Portfolio Beta Calculator

Calculate the weighted average beta of your stock portfolio to measure market sensitivity.
Add up to 4 holdings with beta values and portfolio weights.

Portfolio Beta

What is Portfolio Beta?

Beta (β) measures how much a stock or portfolio moves relative to the overall market. A portfolio beta of 1.0 means it moves in lockstep with the market. Above 1.0 means it amplifies market moves; below 1.0 is more defensive.

Formula: β_portfolio = Σ (w_i × β_i)

Where:

  • w_i = weight of stock i in the portfolio (as a decimal, e.g. 0.40 for 40%)
  • β_i = beta of stock i
  • Σ = sum across all holdings
  • Weights should sum to 100%

Reading the result:

  • β below 0: moves opposite the market (gold miners at times, inverse ETFs by design)
  • β of 0: no correlation with the market (cash, some short-duration bonds)
  • β of 0.5: half the market’s volatility, defensive
  • β of 1.0: matches the market exactly
  • β of 1.5: 50% more volatile than the market
  • β above 2.0: very aggressive, high-volatility holding

Worked example. Four holdings, $100,000 portfolio:

Holding Beta Weight Contribution
Growth tech fund 1.25 40% 0.500
Consumer staples 0.80 30% 0.240
Small-cap fund 1.50 20% 0.300
Utilities 0.50 10% 0.050
Portfolio 100% 1.090

Each contribution is weight × beta, and the portfolio beta is their sum: 1.090. A 10% market drop would be expected to take roughly 10.9% off this portfolio, or about $10,900 of the $100,000. That expectation is not a forecast. Beta explains only the part of a stock’s move that comes from the market, and for a single company that part is often less than half of the total variance.

Where to find beta: Beta is published by most financial sites (Yahoo Finance, Bloomberg, Morningstar). It is typically calculated over 36 to 60 months of monthly returns against the S&P 500. Beta changes over time as a company’s business mix and leverage change, so the number you look up today is a description of the past few years, not a property of the stock.

Beta and CAPM: The Capital Asset Pricing Model (CAPM) uses beta to estimate expected return: Expected Return = Risk-Free Rate + β × (Market Return − Risk-Free Rate)

At a 4% risk-free rate and an 8% expected market return, the 1.09 portfolio above works out to 4% + 1.09 × 4% = 8.36%. Fill in the two optional rate fields and the calculator does this for you.

A note on the weights. If your entries add up to less than 100%, the rest of the account is presumably cash, and cash has a beta of 0. That drags the portfolio beta down. The calculator reports both readings when the weights fall short: the normalized figure (what the invested portion looks like) and the cash-inclusive figure (what your whole account actually experiences). They are different numbers and the second one is the one that shows up in your statement.

Portfolio construction: Conservative investors target portfolio β below 0.8. Aggressive growth investors may accept β above 1.3. Adding low-correlation assets pulls portfolio beta toward zero, which is the mathematical version of the advice everyone gives about diversification.


How we build and check this calculator

This calculator runs entirely in your browser, so the numbers you enter stay on your device. The math behind it is written by hand and tested against worked examples and standard references before the page goes live.

SuperGlobalCalculator is independently built and maintained. See how we build and verify our calculators.


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