PRIN.OF CORPORATE FINANCE
PRIN.OF CORPORATE FINANCE
13th Edition
ISBN: 9781260013900
Author: BREALEY
Publisher: RENT MCG
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Chapter 20, Problem 15PS

Put–call parity

  1. a. If you can’t sell a share short, you can achieve exactly the same final payoff by a combination of options and borrowing or lending. What is this combination?
  2. b. Now work out the mixture of stock and options that gives the same final payoff as investment in a risk-free loan.
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Tick all those statements on options that are correct (and don't tick those statements that are incorrect). a. In general the equation S(T) + (K − S(T))† = (S(T) – K)† + K is valid. - b. The Black-Scholes formula is based on the assumption that the share price follows a geometric Brownian motion. The put-call parity formula necessarily requires the assumption that the share price follows a geometric Brownain motion. d. An American put option should never be exercised before the expiry time. e. If interest is compounded continuously then the put-call parity formula is P + S(0) = C + Ke¯r where T is the expiry time. C.
Tick all those statements on options that are correct (and don't tick those statements that are incorrect). O a. The Black-Scholes formula is based on the assumption that the share price follows a geometric Brownian motion. Ob. The put-call parity formula necessarily requires the assumption that the share price follows a geometric Brownain motion. 0 C. If interest is compounded continuously then the put-call parity formula is P+ S(0) = C + Ke where I is the expiry time. Od. In general the equation S(T) + (K − S(T))+ (S(T) — K)† + K is valid. An American put option should never be exercised before the expiry time. e. =
Use the put-call parity relationship to demonstrate that an at-the-money call option on a nondividend-paying stock must cost more than an at-the-money put option. Show that the prices of the put and call will be equal if So = (1 + r)^T

Chapter 20 Solutions

PRIN.OF CORPORATE FINANCE

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