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NEW QUESTION: 1
* Vault1という名前のRecovery Servicesボールト
Windows Serverを実行するVM1という名前のAmazon Web Services（AWS）EC2仮想マシンがある場合Azure Site Recoveryを使用してVM1をVNet1に移行する必要があります。
Step 1: Deploy an EC2 virtual machine as a configuration server
Prepare source include:
* Use an EC2 instance that's running Windows Server 2012 R2 to create a configuration server and register it with your recovery vault.
* Configure the proxy on the EC2 instance VM you're using as the configuration server so that it can access the service URLs.
Step 2: Install Azure Site Recovery Unified Setup.
Download Microsoft Azure Site Recovery Unified Setup. You can download it to your local machine and then copy it to the VM you're using as the configuration server.
Step 3: Enable replication for VM1.
Enable replication for each VM that you want to migrate. When replication is enabled, Site Recovery automatically installs the Mobility service.
NEW QUESTION: 2
The basic formula for the Black-Schools Option Pricing Model essentially refs is The difference between the expected present value of the final stock price and the present value of the exercise price.
An entity wishes to price a call option written on a nondividend-paying stock using the Black-Scholes Option Pricing Model. The current stock price is US $50, the exercise price is US $48. The risk-free interest rate is 5.0%, the option expires in 1 year, and the cumulative probabilities used to calculate the present values of the final stock price and the exercise price are 65 and 58 respectively. If the value of et-n) is .9512. the current value of the call option is:
A. US $4.02
B. US $2.00 Answer
C. US $4.66
D. US $6.02
C is the current value of a call option with time t in years until expiration, S is the current stock price. N di is the cumulative probability that ai deviation less than di will occur in a standardized normal distribution [N di) is an area to the left of d under the curve for the standard normal distribution], E is the call's exercise price. e is a constant approximately 2.7183), and r is the annualized continuous risk-free rate of return. Thus, the value of the call is: