12) A irm agrees to accept payments on a $1,000,000 loan with a ixed interest rate of 8%
in exchange for making the payments on a loan with loating rate payments based on
LIBOR. Payments are interest only with principal due in 10 years. The irm will beneit
A) if LIBOR falls.
B) if LIBOR rises.
C) if Libor remains unchanged.
D) if LIBOR luctuates randomly.
Question Status: Previous edition
Objective: 20.5 Understand how to value options and how swaps work.
Keywords: Black-Scholes option pricing model
Principles: Principle 2: There Is a Risk-Return Tradeof
13) The seller of credit default swaps
A) agrees to exchange payments with another security if interest rates change.
B) receives payments if the underlying security defaults.
C) is obliged to make payments if the underlying security defaults.
D) can only sell them to owners of the underlying security.
Question Status: New question
Objective: 20.5 Understand how to value options and how swaps work.
Keywords: Black-Scholes option pricing model
Principles: Principle 2: There Is a Risk-Return Tradeof
14) Which of the following is a vehicle for controlling exchange rate risk?
A) The purchase of a cross-rate index
B) The purchase of a LEAP
C) The purchase of a spot-rate index
D) A currency swap
Question Status: Previous edition
Objective: 20.5 Understand how to value options and how swaps work.
Keywords: Black-Scholes option pricing model
Principles: Principle 2: There Is a Risk-Return Tradeof
15) Futures and currency swaps eliminate unfavorable price movements, whereas options
can be used to eliminate the efect of both favorable and unfavorable price movements.
Question Status: Previous edition
Objective: 20.5 Understand how to value options and how swaps work.
Keywords: Black-Scholes option pricing model
Principles: Principle 2: There Is a Risk-Return Tradeof
16) As the volatility of a stock’s price increases, the value of call and put options on the
stock decreases.
Question Status: Previous edition
Objective: 20.5 Understand how to value options and how swaps work.
Keywords: Black-Scholes option pricing model
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