The SIP amount; the lumpsum equals SIP × months, invested on day one.
Your own assumption, not a promised or guaranteed return.
Investment period.
Quick examples
₹10,000/month SIP vs ₹12,00,000 lumpsum for 10 years at an assumed 12%.
What each result means
Total money (both)
What it is: SIP × months; the lumpsum is the same amount.
Your value: ₹12,00,000
Same money, different timing.
SIP value
What it is: Future value of the monthly SIP.
Your value: ₹23,23,391
Money goes in gradually.
Lumpsum value
What it is: Same total invested at the start.
Your value: ₹39,60,464
All money invested for the full period.
Difference
What it is: Lumpsum value minus SIP value.
Your value: ₹16,37,074
Under a constant return, earlier money grows longer.
Year-by-year breakdown
| Year | Invested so far via SIP (₹) | SIP value (₹) | Lumpsum value (₹) | Difference (₹) |
|---|---|---|---|---|
| 1 | ₹1,20,000 | ₹1,28,093 | ₹13,52,190 | ₹12,24,097 |
| 2 | ₹2,40,000 | ₹2,72,432 | ₹15,23,682 | ₹12,51,250 |
| 3 | ₹3,60,000 | ₹4,35,076 | ₹17,16,923 | ₹12,81,846 |
How to read this: both columns assume the same constant return. Real markets are not constant, which is why SIPs are used to spread timing risk.
Showing the first 3 of 10 years. Want charts, formulas and the full schedule? Get the detailed PDF.
What this calculator does
This calculator compares investing a fixed monthly SIP with investing the same total as one lumpsum on day one, at the same assumed return.
What your result means
With a constant return, the lumpsum always ends higher because all the money compounds for longer. Real returns vary month to month, so this comparison shows arithmetic, not which is better for you.
Formula
1. SIP value
Symbols
- P
- Monthly SIP
- i
- Monthly return
- n
- Months
2. Lumpsum value
Symbols
- P × n
- Same total money invested at the start
Why this formula works
Uses the same monthly rate so both are compared on equal terms.
Working for your numbers
- i = 12 ÷ 1200 = 0.010000; n = 120
- FV_SIP = ₹10,000 × 232.3391 = ₹23,23,391
- FV_L = ₹12,00,000 × 3.3004 = ₹39,60,464
Frequently asked questions
Why does lumpsum win here?
A constant return rewards money invested earlier. In real markets a lumpsum made just before a fall can do worse; a SIP spreads the timing.
Is the return on this page guaranteed?
No. Every rate here is your own assumption. Market-linked results go up and down; this page shows what the numbers give under your assumptions, not a promise.
When should I talk to a professional instead?
Before a real decision, especially a large or long-term one, speak to a SEBI-registered investment adviser or a qualified professional. This page is educational only.
Symbols and assumptions
- P
- Monthly SIP (₹)
- i
- Monthly return
- n
- Months
- Same constant return for both, compounded monthly.
- Does not account for taxes, fees, expense ratios or exit loads.
Sources and review
Reviewed 2026-09-29 · Next review 2027-09-29
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CAGR Calculator
Calculate the point-to-point annualized growth rate.
How it works
Compare the final value of investing a fixed amount every month versus a single one-time investment of the same total capital.
The formula
FV(SIP) vs FV(Lumpsum)- SIP
- Monthly Investment
- Lumpsum
- Total Capital invested at once
Worked example
Comparing ₹10k monthly for 10 years vs ₹12L one-time for 10 years.
Pro tips
- SIP is generally safer due to rupee-cost averaging.
- Lumpsum can be better in long bull markets if capital is available.
Common mistakes
- Assuming one is always better than the other without considering risk.
Go deeper
Related lessons
Concepts to explore
Related guides
Institutional grade calculations are illustrative and for educational wealth architecture. Results do not constitute investment advice.

