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NEW QUESTION: 1
以下のうちのどれはリスク緩和を説明するか？
A. 関連するコストとともに、組織内外の別のエンティティまたはプロジェクトへリスクの移転。
B. プロジェクトの発生可能性にどのように対処するかについての詳細な説明とともに、リスクの理解。
C. プロジェクトまたは親組織にどれくらいリスクを潜在的にかかるかもしれないかという観点からのリスクの定量化。
D. このプロジェクトまたはそれに関連する他のすべての識別されたリスクに対するリスクの重み付けまたは優先順位付け。
Answer: B

NEW QUESTION: 2
The AC6605 of the Huawei box-type wireless controller supports 24 PoE interfaces. When the WLAN is connected to the network, it can directly supply power to the AP connected to the AC.
A. True
B. False
Answer: B

NEW QUESTION: 3
A stock sells for $100, and a call on the same stock for one year hence at a strike price of $100 goes for $35.
What is the price of the put on the stock with the same exercise and strike as the call? Assume the stock pays dividends at 1% per year at the end of the year and interest rates are 5% annually.
A. $31.20
B. $41.50
C. $35
D. $31.95
Answer: A
Explanation:
Explanation
We know from the put-call parity that:
Call - Put = Stock - Deposit
In the given situation,
Stock price = 100
call = 35
Put = ?
Exercise price = 100
However, we cannot use the stock price as-is, we need to adjust it for dividends that will be received during the period for which the option is valid. Dividends are $1, which need to be discounted to the present. In financial theory, dividends are often assumed to be continuously paid, though in reality they are single discrete payments at points in time. In this situation, for simplicity we assume that the dividend is paid at the end of the year, and needs to be discounted to the present and deducted from the spot price.
Therefore:
Stock price adjusted for dividends = $100 - ($1/1.05) = $100 - $0.95 = $99.05 Similarly, the bank deposit amount, which is the PV of the exercise price, can be calculated as $100/1.05 =
$95.24
We can now calculate the price of the put by plugging the numbers above in the put-call parity:
35 - Put = $99.05 - $95.24
Therefore the value of the put = 31.19, which is closest to 31.20 which therefore is the correct answer.