.

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SIP reference table

What 100 a month becomes, by return and years (start-of-month instalments)
Annual return10 years20 years30 years
6%16,47046,435100,954
8%18,41759,295150,030
10%20,65576,570227,933
12%23,23499,915352,991
Source: Computed with FV = P × ((1 + i)^n − 1) ÷ i × (1 + i) (OpenStax §6.6)

SIP FAQ

As the future value of a series of monthly payments: FV = P × ((1 + i)^n − 1) ÷ i × (1 + i). For 1,000 a month at 12% for 5 years: i = 0.01, n = 60, (1.01)^60 = 1.8167, so FV = 1,000 × 81.67 × 1.01 = 82,486, from 60,000 invested.