Put-call parity suggests that Select one: a. the sum of the prices of a stock and a call equal zero b. the sum of the prices of a put and a call equal zero c. the sum of the prices of a stock, a call, a put, and a bond equal zero d. sum of the prices of a stock and a put must equal the sum of the prices of a call and a discounted bond with the maturity date as the expiration date of the options
Option D is correct
Sum of the prices of stock and put must equal the same of prices of a call and a discounted bond with maturity date as the expiration date of the option
As per put call parity,
C + X/(1 + r)^t = S +
Put-call parity suggests that Select one: a. the sum of the prices of a stock and...
d. $5.00 According to put-call parity for European options, purchasing a put option on ABC stock would be equivalent to: a. Buying a call, buying ABC stock, and buying a zero-coupon bond. b. Buying a call, selling ABC stock, and buying a zero-coupon bond. Selling a call, selling ABC stock, and buying a zero-coupon bond. d. Buying a call, selling ABC stock, and selling a zero-coupon bond. C. te 1C Tha riek feee. d. $5.00 According to put-call parity for...
9. Put-call parity and the value of a put option Aa Aa E Consider two portfolios A and B. At the expiration date, t, both portfolios have identical payoffs. Portfolio A consists of a put option and one share of stock. Portfolio B has a call option (with the same strike price and expiration date as the put option) and cash in the amount equal to the present value (PV) of the strike price discounted at the continuously compounded risk-free...
A put option and a call option on a stock have the same expiration date and the same exercise (or strike price). Both options expire in 6 months. Assume that put-call parity holds and interest rate is positive. If both call and put options have the same price, which of the following is true? A) Put option is in-the-money. B) Call option is in-the-money. C) Both call and put options are in-the-money. D) Both call and put options are out-of-the-money.
5.8. The prices of European call and put options on a non-dividend-paying stock with 15 months to maturity, a strike price of $118, and an expiration date in 15 months are $21 and $5, respectively. The current stock price is $125. What is the implied risk-free rate?
Given the following parameters use put-call parity to determine the price of a put option with the same exercise price. Current stock price: $48.00 Call option exercise price: $50.00 Sales price of call options: $3.80 Months until expiration of call options: 3 Risk free rate: 2.6 percent Compounding: Continuous A) Price of put option = $5.48 B) Price of put option = $4.52 C) Price of put option = $6.13
Given the following parameters use put-call parity to determine the price of a put option with the same exercise price. Show your work. Current stock price: $48.00 Call option exercise price: $50.00 Sales price of call options: $3.80 Months until expiration of call options: 3 Risk free rate: 2.6 percent Compounding: Continuous A) Price of put option = $5.48 B) Price of put option = $4.52 C) Price of put option = $6.13
Put-Call Parity The current price of a stock is $35, and the annual risk-free rate is 3%. A call option with a strike price of $31 and with 1 year until expiration has a current value of $6.60. What is the value of a put option written on the stock with the same exercise price and expiration date as the call option? Do not round intermediate calculations. Round your answer to the nearest cent. How do you calculate the negative...
1. (Put-call parity) A stock currently costs So per share. In each time period, the value of the stock will either increase or decrease by u and d respectively, and the risk-free interest rate is r. Let Sn be the price of the stock at t n, for O < n < V, and consider three derivatives which expire at t- N, a call option Vall-(SN-K)+, a put option Vpul-(K-Sy)+, ad a forward contract Fv -SN -K (a) The forward...
Assume put-call parity holds. One stock is selling for $33 per share. Calls with a $30 strike and 180 days until expiration are selling for $6. What should be the put price? Suppose risk-free rate is 4%.
Question 16. You know that put call parity must hold and you observe the following information in the market: Spot: 195kr Strike: 180kr Call premium: 24kr Put premium: 7kr Time to maturity: 9 months exactly (the Call and the Put options have the same underlying security, strike price and maturity date) What is the risk-free rate?