Suppose the prices of 3-month European call options with strike prices of $40, $45 and $50 are
$6.08, $2.70, and $0.86, respectively.
a) Explain how a trader can create a butterfly spread using these options.
b) What is the profit when the price of the underlying asset in three months is $40
c) What is the profit when the price of the underlying asset in three months is $43
d) What is the profit when the price of the underlying asset in three months is $49
e) For what range of prices of the underlying asset does a trader make a profit?
Suppose the prices of 3-month European call options with strike prices of $40, $45 and $50 are $6.08, $2.70, and $0.86, respectively.
Three-month European put options with strike prices of $50, $55, and $60 cost $2, $4, and $7, respectively. 1) How can one create a butterfly spread using these options? 2) Please draw the payoff and profit diagrams of this butterfly strategy. 3) What are the maximum gain and maximum loss of the butterfly spread created using these put options? 4) For which two values of ST does the holder of the butterfly spread break even (with a profit of zero),...
Suppose that European call options with strike prices $30, $35, and $40 cost $7, $4, and $2, respectively. What is the upfront cash flow of creating a butterfly spread using these three call options?
Suppose that European call options with strike prices $30, $35, and $40 cost $7, $4, and $2, respectively. What is the upfront cash flow of creating a butterfly spread using these three call options? -$13 -$5 -$1 -$3
2. Three-month European put options with strike prices of $50, $55, and $60 cost $2, $4, and $7, respectively. a) What is the maximum gain when a butterfly spread is created from the put options? b) What is the maximum loss when a butterfly spread is created from the put options? c) For what two values of St does the holder of the butterfly spread break even with a profit of zero, where St is the stock price in three...
The table below gives today’s prices of six-month European put and call options written on a share of ABC stock at different strike prices. The stock does not pay a dividend and the risk-free interest rate is 0% per annum. Call Price ($) Strike Price ($) Put Price ($) 13.1 105 8.2 9.7 110 9.7 7.9 115 12.9 Using call options with strike prices of 105 and 110, create a bear spread and show in a table the profit of the...
Call options on a stock are available with strike prices of $15, $17.5 , and $20 and expiration dates in 3 months. Their prices are $4, $2, and $0.5 , respectively. (a) How can those options be used to create a butterfly spread? 2 (b) What is the initial investment? (c) Construct a table showing how payoff and profit varies with ST in 3 month, for the butterfly spread you created. The table should looks like this: Stock Price Payoff...
A trader buys a European call option and sells (short) a European put option. The options have the same underlying asset, strike price, and maturity. Describe the trader’s position. The trader monitors the market continuously and finds at one point that the call is significantly overpriced relative to fair value. What strategy is available for the trader to lock in a profit at current prices?
An investor creates a butterfly spread by trading 9-month call options with strike prices of $115, $125, and $135. The prices of the options are $20.50, $14.50, and $9.50, respectively. What is the total payoff when the stock price in 9 months is $128? (Note: Total payoff does not include initial investment) $5 $7 $0 $10
When is it appropriate for an investor to purchase a butterfly spread? Suppose three put options on a stock have the same expiration date and strike prices of $65, $70, and $75. The market prices are $3.50, $6, and $7.50, respectively. Explain how a butterfly spread can be created. Construct a table showing the profit from the strategy. For what range of stock prices would the butterfly spread lead to a loss? When is it appropriate for an investor to...
6. The following table shows the premiums of European call and put options having the same underlying stock, the same time to expiration but different strike prices: StrikeCall Premium Put Premium $20 $23 $25 $3.59 $2.45 $1.89 $2.64 $4.36 $5.70 You use the above call and put options to construct an asymmetric butterfly spread with the following characteristics (i) The maximum payoff of 6 is attained when the stock price at expiration is 23 (ii) The payoff is strictly positive...