CIPM Level 1 2026 Hard Practice Questions: The Concepts That Trip Up Even Prepared Candidates

CIPM Level 1 2026 Hard Practice Questions: The Concepts That Trip Up Even Prepared Candidates

Passing the CIPM Level 1 examination is not simply a matter of memorising formulas. The questions that separate prepared candidates from those who fall short are the ones that demand precise conceptual distinction — knowing not only what a measure is, but why it exists, where it fails, and how it differs from its closest alternatives. The five questions below are designed to target exactly those pressure points. CIPM Level 1 2026 Hard Practice Questions

Questions CIPM Level 1 2026 Hard Practice Questions

Question 1 

An investment consultant is comparing the performance of three equity funds — Fund A, Fund B, and Fund C — all measured against the same benchmark over the same five-year evaluation period. Fund A has the highest Jensen's alpha, Fund B has the highest Information Ratio, and Fund C has the highest Appraisal Ratio. The consultant's client is a large pension fund that uses all three managers simultaneously as components of a broader multi-manager portfolio. The client is primarily concerned with assessing which manager adds the greatest active return per unit of active risk introduced into the overall portfolio.

Which performance measure is most appropriate for the client's objective, and why?

A. Jensen's alpha, because it directly measures the magnitude of return in excess of the CAPM-predicted return, making it the most complete summary of active management value.

B. The Information Ratio, because it scales active return by tracking risk and is therefore the most relevant measure of return per unit of benchmark-relative risk for a manager operating within a defined benchmark mandate.

C. The Appraisal Ratio, because it divides Jensen's alpha by non-systematic risk and is invariant to leverage, making it the superior measure when the consultant wants to isolate pure security selection skill independent of benchmark risk.

D. The Sharpe ratio, because it measures total risk-adjusted return and is the most widely used measure across all contexts.

Question 2

A fund of funds analyst is reviewing a hedge fund with a Calmar ratio of 2.4 and a maximum drawdown of 5.0% over the standard 36-month evaluation period. What is the fund's compound annualised rate of return over that period?

A. 2.08%

B. 7.00%

C. 47.00%

D. 12.00%

Question 3 

A risk manager argues that when comparing two managers with negative Sharpe ratios, the manager with the less negative ratio is always superior. A performance analyst disagrees. Which of the following most accurately characterises the source of the performance analyst's disagreement?

A. The performance analyst is incorrect. The Sharpe ratio is a universally valid ranking tool regardless of sign, and a less negative Sharpe ratio always implies better risk-adjusted performance.

B. The performance analyst is correct. When Sharpe ratios are negative, a higher standard deviation produces a less negative ratio, which could misleadingly suggest that greater volatility is beneficial — making direct comparisons unreliable.

C. The performance analyst is correct because negative Sharpe ratios should be annualised before comparison, and failing to do so always reverses the ranking.

D. The performance analyst is incorrect because managers with negative Sharpe ratios should be evaluated using the Treynor ratio instead, which is unaffected by the sign of excess returns.

Question 4 

Portfolio Meridian delivered a mean annual return of 11.2% against a benchmark return of 8.4%. The standard deviation of the portfolio's active returns over the evaluation period was 3.5%. Calculate the Information Ratio.

A. 0.33

B. 0.80

C. 1.25

D. 3.20

Question 5 

A portfolio generated a mean annual return of 9.0% over a 10-year period. The investor's minimum acceptable return (MAR) is 4.0%. Based on the return history, the target semi-standard deviation — computed using only those years in which the portfolio return fell below the MAR — is 6.25%. The portfolio's full-period standard deviation is 10.0%. Calculate the Sortino ratio.

A. 0.50

B. 0.80

C. 2.25

D. 2.22

Answer Key and Explanations

Question 1 — Correct Answer: B

The client's stated objective is to assess active return per unit of active risk — the precise definition of the Information Ratio. The IR divides the portfolio's mean return in excess of the benchmark by the tracking risk (the standard deviation of active returns), which directly measures how efficiently each manager converts benchmark-relative risk into benchmark-relative reward.

Jensen's alpha (Option A) measures the magnitude of outperformance relative to the CAPM, but it does not scale that outperformance by the amount of active risk taken. A manager could have a high Jensen's alpha simply by taking on large amounts of benchmark-relative risk. The Appraisal Ratio (Option C) is a compelling alternative and is indeed invariant to leverage and benchmark risk — making it a strong measure of pure security selection skill — but it scales alpha by non-systematic (residual) risk rather than tracking risk, which is a subtly different concept from what the client has asked for. The Sharpe ratio (Option D) measures total risk-adjusted return relative to the risk-free rate, not relative to a benchmark, and is therefore misaligned with the client's benchmark-relative mandate.

The distinction between the Information Ratio and the Appraisal Ratio is one of the most tested conceptual boundaries in the CIPM curriculum. The IR is the correct tool when the focus is on benchmark-relative performance within a defined mandate.

Question 2 — Correct Answer: D

The Calmar ratio is defined as the compound annualised rate of return divided by the maximum drawdown over the evaluation period — with the convention that maximum drawdown is expressed as a positive number in the denominator.

Rearranging the formula to solve for the annualised return:

Annualised return = Calmar ratio × Maximum drawdown = 2.4 × 5.0% = 12.0%

Option A results from inverting the formula, dividing maximum drawdown by the Calmar ratio (5.0% / 2.4 = 2.08%). Option B results from using (Calmar − 1) as the multiplier instead of Calmar itself (1.4 × 5.0% = 7.0%). Option C has no meaningful derivation from the inputs and is included as an implausibility check. A clean command of the Calmar formula — and the ability to rearrange it — is essential, as the exam frequently presents the ratio and one of its components and asks for the third.

Question 3 — Correct Answer: B

This question targets a nuance the curriculum addresses directly and that many candidates overlook. The Sharpe ratio's denominator is standard deviation. When excess return is negative, a higher standard deviation makes the ratio less negative — which in a purely mechanical sense appears to improve the score. But this creates a perverse implication: greater volatility seems beneficial when it is not. The curriculum acknowledges this explicitly and notes that "opinions differ" on comparing negative Sharpe ratios, recommending that analysts either extend the evaluation period to include positive ratios or use an alternative measure rather than draw conclusions from negative ratio comparisons.

Option A is incorrect because the curriculum specifically flags the unreliability of ranking negative Sharpe ratios. Option C is incorrect because annualisation does not resolve the underlying ranking problem — it preserves the same relative order. Option D is incorrect because the Treynor ratio is not immune to this problem and is not the prescribed alternative in this context; moreover, the curriculum makes no such recommendation.

Question 4 — Correct Answer: B

The Information Ratio is calculated by dividing mean active return — the portfolio's return minus the benchmark's return — by tracking risk, which is the standard deviation of those active returns.

Active return = 11.2% − 8.4% = 2.8%

IR = Active return / Tracking risk = 2.8% / 3.5% = 0.80

Option A (0.33) results from dividing the active return by the benchmark return (2.8% / 8.4%), confusing the denominator. Option C (1.25) results from inverting the formula, dividing tracking risk by active return (3.5% / 2.8%). Option D (3.20) results from using the portfolio return alone in the numerator, omitting the benchmark (11.2% / 3.5%), which would compute a ratio of excess return over the risk-free rate rather than active return over tracking risk. Precision in identifying the correct numerator and denominator is the single most common source of error on IR questions.

Question 5 — Correct Answer: B

The Sortino ratio is calculated as the portfolio's mean return minus the minimum acceptable return (MAR), divided by the target semi-standard deviation. Critically, the denominator is the target semi-standard deviation — not the portfolio's full standard deviation.

Sortino ratio = (Mean return − MAR) / Target semi-standard deviation = (9.0% − 4.0%) / 6.25% = 5.0% / 6.25% = 0.80

Option A (0.50) results from using the full-period standard deviation of 10.0% in the denominator instead of the target semi-standard deviation — the most common error on Sortino questions, and the reason the full standard deviation is included in the question stem as a deliberate distractor. Option C (2.25) results from dividing the mean return by the MAR (9.0% / 4.0%), misreading the formula entirely. Option D (2.22) results from subtracting the MAR from the target semi-standard deviation in the denominator (5.0% / (6.25% − 4.0%) = 5.0% / 2.25%). The defining characteristic of the Sortino ratio — and the concept most likely to be tested — is its exclusive use of downside deviation, making it more appropriate than the Sharpe ratio for strategies with asymmetric return distributions such as hedge funds, option-writing strategies, or any mandate where capital preservation is a primary objective.