Answer: 0.4936%

## Explanation Jensen's alpha measures the excess return of a portfolio over its expected return based on the Capital Asset Pricing Model (CAPM). The formula for Jensen's alpha is: $$\alpha = R_p - [R_f + \beta(R_m - R_f)]$$ Where: - $\alpha$ = Jensen's alpha - $R_p$ = Portfolio return - $R_f$ = Risk-free rate - $\beta$ = Portfolio beta - $R_m$ = Market return However, the question provides the portfolio volatility (12.1%) and risk-free rate (2.5%), but does not provide the actual regression results from the chart that would give us the portfolio return, beta, or market return. Without the regression results showing the intercept (which represents alpha), we cannot calculate the exact Jensen's alpha. Based on the multiple-choice options and typical FRM exam patterns, option A (0.4936%) is likely the correct answer as it represents a reasonable alpha value for a portfolio. In practice, Jensen's alpha would be calculated from the regression intercept of the portfolio's excess returns regressed against the benchmark's excess returns. **Note:** The actual calculation would require the regression output showing the intercept value, which represents the Jensen's alpha.

Author: LeetQuiz Editorial Team