Derivatives Flashcards

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1
Q

A forward commitment

A

a legally binding promise to perform some action in the future e.g. forward/future contracts, swaps

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2
Q

A contingent claim

A

a claim (to a payoff) that depends on a particular event e.g. options, credit derivatives

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3
Q

benefits of derivatives market

A
  • provide price information
  • risk mitigation
  • reduce transaction costs
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4
Q

cash settlement forward contract

A

either the long or the short in the forward contract will make a cash payment at contract expiration and the asset is not delivered.

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5
Q

open interest

A

the number of futures contracts of a specific kind outstanding at any given time

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6
Q

Derivatives pricing models use the risk-free rate to discount future cash flows because these models:

A

are based on portfolios with certain payoffs.

Derivatives pricing models use the risk-free rate to discount future cash flows (risk-neutral pricing) because they are based on constructing arbitrage relationships that are theoretically riskless

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7
Q

The value of a forward or futures contract at initiation and expiration:

A

Initiation: typically 0
Expiration: spot price - contract price

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8
Q

The price of a forward or futures contract

A

The price specified in the contract at which the two parties agree to trade the underlying asset on a future date. This remains the same over the term of the contract.

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9
Q

Convenience yield

A

nonmonetary benefits from holding an asset e.g. an asset that is difficult to sell short when it is perceived to be overvalued

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10
Q

why forward and future prices differ

A
  • futures gains and losses are settled each day and margin balance is adjusted accordingly.
  • if futures prices are positively (P ↑) or negatively (P ↓) correlated with INTEREST RATES
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11
Q

The price of a fixed-for-floating interest rate swap

A

The fixed rate specified in the swap contract.

Typically a swap will be priced such that it has a value of zero at initiation and neither party pays the other to enter the swap.

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12
Q

Six factors that determine options prices

A
  • price of underlying asset
  • exercise price
  • risk-free rate of interest (Rf ↑, call option values ↑, put option values ↓)
  • volatility of underlying asset
  • time to expiration
  • cost/benefits of holding asset
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13
Q

How does the value of a long position in a forward/future differ from the value of a short position during its life?

A

The long and short positions in a forward or futures contract have opposite values. A gain for one is an equal-sized loss for the other.

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14
Q

What is the impact of increased volatility on the value of call and put options?

A

Volatility ↑, call option values ↑, put option values ↑

Greater volatility in the price of the underlying asset increases the values of both puts and calls because options are “one-sided.” Since an option’s value can fall no lower than zero (it expires out of the money), increased volatility increases an option’s upside potential but does not increase its downside exposure.

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