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CISI Risk: Market Risk

Try 10 focused CISI Risk questions on Market Risk, with answers and explanations, then continue with Securities Prep.

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Topic snapshot

FieldDetail
Exam routeCISI Risk
IssuerCISI
Topic areaMarket Risk
Blueprint weight15%
Page purposeFocused sample questions before returning to mixed practice

How to use this topic drill

Use this page to isolate Market Risk for CISI Risk. Work through the 10 questions first, then review the explanations and return to mixed practice in Securities Prep.

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First attemptAnswer without checking the explanation first.The fact, rule, calculation, or judgment point that controlled your answer.
ReviewRead the explanation even when you were correct.Why the best answer is stronger than the closest distractor.
RepairRepeat only missed or uncertain items after a short break.The pattern behind misses, not the answer letter.
TransferReturn to mixed practice once the topic feels stable.Whether the same skill holds up when the topic is no longer obvious.

Blueprint context: 15% of the practice outline. A focused topic score can overstate readiness if you recognize the pattern too quickly, so use it as repair work before timed mixed sets.

Sample questions

These questions are original Securities Prep practice items aligned to this topic area. They are designed for self-assessment and are not official exam questions.

Question 1

Topic: Market Risk

An investment bank’s emerging-market bond desk assumes normally distributed daily returns. Its one-day 99% confidence interval for daily P&L is -£3m to +£3m. The desk is concentrated in three sovereign issuers, and after a geopolitical shock it records six daily losses below -£3m in 20 trading days. Which response is the single best one for the market risk team?

  • A. Re-test with a fat-tailed distribution, because the normal 99% interval is too narrow.
  • B. Raise the confidence level but keep the normal distribution.
  • C. Use a longer sample but keep the normal distribution.
  • D. Keep the model unchanged, because the shock was exceptional.

Best answer: A

What this tests: Market Risk

Explanation: Six breaches of a normal-based 99% P&L interval in only 20 trading days is a strong warning that returns may not be normally distributed. In a concentrated, shock-driven market, fat tails are more plausible, so the team should revisit the distributional assumption rather than just tweak the existing model.

This tests distribution analysis in market risk. A normal distribution has relatively thin tails, so extreme gains or losses are expected to be rare. Here, the desk has concentration risk and a geopolitical shock, then experiences six losses outside a normal-based 99% confidence interval in only 20 trading days. That pattern suggests the actual P&L distribution may be fat-tailed, meaning extreme losses are more likely than the normal model implies. The best response is to test a more appropriate distribution and recalibrate the tail estimate. Using more history or a higher confidence level may change the number reported, but neither fixes the core problem if the underlying distributional assumption is wrong. Confidence intervals are only as reliable as the model assumptions behind them.

  • Exceptional-shock trap: Unusual market events are exactly when tail assumptions are tested; repeated breaches are evidence to investigate the model, not ignore the outcome.
  • Longer-history trap: A bigger sample can stabilise estimates, but it does not correct an inappropriate normal-distribution assumption.
  • Higher-confidence trap: A wider interval may look safer, but it still misstates extreme-loss probabilities if the tails are fatter than normal.

Repeated losses outside a normal-based 99% interval suggest the P&L distribution has fatter tails than assumed, so tail estimates should be recalibrated.


Question 2

Topic: Market Risk

A bank measures 1-day 95% VaR for the same portfolio in three ways.

  • Analyst X uses portfolio value, daily volatility and a 95% z-score of 1.65.
  • Analyst Y revalues the portfolio using each of the last 250 actual daily market moves.
  • Analyst Z generates 10,000 possible market scenarios from a model of risk-factor behaviour.

If the portfolio value is £20 million and daily volatility is 1.5%, which option is correct?

  • A. X Monte Carlo, £495,000; Y historical simulation; Z parametric
  • B. X parametric, £300,000; Y Monte Carlo; Z historical simulation
  • C. X parametric, £495,000; Y historical simulation; Z Monte Carlo
  • D. X historical simulation, £300,000; Y parametric; Z Monte Carlo

Best answer: C

What this tests: Market Risk

Explanation: The method using volatility and a 95% z-score is parametric VaR, so the estimate is £20 million × 1.5% × 1.65 = £495,000. Replaying the last 250 actual market moves is historical simulation, while generating 10,000 model-based scenarios is Monte Carlo.

The core distinction is how each VaR approach produces the loss distribution. Parametric VaR assumes a statistical distribution and uses summary inputs such as volatility and a confidence-factor z-score. Here, the one-day 95% VaR is:

\[ \begin{aligned} \text{VaR} &= £20{,}000{,}000 \times 0.015 \times 1.65 \\ &= £495{,}000 \end{aligned} \]

Historical simulation does not assume a distribution; it replays actual past market moves, so the analyst using the last 250 observed days is using that method. Monte Carlo VaR creates many hypothetical scenarios from a model of risk-factor behaviour, so the analyst generating 10,000 scenarios is using Monte Carlo. An answer showing £300,000 confuses one standard deviation of daily movement with a 95% VaR estimate.

  • Omitted confidence factor: £300,000 applies only the 1.5% daily volatility to portfolio value and misses the 1.65 z-score needed for 95% parametric VaR.
  • Method swap: Revaluing under the last 250 observed market moves is historical simulation, not parametric.
  • Simulation confusion: Generating 10,000 model-driven scenarios is Monte Carlo, not historical simulation or parametric VaR.

X is parametric because it uses volatility and a z-score, giving £20,000,000 × 1.5% × 1.65 = £495,000, while Y uses past observations and Z uses simulated scenarios.


Question 3

Topic: Market Risk

A UK fund reporting in GBP buys 2,000 shares in a US-listed oil producer at USD 40 each, financed partly by a USD 50,000 floating-rate loan.

After one month:

  • share price: USD 44
  • FX rate: 1 GBP = USD 1.25 at purchase, then USD 1.20
  • oil price: higher than at purchase
  • short-term USD rates: higher than at purchase
  • loan principal: still USD 50,000; ignore one month’s interest accrual

Which statement is most accurate?

  • A. Net sterling value falls about £7,667; currency risk outweighs the share-price gain.
  • B. Net sterling value rises about £9,333; only equity and currency risk interact.
  • C. Net sterling value rises about £7,667; equity, currency, commodity and interest-rate risk interact.
  • D. Net sterling value rises about £6,400; equity, commodity and interest-rate risk interact.

Best answer: C

What this tests: Market Risk

Explanation: This is a foreign, commodity-linked equity position funded with floating-rate debt, so several market risks sit in one trade. The net position moves from USD 30,000 to USD 38,000, which translates from about £24,000 to £31,667, giving a gain of roughly £7,667 before interest.

A single position can carry several market-risk drivers at the same time. Here, the oil producer shares create equity risk, the producer’s sensitivity to oil prices adds commodity risk, the USD asset and USD loan translated into GBP create currency risk, and the floating-rate loan adds interest-rate risk.

  • Initial asset value = 2,000 × USD 40 = USD 80,000
  • Initial net USD position = USD 80,000 - USD 50,000 = USD 30,000 = £24,000 at 1.25
  • Final net USD position = 2,000 × USD 44 - USD 50,000 = USD 38,000 = about £31,667 at 1.20

So the simplified gain is about £7,667 before any loan interest. The key point is that one funded foreign equity holding can be exposed to multiple market-risk factors at once.

  • The £9,333 figure looks only at the gross shareholding in sterling and ignores the USD loan, so it overstates the net gain.
  • The £6,400 figure uses only the 10% share-price rise on the initial sterling asset value and misses the FX and funding effects.
  • The loss view misreads the FX move; when 1 GBP falls from USD 1.25 to USD 1.20, the USD strengthens, which helps a net long USD position.

Net USD exposure rises from USD 30,000 to USD 38,000, which is about £24,000 to £31,667, and the position combines all four market risks.


Question 4

Topic: Market Risk

A bank’s market risk team reviews daily returns for a trading portfolio.

Exhibit:

  • Mean daily return: 0.0%
  • Daily standard deviation: 1.5%
  • If returns are normally distributed, about 95% of days should fall within ±1.96 standard deviations of the mean
  • In 1,000 trading days, 40 days had returns below -3.0%

Which interpretation is most appropriate?

  • A. The average return appears too low, so the mean estimate is unreliable.
  • B. The loss distribution appears fat-tailed, so normal-based tail risk may be understated.
  • C. The loss distribution appears thin-tailed, so volatility is overstating market risk.
  • D. The loss distribution appears normal, so 40 breaches are broadly as expected.

Best answer: B

What this tests: Market Risk

Explanation: A normal distribution with mean 0% and standard deviation 1.5% gives a 95% range of about -2.94% to +2.94%. In 1,000 days, only about 25 observations would be expected below the lower boundary, but 40 occurred. That points to more extreme losses than normal, consistent with a fat-tailed loss distribution.

This is a distribution analysis question: compare observed tail losses with what a normal distribution would predict. The lower edge of the 95% interval is approximately 0% - (1.96 × 1.5%) = -2.94%, so a return below -3.0% is just beyond that boundary. In a normal distribution, about 2.5% of observations should fall below the lower 95% boundary, so over 1,000 days you would expect about 25 such days. The portfolio had 40, which is materially higher.

  • Lower 95% boundary: about -2.94%
  • Expected lower-tail breaches: about 25
  • Observed lower-tail breaches: 40

So the evidence suggests a fatter-than-normal loss tail, meaning a normal-based market risk measure could understate extreme-loss frequency.

  • Treating 40 breaches as normal mixes up the full 5% outside a two-sided 95% interval with the 2.5% expected in the lower tail only.
  • Calling the distribution thin-tailed reverses the evidence: more extreme losses than expected indicate heavier, not lighter, tails.
  • Blaming the mean misses the point; the issue is tail frequency, not the centre of the return distribution.

Because -3.0% is roughly the lower 95% boundary, a normal distribution would imply about 25 such days, not 40, indicating a fatter loss tail.


Question 5

Topic: Market Risk

Which statement best describes basis risk in a hedged position?

  • A. The hedge and the exposure do not move by exactly the same amount.
  • B. The hedge counterparty may default before settlement.
  • C. The hedge may require extra cash to meet margin calls.
  • D. The underlying asset may be difficult to sell quickly.

Best answer: A

What this tests: Market Risk

Explanation: Basis risk is the risk that a hedge is directionally right but still imperfect because the hedging instrument does not track the exposure exactly. The residual market risk comes from changes in the price difference or sensitivity between the two positions.

The core concept is imperfect offset. A firm may choose a hedge that generally moves in the same direction as the exposure, but if the prices do not change by the same amount, or their spread changes over time, the hedge leaves residual market risk. That residual mismatch is basis risk, and it commonly appears in cross-hedging, index hedging, or futures hedging where the hedge instrument is similar to, but not identical with, the underlying exposure.

Basis risk typically arises because:

  • the assets are not identical
  • sensitivities differ
  • correlations change over time
  • the basis between cash and hedge prices widens or narrows

So the key idea is not whether the hedge is directionally sensible, but whether it offsets the exposure closely enough in practice. Counterparty, funding, and liquidity issues are different risk types.

  • Counterparty confusion: Default by the hedge counterparty is credit risk, not basis risk.
  • Funding confusion: Extra cash needed for margin calls is funding or liquidity pressure, not a mismatch in price movements.
  • Market liquidity confusion: Difficulty selling the underlying asset quickly is market liquidity risk, not hedge ineffectiveness from spread changes.

Basis risk arises when the relationship between the hedged item and the hedge instrument changes, leaving an imperfect offset.


Question 6

Topic: Market Risk

A UK fund has the following position. Assume the hedge is exact and ignore credit risk.

Exhibit:

  • Long US Treasury ETF: USD 5,000,000
  • Forward contract: sell USD 5,000,000 for GBP
  • Main ETF price driver: changes in US market yields

Which market-risk type best describes the fund’s main remaining exposure?

  • A. Equity price risk
  • B. Interest rate risk
  • C. Foreign exchange risk
  • D. Commodity price risk

Best answer: B

What this tests: Market Risk

Explanation: The fund is long USD 5,000,000 through the ETF and short USD 5,000,000 through the forward, so its net currency exposure is zero. With the FX exposure hedged away, the Treasury ETF is mainly sensitive to changes in market interest rates.

The key is to identify the remaining price driver after netting the hedge. The ETF creates a USD exposure, but the forward sells the same USD amount, so the currency position is offset. Because the instrument is a US Treasury ETF, its value mainly moves with changes in US yields: rising yields typically reduce bond prices, and falling yields typically increase them.

  • Long USD exposure from ETF = USD 5,000,000
  • Short USD exposure from forward = USD 5,000,000
  • Net FX exposure = 0

So the main remaining market risk is interest rate risk, not foreign exchange risk.

  • Foreign exchange risk is tempting if the USD denomination is noticed but the equal-sized forward hedge is ignored.
  • Equity price risk would fit ordinary shares, but a Treasury ETF is driven mainly by bond-yield movements.
  • Commodity price risk would require exposure to markets such as oil, gas or metals, which is not present here.

The USD forward offsets the ETF’s currency amount, leaving the Treasury holding mainly exposed to movements in market yields.


Question 7

Topic: Market Risk

A risk manager wants a measure showing how strongly a portfolio is expected to move when its market benchmark moves. Which measure is most relevant?

  • A. Beta
  • B. Volatility
  • C. Alpha
  • D. Correlation coefficient

Best answer: A

What this tests: Market Risk

Explanation: Beta is the measure of an asset’s or portfolio’s sensitivity to movements in a market benchmark. It indicates the expected relative size and direction of the portfolio’s move when the market moves.

Beta measures systematic market exposure: how much a portfolio tends to change when the relevant market index changes. A beta above 1 suggests the portfolio usually moves more than the market, while a beta below 1 suggests lower sensitivity. In practice, beta is commonly estimated using regression of portfolio returns against benchmark returns, so it is a core tool in market-risk measurement and control.

This differs from other common measures. Alpha is the return not explained by market exposure, correlation shows the strength and direction of linear co-movement, and volatility measures standalone dispersion of returns. The key distinction is that beta focuses on sensitivity to the benchmark, not just variability or association.

  • Alpha confusion: Alpha is the return above or below that implied by market exposure, not the responsiveness to benchmark movements.
  • Correlation confusion: Correlation shows how closely two return series move together on a scale from -1 to +1, but not how large the response is.
  • Volatility confusion: Volatility measures the dispersion of returns around their average on a standalone basis, regardless of any benchmark.

Beta measures the sensitivity of a portfolio’s returns to movements in the benchmark or market factor.


Question 8

Topic: Market Risk

An FX market maker is comparing manual hedging with an electronic auto-hedging system. Assume estimated market loss equals position size multiplied by the adverse price move.

MeasureManual hedgingElectronic hedging
Average unhedged position£8,000,000£2,000,000
Adverse FX move for comparison0.50%0.50%
One stressed rapid hedge order£30,000,000
Estimated price impact of stressed order0.20%

Which statement is most accurate?

  • A. Routine directional loss falls by £30,000, and stressed price-impact loss could be about £6,000.
  • B. Routine directional loss falls by £60,000, but stressed price-impact loss could be about £30,000.
  • C. Electronic hedging removes market risk because auto-hedging keeps positions low.
  • D. Routine directional loss falls by £30,000, but stressed price-impact loss could be about £60,000.

Best answer: D

What this tests: Market Risk

Explanation: Electronic trading reduces ordinary directional market risk here because the average unhedged FX position falls from £8,000,000 to £2,000,000, cutting loss on a 0.50% move from £40,000 to £10,000. But it can also amplify market loss in stressed conditions if a large hedge order hits a thin market and incurs £60,000 of price impact.

The core concept is that electronic trading can shrink one market-risk exposure while increasing another. Faster auto-hedging reduces inventory or directional exposure because the firm carries a smaller unhedged position for less time. Here, the comparison loss falls from £8,000,000 × 0.50% = £40,000 to £2,000,000 × 0.50% = £10,000, so routine directional risk is reduced by £30,000.

In stressed conditions, however, rapid electronic execution can create a larger price-impact loss if market depth is weak. The stressed hedge order is £30,000,000 and the estimated impact is 0.20%, so the potential loss is £60,000. The key takeaway is that electronic trading can reduce day-to-day directional exposure but amplify execution-related market loss when speed and size meet poor liquidity.

  • Swapped figures: Reversing the £30,000 and £60,000 amounts mixes up the directional-loss reduction with the stressed execution loss.
  • Decimal error: The £6,000 figure misreads 0.20% as 0.02% or drops a zero in the price-impact calculation.
  • Overstatement: Automatic hedging lowers exposure, but it does not eliminate market risk, especially when large orders move the market.

The routine loss drops from £40,000 to £10,000, while a £30,000,000 stressed order at 0.20% implies a £60,000 price-impact loss.


Question 9

Topic: Market Risk

A bank uses a market-risk metric that starts with potential price moves and then adds the likely cost of unwinding a position quickly when market depth is limited and execution cannot be immediate without moving the price. Which tool best matches this description?

  • A. Backtesting
  • B. Expected shortfall
  • C. Liquidity-adjusted Value at Risk
  • D. Stop-loss limit

Best answer: C

What this tests: Market Risk

Explanation: Liquidity-adjusted Value at Risk is designed to reflect that actual losses can be higher when positions must be exited in thin markets. Limited depth and weak immediacy increase bid-offer costs, price impact, and liquidation time, so a simple frictionless market-risk measure may understate exit losses.

The core concept is market liquidity risk within market risk. Liquidity-adjusted Value at Risk takes a standard potential-loss estimate and adds the effect of trading frictions such as limited market depth, wider bid-offer spreads, and longer liquidation horizons. These matter because a firm may be unable to sell quickly at the last quoted price; trying to exit size in a thin market can push the price further against the seller and increase the realised loss.

  • Depth is how much can be traded near the current price.
  • Immediacy is how quickly a trade can be executed without a major price concession.
  • Poor depth or immediacy raises exit cost and can worsen market-risk outcomes.

Other market-risk tools may measure tail loss, impose controls, or validate models, but they do not specifically capture the cost of forced unwinding in illiquid conditions.

  • Tail loss confusion: Expected shortfall measures average loss beyond a confidence threshold, but it does not specifically add liquidation frictions from poor depth.
  • Control versus measure: A stop-loss limit is a governance or trading control that triggers action; it is not a metric for exit cost.
  • Validation versus measurement: Backtesting compares model predictions with actual outcomes over time, so it checks model performance rather than measuring market immediacy effects.

It extends a standard loss estimate by incorporating liquidation costs caused by poor market depth, wider spreads, and slower execution.


Question 10

Topic: Market Risk

A firm implements a control that automatically passes trade details from order entry through confirmation and settlement, reducing manual re-keying and failed trades. The control is intended to address execution failure rather than losses from market-price movements. Which control best matches this description?

  • A. Value at Risk reporting
  • B. Straight-through processing
  • C. Portfolio diversification
  • D. Stop-loss limits

Best answer: B

What this tests: Market Risk

Explanation: Straight-through processing automates the trade lifecycle from order entry to settlement. That primarily reduces operational and execution failures such as mis-booking, delayed confirmation, or failed settlement, not losses caused by adverse asset-price movements.

The key distinction is between market risk and execution failure. Market risk arises when the value of a position changes because prices, rates, spreads or foreign exchange move. Execution failure arises when the intended trade is not captured, confirmed or settled correctly.

A control that removes manual hand-offs and re-keying across the trading process is therefore designed to reduce failed or inaccurate execution. Straight-through processing does this by automating trade capture and downstream processing. By contrast, tools such as Value at Risk, diversification and stop-loss limits are used to measure or constrain exposure to price changes during or after position-taking.

The closest distractors are market-risk tools, but they do not primarily fix booking or settlement failures.

  • Value at Risk reporting measures potential loss from adverse market moves; it does not prevent a trade being booked or settled incorrectly.
  • Portfolio diversification spreads exposure across assets to reduce concentration and price sensitivity, not trade-processing errors.
  • Stop-loss limits are used to contain losses after adverse price moves, but they do not remove manual execution breakdowns.

Straight-through processing reduces mis-booking and settlement errors across the trade lifecycle, so it targets execution failure rather than asset-price risk.

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Revised on Thursday, May 14, 2026