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SIP Calculator (Systematic Investment Plan)

Calculate the future wealth from fixed monthly SIP investments. See total invested vs. returns, and how time and rate interact with the annuity compounding formula.

Investment Plan

$
10 Years
12%

Total Wealth Accumulated

$116,170
Future value after 10 years timeline

Total Invested Amount

$60,000

Estimated Wealth Gained

+$56,170
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Quick Answer: How does the SIP Calculator work?

A Systematic Investment Plan (SIP) calculator computes the future value of equal monthly investments compounded at a fixed annual return rate. Enter your monthly investment, expected annual return rate, and investment horizon in years. The calculator instantly shows total wealth accumulated, total principal invested, and total returns — demonstrating the power of disciplined monthly compounding over time.

SIP Formula — Why It Differs from Simple Compound Interest

SIP Future Value (Monthly Annuity)

FV = P × [(1+r)ⁿ − 1] ÷ r × (1+r)

Where P = monthly amount, r = monthly rate (annual ÷ 12), n = total months

ⓘ Why the extra (1+r) at the end?

This assumes contributions at the beginning of each period (annuity-due). Each payment immediately starts earning interest. Without the trailing (1+r), the formula calculates an end-of-period annuity where the first payment earns one month less interest.

Total Invested

P × n

Total Returns

FV − (P × n)

Wealth Multiple

FV ÷ (P × n)

The "Start Early" Proof — Same Total Investment, Radically Different Wealth

✓ $500/month for 30 Years @ 10%

  1. Total invested: $180,000
  2. Total returns: ~$943,000
  3. Total wealth: ~$1,123,000
  4. Wealth multiple: 6.2× principal

→ 30 years creates millionaire status. 84% of the wealth was created by compounding — not by saving.

⚠ $1,000/month for 15 Years @ 10%

  1. Total invested: $180,000
  2. Total returns: ~$228,000
  3. Total wealth: ~$408,000
  4. Wealth multiple: 2.3× principal

→ Same $180K invested, 2× the monthly payment. Starting 15 years early and halving the monthly amount creates 2.75× more wealth.

SIP Future Value Reference — $500/Month

Years At 8% At 12%
5 yrs$36,983$41,217
10 yrs$91,473$116,170
20 yrs$294,510$494,243
30 yrs$745,180$1,764,802

Assumes beginning-of-month contributions. For illustration only — actual returns are variable.

Pro Tips & Common Mistakes

Do This

  • Stay invested during market downturns. When the market falls 30%, your fixed monthly SIP buys 43% more units. These cheaply-acquired units generate outsized gains in recovery. Pausing SIP during crashes is the most destructive investor behavior.
  • Use Step-Up SIP — increase by 10% annually. A SIP growing with your salary dramatically outperforms a fixed SIP. A $500/month SIP increasing 10% every year outperforms a fixed $1,000/month SIP by a wide margin over 15+ years.

Avoid This

  • Do not assume the projected return is guaranteed. Real equity funds return variably year-to-year — sometimes +30%, sometimes -40%. The long-run average for diversified equity is 10-12%; any single year may deviate dramatically.
  • Do not ignore expense ratios. A 1% annual fund expense ratio reduces 12% to 11%, cutting 30-year $500/month wealth by ~$250,000. Index funds at 0.03%-0.10% expense ratios dramatically outperform over long periods.

Frequently Asked Questions

What is a SIP and how does it differ from a lump-sum investment?

A SIP invests a fixed monthly amount using dollar-cost averaging, while a lump-sum deploys all capital at once. Lump-sum generates higher returns if invested at a market bottom. SIP generates better effective returns in volatile markets because dollar-cost averaging reduces average unit cost. SIP also removes the behavioral error of market-timing — most investors fail at lump-sum timing and underperform the systematic approach.

What return rate should I use in the SIP calculator?

Use 9-10% for a globally diversified equity index (US S&P 500 long-run nominal), 12-15% for Indian equity funds benchmarked to Nifty 50, or 7-8% for a balanced 60/40 equity-bond portfolio. For conservative planning use 2-3% below historical average. Always run scenarios at optimistic, base, and conservative return rates before committing to a SIP target.

Can I calculate a SIP amount for a target goal (reverse SIP)?

Yes — rearrange the formula: P = FV × r ÷ [(1+r)^n − 1] ÷ (1+r). To accumulate $1,000,000 in 20 years at 12% annual return: r = 0.01, n = 240, P = 1,000,000 × 0.01 ÷ [(1.01)^240 − 1] ÷ 1.01 ≈ $1,011/month. Use this reverse calculation to set your monthly SIP target from your retirement goal.

How does inflation affect SIP returns?

This calculator uses nominal returns. To estimate real purchasing power, use: Real Return = (1 + nominal) ÷ (1 + inflation) − 1. At 10% nominal and 3% inflation, real return ≈ 6.8%. A $500/month SIP growing to $1.76M after 30 years at 12% nominal may represent only ~$735K in today's purchasing power at 3% inflation — still life-changing, but worth understanding for setting realistic retirement targets.

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