Imagine you are an analyst at a Mumbai-based asset management firm, reviewing the annual performance of two equity funds. Fund A reported a total return of 18% over the last fiscal year, while Fund B reported a return of 14%. A cursory glance might lead an inexperienced investor to rank Fund A as the superior performer. However, your role as a professional requires you to look beneath the surface to determine how those returns were achieved.
Upon closer inspection, you find that Fund A achieved its 18% return by taking highly concentrated positions in volatile, small-cap stocks listed on the BSE, resulting in a standard deviation of 25%. Conversely, Fund B achieved its 14% return through a diversified portfolio of Nifty 50 constituents, maintaining a much lower standard deviation of 12%. In this context, Fund A’s returns may represent compensated risk, but it also reflects a higher probability of significant drawdown that could jeopardize client capital during a market correction.
This is why total return is an incomplete metric for professional evaluation. To make an informed recommendation, an analyst must employ a framework that standardizes return by the risk endured. By using metrics like the Sharpe Ratio, we subtract the risk-free rate—often represented by the yield on 91-day Government of India Treasury Bills—from the portfolio return and divide the result by the portfolio’s standard deviation. This calculation reveals the excess return earned per unit of risk, transforming a raw number into a comparable efficiency ratio.
Applying this logic fundamentally changes your valuation of a fund manager’s skill. It allows you to differentiate between a manager who has generated ‘alpha’ through market insight and one who has simply leveraged the portfolio or drifted into riskier asset classes to inflate returns. As you progress in your study for this certification, remember that your objective is not just to identify high-returning assets, but to identify those that offer the most favorable risk-return trade-off for your client’s specific risk tolerance levels.1 2
Nuance
Check Your Understanding
An analyst is comparing two portfolios: Portfolio X, which has an expected return of 15% and a standard deviation of 20%, and Portfolio Y, which has an expected return of 12% and a standard deviation of 10%. If the risk-free rate is 6%, which portfolio provides a better risk-adjusted return as measured by the Sharpe Ratio?
Why must an investment advisor consider the standard deviation of a portfolio when interpreting a high historical return for a client?
This is a companion read for Section 16.1 — Parameters to define performance – risk and return from PASS Investment Adviser (Level 1) by Akhilesh Gururani, available on Amazon Kindle.
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Alpha represents the excess return of an investment relative to the return of a benchmark index. A positive alpha indicates that the manager has added value through active selection or timing. ↩︎
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The risk-free rate is the theoretical rate of return of an investment with zero risk, typically proxied by government securities in the local market. ↩︎