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Free FRM Quantitative Analysis Practice Questions & Answers

400 exam-style Quantitative Analysis questions. Pick your answer, hit Check answer, and see the worked solution — free to start, no signup.

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Question 361
The fundamental difference between historical simulation and Monte Carlo simulation for VaR is:
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Question 362
Liquidity-adjusted VaR (LVaR) extends standard VaR by:
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Question 363
The gamma-vega interaction in an option portfolio creates:
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Question 364
The joint distribution of correlated normal returns can be modelled using:
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Question 365
Filtered Historical Simulation (FHS) for VaR combines:
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Question 366
The variance-covariance (parametric) approach to portfolio VaR assumes:
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Question 367
The Black-Scholes-Merton model assumes:
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Question 368
Implied volatility is:
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Question 369
The volatility smile in equity options refers to:
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Question 370
Gamma of an option measures:
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Question 371
An in-the-money call option has:
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Question 372
Time value of a call option is:
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Question 373
The Black-Scholes formula requires the following inputs:
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Question 374
The intrinsic value of an ITM put option with stock price $40 and strike $50 is:
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Question 375
The binomial option pricing model creates a risk-free portfolio by:
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Question 376
In the binomial option pricing model, the risk-neutral probability is:
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Question 377
The delta-gamma approximation for a portfolio's P&L is:
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Question 378
The Black-Scholes formula for a European call includes N(d1) and N(d2). N(d2) represents:
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Question 379
For a European put option using Black-Scholes, as the underlying stock price increases:
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Question 380
The vega of a short option position is:
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Question 381
An Asian option on the average price is cheaper than an equivalent European option because:
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Question 382
The delta of a forward contract on a non-dividend paying stock is:
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Question 383
Early exercise of an American put option becomes more likely when:
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Question 384
The risk-neutral valuation principle states that:
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Question 385
The relationship between the price of an option and its delta, gamma, theta, and rho is captured by:
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Question 386
The no-arbitrage principle ensures that:
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Question 387
Implied volatility is said to be 'the market's forecast of future volatility' because:
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Question 388
The Black-Scholes model's assumption of constant volatility implies:
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Question 389
In the presence of a volatility skew, using BSM with a single implied volatility to price a portfolio of options will:
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Question 390
A quanto option is:
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