CAPM is a widely used financial framework that explains the relationship between expected return and risk of an investment.
Expected Return (Re) = Risk-Free Rate (Rf) + Beta (β) × [Market Return (Rm) – Risk-Free Rate (Rf)]
The Capital Asset Pricing Model (CAPM) is a widely used financial framework that explains the relationship between expected return and risk of an investment. It provides a formula to calculate the expected return on a security by considering the risk-free rate, the security’s sensitivity to market movements (beta), and the expected market return.
Expected Return (Re) = Risk-Free Rate (Rf) + Beta (β) × [Market Return (Rm) – Risk-Free Rate (Rf)]
Where:
Risk-Free Rate (Rf): Return on a risk-free asset, such as government securities.
Beta (β): A measure of a security’s volatility relative to the overall market.
Market Return (Rm): Expected return from the market portfolio.
Investors are rational and risk-averse.
Markets are efficient, and all investors have equal access to information.
There are no transaction costs or taxes.
Returns are normally distributed over time.
Relies heavily on historical data for beta, which may not predict future risk accurately.
Assumes markets are perfectly efficient, which may not always hold true.
Does not account for other risk factors like liquidity risk, inflation, or behavioral influences.
CAPM remains a cornerstone in modern portfolio theory and investment decision-making. For wealth managers, it serves as a useful tool to evaluate risk-return trade-offs, set realistic client expectations, and make informed portfolio construction decisions.