Loading page...
Loading page...
Calculate Systematic Investment Plan (SIP) maturity value, total returns, and wealth growth. Plan your investments with accurate inflation-adjusted projections.
$172,350.99
(or $128,245.32 in today's money)
$85,467.36
$86,883.63
Everything you need to know
A Systematic Investment Plan (SIP) is one of the most effective ways to build wealth over time, especially for regular investors. Instead of trying to invest a lump sum and timing the market perfectly, SIPs allow you to invest a fixed amount at regular intervals—typically monthly—into mutual funds or other securities. This disciplined approach transforms investing from an intimidating, one-time decision into a manageable, automatic habit.
The beauty of SIPs lies in their simplicity and power. By investing consistently regardless of market conditions, you leverage dollar-cost averaging—a strategy that naturally reduces your average cost per unit over time. When markets are high, your fixed investment buys fewer units. When markets are low, it buys more. This automatic balancing act, combined with the power of compound returns, can turn modest monthly contributions into substantial wealth over decades.
Whether you're saving for retirement, a child's education, a home, or financial independence, a SIP provides the discipline and consistency that most investors need to succeed. Unlike trying to pick the perfect time to invest (which almost nobody gets right), SIPs reward you simply for showing up, month after month.
Using our SIP calculator is straightforward:
Enter Monthly Investment Amount
Input Annual Return Rate
Set Investment Duration
View Detailed Results
Analyze Different Scenarios
FV = P × [((1 + r)^n - 1) / r] × (1 + r)
Where:
Scenario: Monthly investment of $500, 10% annual return (0.833% monthly), 10 years (120 months)
FV = 500 × [((1.00833)^120 - 1) / 0.00833] × 1.00833
FV = 500 × [(2.707 - 1) / 0.00833] × 1.00833
FV = 500 × [204.8] × 1.00833
FV = $103,022
Total invested: $60,000 (500 × 120 months) Investment growth: $43,022
When you increase your monthly SIP amount over time:
Total FV = Initial SIP growth + Increased SIP growth
This compounds the benefits—both your larger contributions AND their returns grow over the remaining period.
Scenario: 25-year-old, starting SIP with $300/month, expecting 11% annual returns, investing until age 55 (30 years)
Inputs:
Results:
Analysis: By starting early and staying consistent, you turn $108K in contributions into $1.45M. The power of 30 years of compounding is evident—72% of your final wealth comes from investment growth, not contributions. This demonstrates why starting early is the single biggest advantage in wealth building.
Scenario: 35-year-old, starting SIP with $1,000/month, expecting 10% annual returns, planning to retire at 65 (30 years)
Timeline:
Results:
Analysis: By increasing your SIP by 50% every 5 years (modest increases aligned with typical salary growth), you nearly double the portfolio value compared to fixed $1,000/month. The increases you make in later years still compound, but for less time, which is why consistent increases throughout the period matter.
Scenario: 40-year-old, SIP of $500/month, conservative 7% annual return (bonds, balanced funds), 25-year timeframe to age 65
Inputs:
Results:
Analysis: Even with conservative 7% returns, contributions nearly double. This shows that even cautious investors benefit significantly from SIPs. The "safer" investment just requires you to invest more money or wait longer to reach the same goal.
Scenario: 22-year-old, SIP of $250/month, aggressive 13% annual return (equity funds), 35-year timeframe to age 57
Inputs:
Results:
Analysis: Starting very young with a modest amount in an aggressive fund creates remarkable wealth. The 35 years of compounding at 13% returns turns $105K into $1.79M. The earlier you start, the more forgiving the market can be—even if returns are merely good rather than spectacular.
Scenario: Want to accumulate $500,000 for a child's education by age 18. Child is currently 8 years old. Need to determine required monthly SIP amount.
Working Backwards:
Calculation: Using SIP formula rearranged: P = FV / [((1+r)^n - 1) / r × (1+r)]
Monthly SIP needed ≈ $3,850
Verification:
Analysis: To reach a specific financial goal, you can work backwards to determine the required monthly investment. This transforms SIPs from "invest what you can" to "invest what's needed to reach your goal."
The most powerful SIP concept. By investing a fixed amount regularly, you automatically buy more units when prices are low and fewer when prices are high. Over long periods, this reduces your average per-unit cost compared to lump-sum investing. Example: If you invest $500/month for 12 months in a fund fluctuating between $10-$15 per unit, DCA ensures you never buy entirely at the peak.
Einstein allegedly called it "the eighth wonder of the world." SIPs excel because your returns generate their own returns. In year 1, you earn returns on your contributions. In year 2, you earn returns on contributions AND on year 1's growth. By year 10, much of your growth comes from returns compounding on previous returns—not from new contributions.
While your fixed $500/month investment doesn't change, the purchasing power you build does increase significantly due to growth returns. A $500/month SIP at 10% returns effectively gives you increasing purchasing power each year as your portfolio grows.
SIPs remove emotion from investing. You don't wake up worrying whether today is a good day to invest—you just invest. This consistency eliminates panic selling in downturns and prevents you from missing bull markets by sitting in cash waiting for a crash.
SIPs demonstrate that time matters more than timing. Someone who invested $100/month starting at age 25 versus age 35 will have roughly 2-3x more wealth at retirement, assuming similar returns. The 10-year head start compounds dramatically.
SIP Growth Projection
| Monthly Investment | Annual Return | 5 Years | 10 Years | 20 Years |
|---|---|---|---|---|
| $500 | 10% | $38,578 | $97,735 | $380,648 |
| $1,000 | 10% | $77,156 | $195,470 | $761,296 |
How accurate is this calculator? This calculator provides estimates based on inputs you provide. Actual results may vary based on market conditions and individual circumstances.
Can I rely on this for decisions? Use this as a planning tool, not financial advice. Consult professionals (financial advisor, tax accountant) before major decisions.
What assumptions does this use? Check the methodology section for assumptions. Market rates, inflation, returns, and other factors change and affect accuracy.
Investment Calculator • Lumpsum Calculator • Compound Interest Calculator
This calculator is provided for educational and informational purposes only. It is not financial, legal, tax, or investment advice. The results are estimates based on the assumptions and inputs you provide.
Actual results may differ significantly due to:
Please consult with a qualified financial advisor, tax professional, or attorney before making any financial decisions. Past performance does not guarantee future results. Always verify important calculations independently before relying on them.