A European put option written on a non- dividend paying stock that is currently worth ₺100 in the stock market has a strike price of ₺100 and exactly five months left until its expiration date. If the continuously compounded annual risk-free rate is observed as 20% per year across all maturities and the put option is currently priced at ₺3.20 in the option market, what should be the theoretical price of a European call option written on the same stock that has the same strike price and expiration date as the put option described?

Intermediate Financial Management (MindTap Course List)
13th Edition
ISBN:9781337395083
Author:Eugene F. Brigham, Phillip R. Daves
Publisher:Eugene F. Brigham, Phillip R. Daves
Chapter5: Financial Options
Section: Chapter Questions
Problem 4P: Put–Call Parity The current price of a stock is $33, and the annual risk-free rate is 6%. A call...
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A European put option written on a non-
dividend paying stock that is currently worth
₺100 in the stock market has a strike price of
₺100 and exactly five months left until its
expiration date. If the continuously compounded
annual risk-free rate is observed as 20% per year
across all maturities and the put option is
currently priced at ₺3.20 in the option market,
what should be the theoretical price of a
European call option written on the same stock
that has the same strike price and expiration
date as the put option described?
Transcribed Image Text:A European put option written on a non- dividend paying stock that is currently worth ₺100 in the stock market has a strike price of ₺100 and exactly five months left until its expiration date. If the continuously compounded annual risk-free rate is observed as 20% per year across all maturities and the put option is currently priced at ₺3.20 in the option market, what should be the theoretical price of a European call option written on the same stock that has the same strike price and expiration date as the put option described?
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