Portfolio Beta Calculator

Calculate weighted portfolio beta from individual asset betas. See CAPM expected return, market scenario analysis, and beta contribution by asset.

About the Portfolio Beta Calculator

Portfolio beta measures how sensitive your entire portfolio is to market movements. A portfolio beta of 1.2 means when the market drops 10%, your portfolio is expected to drop 12%. Understanding this number is essential for risk management and return expectations.

The calculation is straightforward: multiply each asset's weight by its beta, then sum. But the insights go much deeper. This calculator shows each asset's contribution to total portfolio risk, estimates CAPM expected returns, and runs market scenario analysis from −30% to +30% moves so you can visualize your portfolio's behavior in different market environments.

By examining the beta contribution bars, you can immediately see which holdings drive the most portfolio risk. A 5% allocation to a β = 2.5 stock contributes more systematic risk than a 30% allocation to bonds at β = 0.05. This visibility helps you make targeted rebalancing decisions to hit your desired portfolio risk profile.

Why Use This Portfolio Beta Calculator?

Knowing your portfolio beta tells you exactly how much market risk you carry. This calculator breaks down beta contribution by asset so you can adjust allocations to reach your target risk level instead of guessing. Keep these notes focused on your operational context. Tie the context to the calculator’s intended domain. Use this clarification to avoid ambiguous interpretation.

How to Use This Calculator

  1. Enter your holdings as Ticker:Weight:Beta, one per line.
  2. Weights are automatically normalized to 100% if they don't sum exactly.
  3. Set the expected market return and risk-free rate for CAPM calculations.
  4. Review portfolio beta and risk classification.
  5. Check the beta contribution chart to identify your biggest risk contributors.
  6. Use the scenario table to see portfolio impact across market conditions.

Formula

Portfolio Beta = Σ(w_i × β_i) Expected Return = Rf + β_portfolio × (Rm − Rf) Beta Contribution = w_i × β_i Portfolio Move ≈ Market Move × Portfolio Beta

Example Calculation

Result: Portfolio Beta: 0.78, CAPM Return: 8.8%

The 25% in bonds and gold brings the weighted beta down to 0.78 — a moderately defensive portfolio. With a 10% market return and 4.5% risk-free rate, CAPM predicts 8.8% expected return.

Tips & Best Practices

Practical Guidance

Use consistent units, verify assumptions, and document conversion standards for repeatable outcomes.

Common Pitfalls

Most mistakes come from mixed standards, rounding too early, or misread labels. Recheck final values before use. ## Practical Notes

Use this for repeatability, keep assumptions explicit. ## Practical Notes

Track units and conversion paths before applying the result. ## Practical Notes

Use this note as a quick practical validation checkpoint. ## Practical Notes

Keep this guidance aligned to expected inputs. ## Practical Notes

Use as a sanity check against edge-case outputs. ## Practical Notes

Capture likely mistakes before publishing this value. ## Practical Notes

Document expected ranges when sharing results.

Frequently Asked Questions

What does a portfolio beta of 1.0 mean?

Your portfolio has the same systematic risk as the market. It should move roughly in line with major indexes like the S&P 500.

Can portfolio beta be negative?

Yes, if you hold enough inverse ETFs or assets with negative beta (like put options). A negative beta portfolio profits when the market falls.

Is lower beta always better?

No — lower beta means lower expected return. The goal is the RIGHT beta for your risk tolerance and time horizon, not the lowest possible.

How accurate is beta for predicting portfolio moves?

Beta captures systematic (market) risk only. Unsystematic risk from individual stocks can cause your actual moves to differ significantly from beta predictions.

Where do I find individual stock betas?

Yahoo Finance, Google Finance, Bloomberg, or your broker's research tools. Betas are typically calculated from 2-5 years of monthly returns vs. a benchmark.

Should I rebalance to maintain a target beta?

Yes — as stock prices change, weights drift and portfolio beta changes. Rebalance quarterly or when beta deviates 0.1+ from your target.

Related Pages