What Is SIP?
A Systematic Investment Plan allows investors to build long-term wealth by allocating a disciplined, fixed sum into mutual funds at regular intervals.
Estimate how your monthly SIP contributions could grow over time based on your investment amount, expected annual return and investment duration.
Estimated annual return. Actual investment returns may vary.
FV = P × [((1+r)^n − 1) ÷ r] × (1+r)Observe the exponential compounding trajectory as investment gains overtake invested principal.
Detailed period-by-period progression of contributions, cumulative investment, and portfolio growth.
| Period | Contribution | Total Invested | Estimated Returns | Portfolio Value |
|---|
| Year | Yearly Invested | Cumulative Capital | Gains to Date | End-of-Year Value |
|---|
Automatically increase your SIP contributions annually as your income rises.
Discover the real purchasing power of your maturity value after accounting for inflation.
Compare recurring periodic SIP investments against investing a lump sum on day one.
Determine the exact monthly SIP contribution needed to hit a target corpus.
Evaluate how differences in monthly contribution, return rate, or tenure impact your final corpus.
Master systematic investing, compound interest mathematics, step-up contributions, and goal planning.
A Systematic Investment Plan allows investors to build long-term wealth by allocating a disciplined, fixed sum into mutual funds at regular intervals.
A financial planning tool that projects the future maturity value of regular investments based on contribution amount, duration, and expected returns.
Through rupee cost averaging, you purchase more units when NAVs decline and fewer when they surge, smoothing out volatility over time.
Calculated using the future-value annuity due formula that compounds each monthly installment for the remaining duration of the tenure.
FV = P × [((1+r)^n − 1) ÷ r] × (1+r), where P is periodic investment, r is monthly rate (annual ÷ 12 ÷ 100), and n is total months.
Each monthly contribution is compounded individually, accumulating significant compound growth across decades.
The total capital contributed from your bank account: Monthly SIP × Total Number of Months.
The capital gain generated above your principal: Estimated Returns = Estimated Future Value − Total Invested.
The final gross accumulated wealth of your portfolio at the end of the selected investment tenure.
As time advances, returns generate their own returns, causing the growth curve to steepen sharply in years 10, 15, and 20.
Increasing your monthly contribution elevates your base corpus proportionally, expanding total wealth generation.
Tenure is the most powerful lever in wealth creation. Doubling your time horizon can triple or quadruple your final maturity value.
Higher return assumptions expand the exponential multiplier, though equities carry higher market volatility than debt instruments.
A top-up feature where you increase your SIP periodically (e.g. 10% annually) to align your investments with salary increments.
Stepping up by 10% every year on a ₹10,000 SIP can nearly double your final corpus compared to a flat static SIP over 20 years.
Adding a fixed ₹1,000 or ₹2,000 every year provides a manageable, predictable investment increase over your career.
SIP eliminates market timing risk through periodic dollar-cost averaging, whereas lump sum requires upfront liquid capital.
Aligning your monthly investment amounts directly with future milestones like retirement, children's higher education, or home down payments.
Divide your target future goal by the annuity compounding factor to discover the exact monthly investment needed today.
Solve for the number of months required to reach your target corpus under a given monthly contribution and return rate.
Inflation reduces the future purchasing power of money. A ₹1 Crore corpus in 20 years will buy what approximately ₹31 Lakh buys today at 6% inflation.
Real return measures wealth expansion after stripping away inflation, showing actual gains in purchasing power.
Nominal return is the headline 12% growth; real return is approximately 5.66% when adjusted for 6% annual inflation via the Fisher formula.
While monthly SIPs are most common, quarterly and yearly frequencies can suit non-salaried business professionals.
Beginning-of-period contributions compound immediately for the entire month, reflecting standard automated bank debit setups.
Examining month-by-month and year-by-year projections illustrates the exact timeline of when returns begin overtaking principal.
Tracks cumulative capital invested against total portfolio value across each year of your financial journey.
The widening gap between the invested capital line and the total wealth curve visually demonstrates compound interest in action.
Stopping SIPs during market downturns, withdrawing too early, or failing to increase contributions as income grows are common errors.
Calculators assume fixed annualized returns. Real mutual fund NAVs fluctuate daily with market conditions.
Market volatility, economic cycles, portfolio rebalancing, and fund manager performance result in varying returns.
Full floating-point precision models standard financial mathematics accurately to the nearest rupee.
Clear answers on compounding, rupee cost averaging, step-up SIPs, and mutual fund investment planning.
SIP stands for Systematic Investment Plan. It is an investment approach where an investor commits a fixed sum of money at regular periodic intervals (typically monthly) into a mutual fund scheme or investment portfolio.
SIP stands for Systematic Investment Plan, enabling disciplined, recurring investing rather than timing market swings.
On your designated investment date each period, your fixed contribution purchases mutual fund units at the prevailing Net Asset Value (NAV). When prices are low, you acquire more units; when prices are high, you acquire fewer units (Rupee Cost Averaging).
SIP future value is calculated using the future-value annuity due formula: FV = P × [((1+r)^n − 1) ÷ r] × (1+r), where P is the periodic payment, r is the periodic return rate, and n is the total number of installments.
The standard beginning-of-period formula is: FV = P × [((1+r)^n − 1) ÷ r] × (1+r). Periodic rate r = Annual Return ÷ 12 ÷ 100 for monthly investments.
Total investment is the actual out-of-pocket capital you contributed over the entire period (P × n). Estimated returns are the capital growth and compound earnings above your principal (Future Value − Total Investment).
Future value represents the projected total maturity value of your accumulated investment portfolio, combining your total principal contributions and compounded returns.
Compounding generates returns on both your initial contributions and previously accumulated gains. Over longer horizons, the returns portion often vastly exceeds the principal invested.
Because compounding is exponential, lengthening your investment timeline allows accumulated returns to accelerate wealth creation dramatically in the later years.
A higher monthly contribution increases your base capital linearly, giving compounding a larger base on which to generate returns.
Even a small 2–3% increase in annualized returns creates substantial differences in final corpus over 10 to 20 years due to exponential compounding.
A Step-Up (or Top-Up) SIP is a facility where you increase your SIP contribution periodically (usually once a year) by a fixed percentage (e.g. 10%) or fixed sum (e.g. ₹1,000) as your income grows.
If you start with ₹10,000/month and a 10% annual step-up, you invest ₹10,000/mo in Year 1, ₹11,000/mo in Year 2, and ₹12,100/mo in Year 3, accumulating significantly higher wealth.
Percentage step-up compounds your contribution each year (10% on prior year), whereas fixed step-up adds an identical rupee amount (₹1,000 every year).
Use the goal-based SIP formula by solving for periodic payment: Required SIP = Target ÷ [((1+r)^n − 1) ÷ r × (1+r)].
At a 12% expected annual return over 10 years, a monthly SIP of approximately ₹21,500 is needed to reach a ₹50 Lakh corpus.
At a 12% expected return over 15 years, a monthly SIP of approximately ₹20,000 is required to accumulate a ₹1 Crore corpus.
SIP distributes your investments periodically over time, mitigating market volatility through rupee cost averaging. Lump sum invests your entire capital at the outset, benefiting from maximum time in the market.
No. Mutual fund investments and equity markets are subject to market risks. SIP calculations are mathematical estimates based on user-assumed return rates and do not guarantee future performance.
Investors often use historical equity benchmarks of 10% to 14% for long-term equity mutual funds, or 6% to 8% for hybrid and debt funds. These are assumptions, not guarantees.
Yes. 12% is a widely used illustrative assumption for diversified Indian equity mutual funds held over long 10+ year time horizons.
Inflation-adjusted value calculates the real purchasing power of your future corpus in today's money by discounting future value: Real Value = FV ÷ (1 + Inflation)^Years.
Real return is the net annual return after factoring out inflation, accurately calculated via the Fisher equation: Real Return = [(1 + Nominal Return) ÷ (1 + Inflation)] − 1.
Nominal return is the stated annual growth rate before making any deductions for inflation, taxes, or expense ratios.
Yes. Monthly compounding allows 12 periods of growth per year, whereas quarterly or yearly frequencies compound less frequently.
Our calculator assumes contributions are made at the beginning of each period (annuity due), standard for mutual fund SIP debits at the start of each month.
Calculators assume a smooth, steady annualized return rate. Real-world financial markets fluctuate unpredictably with cycles of volatility, bull runs, and bear markets.
No. It is a mathematical planning engine that projects wealth based on user-defined inputs, ensuring 100% client-side privacy and offline functionality.
Recent calculations and favorites are saved locally in your web browser's storage only. No investment information is ever uploaded to a remote server.
Yes. The tool runs 100% locally in your browser with zero analytics tracking or server-side data collection.
Yes. All mathematical projections, charts, step-up simulations, and CSV exports work completely offline without internet connectivity.
Enter your monthly investment, expected return and investment period to estimate your future investment value.