Periodic rate is calculated using effective rate conversion (1+r)^(1/m) - 1.
Calculates real purchasing power in today's rupees separately without altering nominal returns.
Estimate only: SIP returns are market-linked and not guaranteed. This calculator uses your entered assumptions to model compound growth; actual investment outcomes depend on market fluctuations and fund performance.
| Year | Annual Deposit | Cumulative Invested | Annual Growth | Closing Value | Inflation Value |
|---|---|---|---|---|---|
| Yr 1 | ₹300,000 | ₹300,000 | +₹20,233 | ₹320,233 | |
| Yr 2 | ₹300,000 | ₹600,000 | +₹60,847 | ₹681,080 | |
| Yr 3 | ₹300,000 | ₹900,000 | +₹106,611 | ₹1,087,691 | |
| Yr 4 | ₹300,000 | ₹1,200,000 | +₹158,180 | ₹1,545,871 | |
| Yr 5 | ₹300,000 | ₹1,500,000 | +₹216,288 | ₹2,062,159 | |
| Yr 6 | ₹300,000 | ₹1,800,000 | +₹281,767 | ₹2,643,926 | |
| Yr 7 | ₹300,000 | ₹2,100,000 | +₹355,549 | ₹3,299,475 | |
| Yr 8 | ₹300,000 | ₹2,400,000 | +₹438,689 | ₹4,038,164 | |
| Yr 9 | ₹300,000 | ₹2,700,000 | +₹532,373 | ₹4,870,538 | |
| Yr 10 | ₹300,000 | ₹3,000,000 | +₹637,939 | ₹5,808,477 |
A Systematic Investment Plan (SIP) allows individuals to invest regular, fixed amounts in mutual funds across market cycles. Rather than trying to time unpredictable highs and lows, SIPs leverage rupee cost averaging and long-term compound growth.
When equity markets decline, your fixed monthly contribution automatically acquires more mutual fund units at lower Net Asset Values (NAVs). When markets rise, you purchase fewer units. Over extended timelines, this lowers your average acquisition cost without market timing stress.
As your annual income grows, boosting your monthly SIP by just 10% annually (Step-Up SIP) can nearly double your final maturity corpus over a 15-year tenure compared to a static SIP amount, supercharging your retirement planning.
Long-term financial goals must account for lifestyle inflation. A nominal corpus of ₹1 Crore in 20 years will have the purchasing power of approximately ₹31.18 Lakh today at 6% inflation. Always verify both nominal and inflation-adjusted values.
EasyToolio calculates SIP maturity values using the standard Future Value Annuity Due formula with effective periodic rate compounding:
(1 + r)^(1/12) - 1Years × 12
Dividing an annual rate of 12% by 12 gives a nominal monthly rate of 1.0%, which actually compounds to 12.68% annually. To match an exact 12% CAGR, the true monthly effective rate is (1.12)^(1/12) - 1 ≈ 0.94888%.
Compounded models are approximations based on fixed rates. Real-life investment values are subject to active market conditions and fund parameters.