Why Do SIP Calculators Give Different Results? The Broker vs AMC Math Explained
If you calculate a ₹10,000 monthly SIP for 10 years at 12% across different Indian fintech apps, Groww and Zerodha show ₹23,23,391, while HDFC or SBI Mutual Fund shows ₹22,40,359. Here is the forensic audit of why this ₹83,032 gap exists and which number is mathematically truthful.
Key Takeaways for Investors
- Fintech broker apps use Nominal Monthly Rate (i = R / 12), which compounds into an effective 12.68% annual return rather than 12.00%.
- Mutual Fund AMCs use True Effective Monthly CAGR (i = (1+R)^(1/12) - 1), guaranteeing the annual growth matches the 12.00% benchmark exactly.
- Cash flow timing matters: Beginning of month contributions (Annuity Due) yield roughly 1% more than end of month contributions (Ordinary Annuity).
- On a ₹10,000/month SIP for 10 years at 12%, the broker formula over-projects returns by ₹83,032 (+3.71%).
Test these calculations with your own monthly contribution
The Discrepancy Every Investor Notices
Every Indian investor who has carefully planned an investment portfolio eventually notices a puzzling anomaly: you plug in ₹10,000 per month for 10 years at an expected 12% return into a popular broker app like Groww or Zerodha, and it outputs a projected wealth of ₹23,23,391.
Then, you visit an Asset Management Company (AMC) portal such as HDFC Mutual Fund, ICICI Prudential, or Nippon India, input the identical ₹10,000 for 10 years at 12%, and their calculator reports ₹22,40,359.
That is an unexplained difference of ₹83,032 on a simple ₹12 Lakh principal investment. Neither app tells you why. Neither explains their underlying assumptions.
Root Cause 1: Nominal Division (R/12) vs Effective Compounding (CAGR)
The core divergence stems from how each tool converts an annual percentage rate (R) into a monthly interest rate (i).
Broker apps use the simple division shortcut: i = R / 12. For 12% annual return, i = 12% / 12 = 1.0000% per month. However, when 1% monthly is compounded 12 times across a year ((1 + 0.01)^12 - 1), the actual realized annual return is 12.6825% p.a., not 12.00%. The broker calculator is unintentionally simulating a higher return rate than you asked for.
In contrast, AMC calculators apply the true Compound Annual Growth Rate (CAGR) formula: i = (1 + R)^(1/12) - 1. For a 12% annual return, the true monthly rate is approximately 0.948879%. Compounded over 12 months, this yields exactly 12.0000% annual return. This is why AMC calculations are mathematically truthful to the stated CAGR.
Root Cause 2: Cash Flow Timing (Annuity Due vs Ordinary Annuity)
The second contributing factor is when each monthly debit occurs. When an investor sets an auto-debit on the 1st or 5th of the month, that cash begins compounding immediately on day one of that month. This financial convention is known as Annuity Due.
If a tool models the contribution as occurring at the end of the month, that month's deposit earns zero return for the first 30 days. This is known as an Ordinary Annuity.
Annuity Due multiplies the entire future value by an additional factor of (1 + i). Over long horizons, this creates an additional 0.95% to 1.00% difference in accumulated wealth.
Which Number Should You Rely On?
For realistic financial goal planning, mutual fund investors should rely on the AMC Effective CAGR Annuity Due model (₹22,40,359 for ₹10k/10y/12%).
Using the broker nominal formula can lead to slight under-saving because it assumes higher effective compounding than mutual funds actually achieve over standard CAGR benchmarks.
Frequently Asked Questions
Common questions regarding SIP calculations, compounding formulas, and mutual fund conventions.
R/12 is the historical standard in legacy bank banking calculators (like fixed deposit and recurring deposit formulas). Most fintech applications adopted open-source JavaScript formulas that used nominal R/12 without adjusting for mutual fund CAGR standards.
No. Your actual mutual fund returns depend exclusively on the fund's Net Asset Value (NAV) on your purchase and redemption dates. The calculator is purely a forward-projection model, but using the correct CAGR formula gives you accurate goal expectations.
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