How SIP Returns Are Calculated: Contributions, Timing and Projected Growth
How monthly SIP contributions, contribution timing and an assumed return produce total invested, projected growth and future value.
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This article is for education and general information. See the Financial Disclaimer before using it for an important decision.
A SIP projection has three parts
A SIP projection starts with every scheduled contribution, gives each contribution a growth period and adds the resulting values together. The output separates total invested from projected growth; their sum is the projected future value.
Total invested follows from the contribution schedule. Projected growth depends on the assumed return and the model's timing convention, so it is not an earned result or a promise of return.
Why every monthly contribution grows for a different period
A monthly SIP is a series of contributions, not one amount invested on the first day. The earliest contribution remains in the projection for almost the full duration. Each later contribution has one month less, and the final contribution has the shortest growth period.
That difference in time is why multiplying the total contributions by one ten-year growth factor would be wrong. The model grows each monthly amount for the time available to it and then combines the results.
The contribution and return convention used here
ArthaSiddhi models each contribution at the beginning of the month. A contribution therefore receives that month's modelled growth before the next contribution is added.
The entered annual percentage is divided by 12 and by 100 to produce the monthly rate used by the projection. At 12% a year, the periodic convention is 1% a month. This is a modelling conversion, not a claim that a market investment earns 1% in every month.
Worked example: ₹5,000 a month for 10 years
Suppose ₹5,000 is contributed at the beginning of every month for 10 years and the projection uses a constant 12% annual return, converted to 1% a month. There are 120 contributions under these assumptions.
| Monthly contribution | Duration | Total invested | Projected growth | Projected future value |
|---|---|---|---|---|
| ₹5,000 | 10 years | ₹6,00,000 | ₹5,61,695 | ₹11,61,695 |
What the worked result means
The ₹6,00,000 is defined by ₹5,000 multiplied by 120 monthly contributions. The other ₹5,61,695 is projected growth produced by applying the smooth-return convention to contributions made at different times.
The projected future value of ₹11,61,695 is the sum of those two parts. It does not mean every contribution earns the same rupee gain: the early contributions account for more projected growth because they remain in the model for longer.
What changes when one input moves
The projection-assumptions guide shows why changing only the assumed return can produce materially different values even though the contribution schedule is identical.
- Monthly amount: a larger contribution raises both total invested and the capital available for projected growth.
- Duration: more months add more contributions and give the earlier contributions more time in the model.
- Assumed return: total invested stays unchanged, but projected growth and future value move.
Frequently asked questions
Why is total invested different from projected growth?
Total invested is the sum of scheduled contributions. Projected growth is the modelled increase generated from those contributions using the entered return and timing convention.
Why does the first SIP contribution have more projected growth?
It enters the model earlier and therefore has more monthly growth periods than a contribution made near the end.
Does dividing an annual return by 12 predict each month's market return?
No. It is the periodic convention used for a smooth projection. Actual monthly returns can be positive, negative or uneven.
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