Strike price = PLN 80,000
Premium = 80,000 * 1% = 800
Actual market price at delivery date = PLN 90,000
Since, the price at the delivery date is higher, the investor will excercise the call option and his profit would be
Profit = 90,000 - 80,000 - 800 = 9,200 per car
The investor will get the benefit of 9,200 per car by excersing the call option.
Investor has written ten call options for one car each with a strike price of 80,000...
There are following options available on the market a. CALL with a strike price of 100 PLN and premium of 5 PLN b. PUT with a strike price of 100 PLN and premium of 10 PLN Is an arbitrage possible- explain your strategy? Would it be possible if you could either buy or write above options with the same characteristic-explain your strategy. [1,5 pt.] Result: NO YES
There are following options available on the market a. CALL with a strike price of 100 PLN and premium of 5 PLN b. PUT with a strike price of 100 PLN and premium of 10 PLN Is an arbitrage possible- explain your strategy? Would it be possible if you could either buy or write above options with the same characteristic-explain your strategy. [1,5 pt.] Result: NO YES
There are following options available on the market: a. CALL with a strike price of 100 PLN and premium of 5 PLN b. PUT with a strike price of 100 PLN and premium of 10 PLN Is an arbitrage possible explain your strategy? Would it be possible if you could either buy or write above options with the same characteristic- explain your strategy
An investor buys a two-month XYZ call option contract with a $25 strike price, and sells a two month XYZ call option contract with a $30 strike price. The premium is $2 for the call with the $25 strike price. The premium is $1 for the call with the $30 strike price. What is the maximum potential profit for this position?
1. Apple call options strike $330.00 is trading at $127.50 today. Under what circumstances does the investor of a long call make a profit? Under what circumstances will the option be exercised? Draw a diagram showing the variation of the investors profit with the stock price at the maturity of the option. hint: K = 330 C=127.50 Long call profit: St-K-c>0 , 2. Apple put options strike $460 is trading at $6.35 today. Under what circumstances does the investor make...
Suppose Darlene is a speculator who buys five British pound call options with a strike price of $1.50 and a March expiration date. The current spot price is $1.45 Darlene pays a premium of $0.01 per unit for the call option. Just before expiration, the spot price reaches $1.53 and Darlene exercises the option. Assume one option contract specifies 31,250 units. What is the profit or loss for Darlene?
suppose a call option with a strike price of $60 has a premium of $15, while another call on the same underlying stock has a strike price of $65 and a premium of $14. Both options expire at the same time. in this situation, an arbitrager would... a. buy the 65-strike call and sell the 60-strike short b. sell both call options. c. do nothing because arbitrage isn’t possible d. buy the 60 strike call and sell the 65-strike call...
Speculator considers purchasing several PUT options for a delivery of 100 kg of moon powder each with a strike price of 800 CHF per kg and premium of 400 CHF per contract. How many options at max can he enter if he owns 10,000 CHF? What would be his overall result, if the market price at delivery date is 860 CHF per kg?
Suppose you are given the following information: Current Price of the GPRO stock: Strike Price of a 1 year call option: Market Price (premium) of the call option: Strike Price of a 1 year put option: Market Price (premium) of the put option: $4.30 $7.00 $0.49 $7.00 $3.08 (a) What is the maximum amount the buyer of the call option can gain (per share)? [2 Points] (b) What is the maximum amount the seller of the call option can lose...
A 1-year European call and put options on a non-dividend paying stock has a strike price of 80. You are given: (i) The stock’s price is currently 75. (ii) The stock’s price will be either 85 or 65 at the end of the year. (iii) The continuously compounded risk-free rate is 4.5%. (a) Determine the premium for the call. (b) Determine the premium for the put.