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NEW QUESTION: 1
ユーザーがVPCウィザードを使用してCIDR 20.0.0.0/16でVPCを作成しました。ユーザーは、パブリックCIDR（20.0.0.0/24。とVPNのみのサブネットCIDR（20.0.1.0/24。、およびユーザーのデータセンターに接続するためのハードウェアVPNアクセス）を作成しました。以下のコンポーネントのうちどれが存在しないかVPCがウィザードでセットアップされるとき？
A. パブリックサブネットのインターネットゲートウェイ
B. パブリックサブネットに接続されたカスタムルートテーブル
C. VPNのみのサブネットで接続されたメインルートテーブル
D. VPNサブネットインスタンスがインターネットに接続できるように構成されたNATインスタンス
Answer: D
Explanation:
説明
ユーザーはVPC内の要件に従ってサブネットを作成できます。ユーザーが自分のデータセンターからVPCに接続する場合は、ハードウェアVPNアクセスを使用してデータセンターに接続するパブリックおよびVPNのみのサブネットをセットアップできます。ユーザーがウィザードを使用してこの設定を構成すると、VPNのみのサブネットで使用されるメインルートテーブルが更新され、カスタムルートテーブルが作成されてパブリックサブネットに関連付けられます。また、パブリックサブネットのインターネットゲートウェイも作成します。ウィザードは、デフォルトではNATインスタンスを作成しません。ユーザーはそれを手動で作成し、VPNのみのサブネットに接続できます。

NEW QUESTION: 2
You have a DHCP server named Server1 that runs Windows Server 2016.
You have a single IP subnet.
Server1 has an IPv4 scope named Scope1. Scope1 has an IP address range of 10.0.1.10 to 10.0.1.200 and a length of 24 bits.
You need to create a second logical IP network on the subnet. The subnet will use an IP address range of
10.0.2.10 to 10.0.2.200 and a length of 24 bits.
What should you do?
A. Create a second scope, and then run the DHCP Split-Scope Configuration Wizard.
B. Create a new scope, and then modify the IPv4 bindings.
C. Create a superscope, and then configure an exclusion range in Scope1.
D. Create a second scope, and then create a superscope.
Answer: D
Explanation:
Explanation/Reference:
References: https://technet.microsoft.com/en-us/library/cc958938.aspx

NEW QUESTION: 3
According to the mean-variance criterion, which of the following statements are true in relation to an investor who does not borrow or lend?
I. The investor would select a portfolio of assets to minimize drawdowns II. The investor would prefer a portfolio on the efficient frontier III. The investor would prefer a portfolio with a higher return given the same level of risk IV. The investor would maximize portfolio return alone as the mean-variance criterion assumes risk neutrality
A. III
B. III and IV
C. I and II
D. II and III
Answer: D
Explanation:
Explanation
According to the mean variance criterion, an investor would always:
- prefer less risk to more risk given a certain level of returns,
- prefer more returns to less returns given a certain level of risk,
- if two portfolios are such that one provides higher returns at a higher risk, and the other provides a lower return at a lower risk, then we cannot say which of the portfolios the investor would prefer as that would depend upon the investor's risk preference.
The implication of the above is that an investor will always prefer a portfolio on the efficient frontier (the first two points above), as the portfolios on the efficient frontier always represent the maximum return for any given level of risk (or lowest risk given a certain level of desired return). As between two portfolios both of which are on the efficient frontier (last point above), the investor will pick based upon his or her level of risk tolerance.
Therefore statement II and III are correct, and Choice 'd' is the correct answer. The reference to drawdowns and risk neutrality in statements I and IV are meaningless in the context and are incorrect.