A measure of a stock's volatility relative to the overall market. A beta of 1.0 means the stock moves in line with the market; above 1.0 means more volatile.
Beta measures the sensitivity of a stock's returns to the returns of the overall market (typically the Nifty 50 or Sensex in India). A beta of 1.0 indicates the stock moves exactly in line with the market. Beta above 1.0 means higher volatility (e.g., beta 1.5 means the stock moves 1.5x the market), while beta below 1.0 means lower volatility.
The calculation involves regressing the stock's historical returns against the market returns. If Tata Motors has a beta of 1.4, it means when the Nifty rises 10%, Tata Motors historically rises approximately 14%. Conversely, in a 10% market decline, Tata Motors would be expected to fall about 14%. This makes high-beta stocks attractive in Bull Market conditions but dangerous in Bear Market environments.
In the Indian market, sector-level beta patterns are well-established. Banking and financial stocks (ICICI Bank, SBI) typically have beta 1.2-1.5. IT stocks (Infosys, TCS) have beta 0.8-1.0. FMCG stocks (HUL, ITC) have beta 0.5-0.8. Metal stocks (Tata Steel, Hindalco) can have beta exceeding 1.5. These patterns help in portfolio construction and Asset Allocation decisions.
Beta is a key input in the Capital Asset Pricing Model (CAPM), which calculates the expected return for a stock. If the risk-free rate (10-year G-Sec yield) is 7%, the expected market return is 13%, and a stock has beta 1.2, its expected return under CAPM is: 7% + 1.2 x (13% - 7%) = 14.2%. Any return above this represents positive Alpha.
Limitations of beta include its backward-looking nature (calculated from historical data, typically 2-3 years), its assumption of a linear relationship with the market, and its instability during regime changes. A stock's beta can shift dramatically — ITC had low beta for years but became more volatile as its hotel demerger and FMCG growth story attracted momentum traders. Smart investors use beta alongside other risk metrics like standard deviation, Drawdown, and the Sharpe ratio.
Formula
Beta = Covariance(Stock Return, Market Return) / Variance(Market Return)