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NEW QUESTION: 1
ユーザーがUS-East-1a AZにEBSインスタンスを作成しました。ユーザーは、US-East-1bゾーンに30 GBのボリュームを持っています。ユーザーはどのようにしてボリュームをインスタンスにアタッチできますか？
A. ボリューム複製機能を使用して、US-East-1aに新しいボリュームを作成し、それをボリュームに接続します
B. ボリューム移行機能を使用して、あるAZから別のAZにボリュームを移動し、インスタンスにアタッチします
C. ボリュームとインスタンスの両方が同じリージョンにあるため、ユーザーはボリュームを接続できます
D. ボリュームのスナップショットを作成します。 USEast-1aに新しいボリュームを作成し、インスタンスにアタッチします
Answer: D
Explanation:
EBSボリュームがEC2インスタンスの同じAZにない場合、インスタンスに接続できません。
唯一のオプションは、ボリュームのスナップショットを取り、インスタンスのAZに新しいボリュームを作成することです。 http://docs.aws.amazon.com/AWSEC2/latest/UserGuide/EBSSnapshots.html

NEW QUESTION: 2
In which tools can the project team across the SAP Activate Methodology content including accelerators?
There are 2 correct answers to this question.
Response:
A. SAP Community Network
B. Roadmap Viewer
C. SAP Service Marketplace
D. SAP Jam
Answer: B,D

NEW QUESTION: 3
Assume the following information about the common stock of a mid-sized regional bank.
Required rate of return on equity: 13.75% per year
Expected growth rate: 10.20% per year
Dividend at t0: $0.35
Assuming that the growth rate will remain stable, what is the value of this regional bank's common stock?
A. The answer cannot be calculated from the information provided.
B. $10.02
C. $10.86
D. $15.23
E. $13.93
F. None of these answers is correct.
Answer: C
Explanation:
Explanation/Reference:
Explanation:
In this example, the growth rate of dividends is assumed to remain stable, allowing the use of the Gordon Model. The Gordon Model is also known as the "constant growth dividend discount model" and takes the following form:
P0 = [D1 / (r - g)]
Where
P0 = the price of common stock X at time 0
D1 = the expected dividend at t1
r = the required rate of return on equity investments and g = the expected growth rate of dividends.
Since the dividend at t1 is not provided, we must calculate it manually by multiplying the dividend at t0 by (1 + g). This will produce an answer of $0.3857 at t1.
Now that the dividend at t1 has been determined, the given information can be put into the equation provided, leading to the following series of calculations:
P0 = [$0.3857 / (.1375 - .1020)] = $10.86.
When using the Gordon model, remember that the required rate of return "r" must be greater than the expected growth rate "g." Otherwise, the equation will produce a nonsensical answer.