Reference no: EM133070470
For the next few questions, use the following information:
For the following problems assume the effective 6-month interest rate is 2%, the S&R 6-month forward price is $1020, and use these premiums for S&R options with 6 months to expiration:
Strike
|
Call
|
Put
|
950
|
120.405
|
51.777
|
1000
|
93.809
|
74.201
|
1020
|
84.47
|
84.47
|
1050
|
71.802
|
101.214
|
1107
|
51.873
|
137.167
|
1. How would you create a box spread with a certain payoff of $50?
Group of answer choices
A. Buy a call and sell a put both with a strike price of $1000 while simultaneously buying a put and selling a call with a strike price of $1050?
B. Buy a call and sell a put both with a strike price of $950 while simultaneously buying a put and selling a call with a strike price of $1050
C. Buy a call and sell a put both with a strike price of $1000 while simultaneously buying a put and selling a call with a strike price of $1020
D. Buy a put and sell a call both with a strike price of $1000 while simultaneously buying a call and selling a put with a strike price of $1050
2. What should it cost to implement the strategy from the previous question?
3. What is the implied effective 6-month interest rate from the box spread? (decimal form)
4. Say you wanted to borrow $68.63 money risk-free by trading in the options above. What strategy would allow you to do this?
Group of answer choices
A. Buy a put and sell a call both with a strike price of $950 while simultaneously buying a call and selling a put with a strike price of $1020
B. Selling call options at strike prices of $950 and $1000, while buying a put option with a strike price of $1020
C. Buy a put and sell a call both with a strike price of $1000 while simultaneously buying a call and selling a put with a strike price of $1050
D. Buy a call and sell a put both with a strike price of $1000 while simultaneously buying a put and selling a call with a strike price of $1050
5. According to put-call parity, what is the implied price of one share of S&R?
For the next 3 questions, use the following information:
At-the-money European 5 month maturity call options on Tesla stock trade for $44.75. The current stock price is $295 and the continuous annual risk-free interest rate is 3.5%...
6. What must be the price of an at-the-money 5 month maturity European put option on Tesla stock
7. What trades could you make if you felt Tesla stock will either increase or decrease in the next 5 months?
Group of answer choices
A. Buy both an at-the-money call option and an at-the-money put option
B. Sell both an at-the-money call option and an at-the-money put option
C. Buy an at-the-money call option and sell an at-the-money put option
D. Sell an at-the-money call option and buy an at-the-money put option
8. You consider the strategy from the previous question to be too expensive. Consider how you could make the same bet on volatility over the next 5 months at a lower cost, but with a strategy that would require the underlying to have a larger move in price for the option strategy to payoff. What is the option premium you would pay for this lower cost (but lower payoff) strategy given the following prices:
Strike
|
Call
|
Put
|
280
|
53.45
|
40.48
|
295
|
44.75
|
43.26
|
310
|
37.88
|
50.45
|
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