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题目
题目

fin_412_120258_251367 Test 1 in class

单项选择题

I am long Nasdaq futures because the financial conditions are ridiculously easy given all of the stimulus. However, we are going into earnings to I decide to buy a protective put. This means my synthetic position is

选项
A.Synthetic long call
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标准答案
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思路分析
The prompt describes being long Nasdaq futures and then buying a protective put as a hedge around that position. Option setup: The only listed choice is 'Synthetic long call.' First, consider what a synthetic long call represents in standard options theory: a long call can be replicated synthetically by combining positions in the underlying asset and puts such that the pa......Login to view full explanation

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类似问题

Consider a European call option on a non-dividend-paying stock. The call has a strike price of $99.98 and expires in two years. The spot price of the underlying stock is $91.4. The no-arbitrage price of the call is $12.84. The 2-year spot interest rate 2.25% (APR compounded annually). A European put option on the same non-dividend-paying stock, with the same strike price ($99.98) and maturity (two years) as the call, is currently overpriced by the market, resulting in an arbitrage profit of $1.94.  Calculate the market price of this put. Enter your final answer rounded to two decimal places. For example, enter 1.23 if your answer is $1.234, and enter -1.23 if your answer is -$1.234.

You observe the following prices European options on a non-dividend-paying stock: Current stock price: $20 Strike price (both options): $22 Time to maturity: 1 year Option prices (each option is written on 1 share): European call price: $1.23 European put price: $1.98 You know that both options are correctly priced.  Using these prices, compute the implied one-year effective risk-free interest rate. Enter your final answer rounded to two decimal places. For example, enter 1.23 if your answer is $1.234, and enter -1.23 if your answer is -$1.234.

Which relationship holds with the most precision?

Consider a put and a call on a stock with price S. The stock does not pay dividends. Interest rates are zero. Both options have the same expiration date. Between Monday and Tuesday, S does not change, but the call price falls by $2. What happens to the put price?

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