Suppose that you have calibrated both HL and BDT models to the yield curve and are trying to price a forward contract on a 5 year treasury note (Note: a forward contract is an obligation to buy a 5y treasury not at a predetermined date in the future at a predetermined price). Which of the two models will assign a higher price to this forward contract? a. HL price will be higher b. HL and BDT prices will be equal c. BDT price will be higher

Suppose that you have calibrated both HL and BDT models to the yield curve and are trying to price a forward contract on a 5 year treasury note (Note: a forward contract is an obligation to buy a 5y treasury not at a predetermined date in the future at a predetermined price). Which of the two models will assign a higher price to this forward contract? a. HL price will be higher b. HL and BDT prices will be equal c. BDT price will be higher

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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A firm can issue one of the listed products and convert them into the floating rate using IR swaps (LIBOR for 3.7% fixed). What is the lowest floating rate that the firm can get? Fixed rate note: 4% Simple FRN: L + 0.5% Inverse floater: 7.6% - L (e.g., if we can pay only L + 0.1% that would be great, but can we obtain such a low rate?) a.) L + 0.1% b.) L + 0.2% c.) L + 0.3% d.) L + 0.5%
If put options on USD with a strike price of AUD6.9/USD have a premium of AUD4.3, what is the break- even price (BEP) for a buyer or a seller of these options? Assume that there are no brokerage fees. Question Answer a. The buyer's BEP is AUD 2.6000 and the seller's BEP is AUD 11.2000 b. The buyer's BEP is AUD 2.6000 and the seller's BEP is AUD 2.6000 c. The buyer's BEP is AUD 11.2000 and the seller's BEP is AUD 11.2000 d. The buyer's BEP is AUD 11.2000 and the seller's BEP is AUD 2.6000 e. The buyer's BEP is AUD 6.9000 and the seller's BEP is AUD 11.2000
Assume that K=61, St =65, t = 0.25 (i.e. time to expiry is 3 months), and the risk-free rate is 0.04. The current price of the put option is p = 4. What would the price of the call option ‘c’ need to be for put-call parity to hold?
use binomial option pricing model for this question. suppose the current spot rate for USD/CHF is 0.7. you need to find the one-year call option price of USD/CHF with the exercise price of 0.68 USD/CHF. Assume that our future states will be either 0.7739 U&SD/CHF or 0.6332 USD/CHF. 1) What are the payoffs of a call option (for both states) 2) what is the hedge ratio of the call option?
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A firm has a payable of €2,400,000.00. They hedge this exposure with a call option with a strike price of $ 1.2083 / €. The premium of the option is $0.0121. If at the time of payment the spot price ends up equal to $ 1.2687 / €. What is the firm's total cost?
Assume that K=61, St =65, t = 0.25 (i.e. time to expiry is 3 months), and the risk-free rate is 0.04. The current price of the put option is p = 4. If the price of the call option is 7.17, describe the arbitrage that would be possible, and calculate the profit that would result.
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