Options, Futures and Other Derivatives Ch1 Flashcards

1
Q

What is the underlying asset in a derivative contract?

A

The asset on which the value of the derivative is based, such as stocks, bonds, commodities, or indices.

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2
Q

Explain the concept of counterparty risk.

A

The risk that one party in a derivative transaction may default on its obligations, leading to financial losses for the other party.

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3
Q

Differentiate between over-the-counter (OTC) and exchange-traded derivatives.

A

Exchange-traded derivatives are standardized contracts traded on organized exchanges, while OTC derivatives are customized contracts traded directly between parties.

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4
Q

Define the term “margin” in futures trading.

A

A deposit made by both the buyer and the seller in a futures contract to ensure performance. It acts as collateral against potential losses.

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5
Q

What is the role of clearinghouses in futures trading?

A

Clearinghouses act as intermediaries, ensuring the performance of futures contracts by guaranteeing trades and managing margin requirements.

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6
Q

Explain the concept of arbitrage in derivatives markets.

A

Arbitrage involves profiting from price differences between related securities or assets by simultaneously buying and selling to exploit the discrepancy.

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7
Q

What are the key factors that influence the value of an option?

A

Underlying asset price, strike price, time to expiration, volatility, risk-free interest rate, and dividends.

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8
Q

What is the intrinsic value of an option?

A

The difference between the current price of the underlying asset and the strike price of the option, if it’s favorable.

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9
Q

Define time value in options.

A

The portion of an option’s premium that exceeds its intrinsic value, representing the possibility of the option gaining additional value before expiration.

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10
Q

Explain the concept of at-the-money (ATM) options.

A

Options where the strike price is equal to the current market price of the underlying asset.

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11
Q

What is the relationship between option prices and volatility?

A

Higher volatility generally leads to higher option prices due to increased uncertainty and potential for larger price movements.

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12
Q

Define the term “delta” in options.

A

Delta measures the sensitivity of an option’s price to changes in the price of the underlying asset.

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13
Q

Explain the concept of gamma in options.

A

Gamma measures the rate of change in an option’s delta in response to changes in the price of the underlying asset.

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14
Q

What is theta in options?

A

Theta measures the rate at which an option loses value as time passes and expiration approaches, also known as time decay.

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15
Q

Define vega in options.

A

Vega measures an option’s sensitivity to changes in volatility.

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16
Q

Explain the concept of risk-neutral valuation.

A

A method used to value derivatives assuming a risk-free rate, allowing for simplified pricing and hedging.

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17
Q

Define put-call parity.

A

An equation that shows the relationship between the prices of European put and call options with the same strike price and expiration date.

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18
Q

What are the key differences between European and American options?

A

European options can only be exercised at expiration, while American options can be exercised at any time before expiration.

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19
Q

What are the advantages of using derivatives?

A

Risk management, hedging, speculation, and leveraging investment positions.

20
Q

Explain the concept of a forward price in futures contracts.

A

The price at which the underlying asset will be traded on the delivery date in a forward or futures contract.

21
Q

What role do speculators play in derivatives markets?

A

Speculators take positions in derivatives with the intention of profiting from price changes, increasing market liquidity and efficiency.

22
Q

Define basis risk in derivatives trading.

A

The risk that the relationship between the price of the derivative and the underlying asset may change, leading to potential losses.

23
Q

Explain the concept of contango in futures markets.

A

Contango occurs when future prices of a commodity or asset are higher than the current spot price, often seen in markets with high demand and low supply.

24
Q

What is backwardation in futures markets?

A

Backwardation occurs when future prices of a commodity or asset are lower than the current spot price, indicating immediate demand or scarcity.

25
Q

Define the term “convergence” in futures markets.

A

Convergence is the process where futures prices gradually approach the spot price as the contract’s expiration date nears.

26
Q

What is the impact of dividends on options pricing?

A

Dividends can affect the price of the underlying asset, thus impacting the price and value of options.

27
Q

Explain the concept of volatility smile in options markets.

A

Volatility smile represents the pattern where options with the same expiration date but different strike prices have different implied volatilities.

28
Q

Define implied volatility in options.

A

Implied volatility is the market’s expectation of the future volatility of the underlying asset, inferred from the option’s price.

29
Q

What is the Black-Scholes-Merton model?

A

A mathematical model used for pricing European-style options, considering factors like stock price, strike price, time to expiration, risk-free interest rate, and volatility.

30
Q

Explain the limitations of the Black-Scholes-Merton model.

A

Assumptions such as constant volatility, no dividends, and efficient markets might not always reflect real-world conditions accurately.

31
Q

What is the role of financial institutions in derivatives markets?

A

Financial institutions often act as intermediaries, facilitating derivative transactions for clients, managing risk, and providing liquidity.

32
Q

Define the term “notional amount” in derivatives.

A

The nominal or face value of the underlying asset used to calculate payments or obligations in a derivative contract.

33
Q

Explain the concept of a derivative as a zero-sum game.

A

In derivative contracts, gains for one party are equal to the losses of the other, making it a zero-sum game.

34
Q

What is the significance of regulation in derivatives markets?

A

Regulation aims to promote market integrity, transparency, and stability, ensuring fair practices and reducing systemic risks.

35
Q

Define the term “mark-to-market” in derivatives.

A

The process of valuing positions based on current market prices, reflecting changes in the value of assets or contracts.

36
Q

What is the importance of risk management in derivatives trading?

A

Effective risk management helps in controlling potential losses, maintaining financial stability, and ensuring compliance with regulatory requirements.

37
Q

What is the Black-Scholes formula used for?

A

The Black-Scholes formula is used to calculate the theoretical price of European call and put options using factors like stock price, strike price, time to expiration, risk-free rate, and volatility.

38
Q

Provide the Black-Scholes formula for the price of a call option.

A
39
Q

Provide the formula for the calculation of d1 in the Black-Scholes model.

A
40
Q

What is the put-call parity equation?

A
41
Q

Explain the concept of delta in options and provide its formula.

A
42
Q

What is the formula for gamma in options?

A
43
Q

Explain the concept of vega in options and provide its formula.

A
44
Q

Explain the concept of theta in options and provide its formula.

A
45
Q

Define the concept of the risk-free rate in options pricing and provide its significance in formulas.

A

The risk-free rate is the theoretical return on an investment with zero risk. It’s used in options pricing models as it determines the present value of future cash flows, influencing option prices through discounting.

46
Q

Explain the concept of volatility skew in options and its implications.

A

Volatility skew refers to the differing implied volatility levels across various strike prices or expiration dates within an options chain. It implies differing market perceptions of potential price movements.

47
Q

Provide the formula for the calculation of implied volatility using the Black-Scholes model.

A

Implied volatility is often calculated by using the Black-Scholes model backward, solving for volatility when given the observed option price.