Portfolio CAGR Calculator
Annualized portfolio growth rate (CAGR). Live calculator with worked steps and charts.
Calculator
This portfolio analytics calculator compounds at the nominal annual return with end-of-period contributions. Growth is rounded for display; maths runs at full precision.
Results
CAGR
7.62%
80.00%
10.00%
Arithmetic mean overstates growth when returns vary.
9.4 years
Live results update as you type — currently showing cagr of 7.62% over 8 years. Replace the defaults with your own plan for an exact comparison.
Visualizations
CAGR vs Typical Range
Formula
The geometric mean yearly rate: the single rate that turns start into end.
Variables
| Symbol | Name | Unit | Description |
|---|---|---|---|
| PV | Present value | $ | Amount invested today |
| FV | Future value | $ | Projected value at the horizon |
| r | Annual return | % | Nominal annual return before fees/taxes |
| t | Time | years | Years invested |
| PMT | Contribution | $/period | Amount added each period |
Explanation
CAGR is the honest multi-year pace; arithmetic averages overstate it whenever returns vary.
Step-by-Step Calculation
Follow each step to understand how the result is calculated from your inputs.
Divide end by start to get the total multiple.
Take the t-th root and subtract one (geometric mean).
Worked Examples
See how the calculator works with different scenarios.
Scenario
The portfolio cagr calculator run on the values above, showing the full calculation path.
Inputs
Calculation
1. Divide end by start to get the total multiple. → 1.800× 2. Take the t-th root and subtract one (geometric mean). → 7.62%
Result
CAGR: 7.62%
Interpretation
CAGR 7.62% turns $100,000 into $180,000 over 8 years.
Understanding Your Result
Your Result: CAGR: 7.62%
Typical range: CAGR of 7–10% nominal is strong for equities; 3–5% for bonds; above 15% sustained is exceptional.
What This Means
CAGR is the honest multi-year pace; arithmetic averages overstate it whenever returns vary.
Why It Matters
CAGR 7.62% turns $100,000 into $180,000 over 8 years.
Professional Interpretation
CAGR 7.62% turns $100,000 into $180,000 over 8 years.
How this is calculated
The geometric mean yearly rate: the single rate that turns start into end.
What drives the result
Each period the balance grows by the return on what is already invested, then new contributions are added. Because growth applies to an ever-larger base, results accelerate over time: the last five years of a 30-year plan typically create more wealth than the first fifteen. Fees, taxes and inflation each act as a negative compounding rate against the same base.
Recommendations
- •Always use CAGR for growth claims spanning multiple years.
Educational Content
Introduction
Investment growth is compounding: returns earned on principal and on prior returns. One equation — future value from a lump sum plus an annuity of contributions — prices every projection on this page, which is why rate, time and contributions move all results together.
Concept Explanation
Each period the balance grows by the return on what is already invested, then new contributions are added. Because growth applies to an ever-larger base, results accelerate over time: the last five years of a 30-year plan typically create more wealth than the first fifteen. Fees, taxes and inflation each act as a negative compounding rate against the same base.
Applications
Benefits
- •Turns small regular contributions into large sums over decades
- •Rewards starting early more than any other lever
- •Gives a single math framework for goals, gaps and trade-offs
- •Makes fee and tax drag visible in dollars, not basis points
Limitations
- •Assumes a smooth constant return; real markets are volatile and sequenced
- •Ignores taxes and fees unless the mode models them explicitly
- •Single-point projections hide the distribution of outcomes
Best Practices
- •Plan at 5–7% nominal for diversified portfolios; treat higher as upside
- •Automate contributions and reinvest every distribution
- •Re-run yearly and rebalance to the target allocation
- •Evaluate spending goals in inflation-adjusted (real) terms
Common Misconceptions
Practical Tips
- •Use conservative inputs for planning and treat higher outcomes as upside.
- •Re-run yearly; plans must survive reality.
Common Mistakes
Assumptions
This calculator makes the following assumptions to provide estimates:
Limitations
Be aware of these limitations when using this calculator:
Frequently Asked Questions
Answers to common questions about this calculator.
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Glossary
Technical terms used in mortgage calculations explained in plain language.
- Compound interest
- Interest earned on principal and on previously accumulated interest, producing exponential growth.
- CAGR
- Compound annual growth rate — the geometric mean yearly return turning start into end value.
- Future value (FV)
- Projected value of an investment or contribution stream at a future date under a stated return.
- Present value (PV)
- Today's worth of a future sum, discounted at a given rate.
Authoritative References
Trusted sources and standards referenced by this calculator.
Applicable Standards
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Page Information
2026-09-21
2.0.0
Free to use for educational and professional purposes.