2026-09-21 7 min read

Portfolio Performance Calculator

Excess return versus benchmark, per year and in dollars. Live calculator with worked steps and charts.

Calculator

Expected Annual Return(%) Help
%

Nominal annual return before fees, taxes and inflation.

Benchmark Return(%)
%
Initial Investment Help
$

Money invested today before any contributions.

Time Horizon(years)
years

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

Optimal

Excess Return (Annual)

1.00%

Value Gap After 5y

$6,678

Portfolio Value

$146,933

Benchmark Value

$140,255

Live results update as you type — currently showing excess return (annual) of 1.00% over 5 years. Replace the defaults with your own plan for an exact comparison.

Visualizations

Portfolio vs Benchmark

146,933Portfolio
140,255Benchmark

Formula

Annual excess plus the compounded dollar gap over the horizon.

Excess = Rp − benchmark; gap compounds

Variables

SymbolNameUnitDescription
wWeight%Share of the portfolio in a sleeve
rSleeve return%Expected return of that sleeve
FVFuture value$Projected portfolio value

Explanation

Whether the portfolio beat its benchmark — per year and in dollars.

Step-by-Step Calculation

Follow each step to understand how the result is calculated from your inputs.

Step 1

Subtract benchmark return.

Excess = Rp − Bm
Result: 1.00%
Step 2

Compound both paths.

Gap = FVp − FVb
Result: $6,678
Final Answer
1.00%

Worked Examples

See how the calculator works with different scenarios.

Scenario

The portfolio performance calculator run on the values above, showing the full calculation path.

Inputs

Expected Annual Return:8
Benchmark Return:7
Initial Investment:100000
Time Horizon:5

Calculation

1. Subtract benchmark return. → 1.00% 2. Compound both paths. → $6,678

Result

Excess Return (Annual): 1.00%

Interpretation

Beats benchmark by 1.00%/yr → $6,678 gap on $100,000 over 5y.

Understanding Your Result

Your Result: Excess Return (Annual): 1.00%

What This Means

Whether the portfolio beat its benchmark — per year and in dollars.

Why It Matters

Beats benchmark by 1.00%/yr → $6,678 gap on $100,000 over 5y.

Professional Interpretation

Beats benchmark by 1.00%/yr → $6,678 gap on $100,000 over 5y.

How this is calculated

Annual excess plus the compounded dollar gap over the horizon.

What drives the result

Allocation sets expected return: weight each sleeve return by its share. Rebalancing sells winners and buys laggards to hold the mix, enforcing buy-low-sell-high. Income and yield describe cash paid out; total return (growth + distributions) is what compounds. Performance is always relative — excess over a matched benchmark, net of fees.

Recommendations

  • •Judge over full cycles (5y+), not months.
  • •Net of fees before celebrating.

Educational Content

Introduction

Portfolios blend assets so no single holding decides the outcome. Return is the weighted average of sleeves; risk is less than the weighted average when assets zig differently — that diversification gap is the only free lunch in finance.

Concept Explanation

Allocation sets expected return: weight each sleeve return by its share. Rebalancing sells winners and buys laggards to hold the mix, enforcing buy-low-sell-high. Income and yield describe cash paid out; total return (growth + distributions) is what compounds. Performance is always relative — excess over a matched benchmark, net of fees.

Applications

▸Setting stock/bond/cash mixes for a horizon
▸Computing blended expected returns
▸Generating rebalancing trades from drift
▸Measuring income, yield and total performance
▸Comparing active results to benchmarks

Benefits

  • •Controls risk without necessarily sacrificing expected return
  • •Makes drift actionable with exact trades
  • •Separates income needs from growth needs
  • •Keeps evaluation honest via benchmarks and fees

Limitations

  • •Expected returns are estimates, not promises
  • •Correlations spike in crises when diversification is needed most
  • •Simplified two-sleeve maths understates real portfolio detail

Best Practices

  • •Match stock weight to horizon: longer horizon, more equity
  • •Rebalance yearly or on ±5% bands
  • •Judge income strategies on total return, not yield alone
  • •Benchmark every sleeve, net of fees

Common Misconceptions

Myth: More funds means more diversification.
Truth: Overlapping funds concentrate the same stocks. Diversification is about different return drivers, not fund count.
Myth: High yield means a better investment.
Truth: Yield is one slice of total return; high yield often signals higher risk or falling prices.

Practical Tips

  • •Use conservative inputs for planning and treat higher outcomes as upside.
  • •Re-run yearly; plans must survive reality.

Common Mistakes

Using one fixed return as a promise
Treat projections as scenarios. Test at 2 points lower before committing.
Ignoring fees, taxes and inflation
Each compounds against you. Check those views before deciding.

Assumptions

This calculator makes the following assumptions to provide estimates:

Constant smooth returns: Real returns vary year to year; the path affects timing but the long-run maths holds.

Limitations

Be aware of these limitations when using this calculator:

Limitation: Expected returns are estimates, not promises
Limitation: Correlations spike in crises when diversification is needed most
Limitation: Simplified two-sleeve maths understates real portfolio detail

Frequently Asked Questions

Answers to common questions about this calculator.

How should I use this number?
Whether the portfolio beat its benchmark — per year and in dollars.
What would change it most?
Time first, contribution amount second, return third — compounding frequency and timing are minor by comparison.
Who uses the portfolio performance calculator?
It is used by investors benchmarking results net of the market. It sits in the Portfolio Analytics group of the Investing & Wealth section of Atlascalcs.
How accurate is the portfolio performance calculator?
Every figure follows directly from the inputs using standard investment mathematics, so it is accurate to the quality of the values you enter. Real market returns vary year to year, so treat single-point projections as scenarios and test at lower returns before deciding.
How accurate is this calculator?
Figures follow directly from the inputs using standard investment mathematics, so accuracy equals input quality. Real returns vary year to year; treat results as scenarios, not promises.
Should I use nominal or real returns?
Use nominal for account balances and real (inflation-adjusted) for spending goals. A 7% nominal plan at 3% inflation only buys ~3.9% more each year.

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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

CAGR as geometric mean for multi-year growth claimsFisher equation for real vs nominal returnsNPV/IRR discounting with end-of-period cashflowsMoney rounded for display only; all calculations run at full precision

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Page Information

Last Updated:

2026-09-21

Version:

2.0.0

License:

Free to use for educational and professional purposes.