Investment Converters

CAGR ↔ Annual Return Converter

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See how a CAGR translates year-by-year, or calculate the CAGR from a start and end value. Full year-wise growth table with wealth multiples.

By Aditya GuptaAccounting & Finance EducatorLast reviewed May 31, 2026Source: AMFI

About this converter

This converter swaps between CAGR (Compound Annual Growth Rate) and the absolute return over a multi-year period. CAGR is the smoothed annual rate that would have produced the same end value if it grew uniformly every year. The formula: CAGR = (End / Start)^(1/years) − 1.

For Indian investors, CAGR is the most useful single comparison metric across instruments. Equity mutual funds quote 5-year and 10-year CAGRs. Direct stocks compute CAGR from purchase to sale. FD returns can be expressed as CAGR (with quarterly compounding). PPF, EPF, NPS all benchmark against equity CAGR. When somebody says “my flat doubled in 10 years” they’re reporting 7.18% CAGR — comparable to a high-yield FD, not a stellar return.

One caveat: CAGR is useless for SIPs because money is invested over time, not as a lumpsum. For SIP analysis, use XIRR which accounts for the timing of each monthly instalment. The CAGR↔XIRR difference can be 1-3 percentage points for the same fund and period — XIRR is the honest number for SIPs.



Initial Investment (₹)
CAGR (%)
Number of Years

Formula
CAGR = (Ending Value / Beginning Value)^(1/n) − 1
Future Value = P × (1 + CAGR)^n

CAGR smooths out year-to-year volatility to show the steady rate at which an investment would have grown. It doesn’t reflect actual annual returns — an investment with 30% CAGR may have had +60%, -20%, +40% individual years. For SIP investments, use XIRR instead.

The Power of Small Differences: At 10% CAGR, ₹1L becomes ₹6.7L in 20 yrs. At 14%, it becomes ₹13.7L — more than double! Every 1% in CAGR matters enormously over long horizons.

CAGR — The One True Comparison Metric

Compound Annual Growth Rate normalises any multi-year return into an equivalent single annual rate that — if it grew uniformly every year — would produce the same final value. Mathematically: CAGR = (End / Start)^(1/years) − 1. It’s the most useful single number for comparing investments across timeframes.

CAGR’s strength is also its weakness: it smooths over annual volatility. A fund with 12% CAGR could have had years ranging from −30% to +40%. Always look at standard deviation alongside CAGR for the real risk picture, and never project past CAGR into future certainty.

CAGR Benchmarks for Indian Investors

Asset / Index15-Year CAGR (Approx.)VolatilityBest Use Case
Bank FD6-7%NilEmergency fund, ≤ 3 yr horizon
PPF7-7.5%NilLong-term tax-free
Debt mutual funds7-8.5%Low2-5 yr horizon
Gold9-11%MediumInflation hedge 10-15%
Nifty 50 / Sensex11-13%HighLong-term equity core
Mid-cap funds13-16%Very highLong-term satellite (8+ yrs)
Small-cap funds14-18%Extreme10+ yr tactical

CAGR ≠ Annual Return: A fund returning +30%, −20%, +30% over 3 years has 13.3% arithmetic average — but only 10.1% CAGR. Compounding penalises losses asymmetrically. Use CAGR; ignore arithmetic averages for multi-year comparisons.

Worked Examples

Example 1: HDFC Bank Stock Over 20 Years

₹1 lakh invested in HDFC Bank in 2005, value at end of 2024 ≈ ₹35 lakh. Absolute return 3,400%. CAGR = (35/1)^(1/20) − 1 = 19.5%. Outstanding compounding — but achieved with multiple 30-50% drawdowns along the way.

Example 2: Real Estate vs Nifty

Mumbai 2BR flat ₹80 L (2010) → ₹1.7 Cr (2024). CAGR: 5.5%. Nifty 50 ₹80 L → ₹3.1 Cr same period. CAGR: 10.2%. Equity outperformed by 4.7% CAGR for over a decade — that compounds to a 2× wealth difference.

Example 3: Goal Reverse-Calc

Need to grow ₹20 L to ₹50 L in 8 years. Required CAGR = (50/20)^(1/8) − 1 = 12.13%. Achievable through balanced equity-debt mix. If goal needed 18% CAGR, the plan is unrealistic — either extend timeline or accept a smaller goal.

CAGR Limitations and Better Tools

  • SIPs need XIRR: CAGR assumes a single lumpsum at start. XIRR (Extended Internal Rate of Return) accounts for the timing of each instalment. The two can differ by 1-3% on the same fund.
  • Adjust for taxes: A 12% pre-tax CAGR becomes ~10.5% after 12.5% LTCG. Compare investments on after-tax CAGR.
  • Adjust for inflation: 12% nominal CAGR at 6% inflation = ~5.66% real CAGR. Real CAGR is what grows your purchasing power.
  • Standard deviation alongside CAGR: Two funds with identical 12% CAGR can have very different journeys — one smooth, one volatile. The volatile one is harder to hold.
  • Maximum drawdown matters: Even 18% CAGR funds have had 40%+ drawdowns. Know what you can stomach before you commit.

CAGR — FAQ
What is a good CAGR for mutual funds in India?
Nifty 50 has delivered ~11–13% CAGR over 20 years. Mid-cap index: ~14–16%. Small-cap: ~15–18% but with high volatility. Debt funds: 6–8%. PPF/EPF: 7.1–8.25%. A good equity mutual fund targets 12–15% CAGR over a 10+ year horizon.
How is CAGR different from average return?
If an investment gains 50% then loses 33.3%, the average is 8.35% but CAGR is 0% — it’s back to where it started. CAGR is the geometric mean and reflects the actual compound growth. Always use CAGR, never simple averages, for investment comparisons.
What is the Rule of 72?
At X% CAGR, money doubles in approximately 72/X years. At 12%: 72/12 = 6 years. At 6%: 72/6 = 12 years. A quick mental calculation to understand the power of compounding and the urgency of higher returns.