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NEW QUESTION: 1
Which is the correct combination of Service Management terms across the Lifecycle?
A. 1B, 2C, 3D, 4A
B. 1C, 2D, 3A, 4B
C. 1C, 2B, 3A, 4D
D. 1A, 2B, 3C, 4D
Answer: C
NEW QUESTION: 2
ある会社は最近、プライベートサブネットのAmazon EC2でLinuxベースのアプリケーションインスタンスを起動し、VPCのパブリックサブネットのAmazonEC2インスタンスでLinuxベースの要塞ホストを起動しました。ソリューションアーキテクトは、オンプレミスネットワークから、会社のインターネット接続を介して、要塞ホスト、およびアプリケーションサーバーに接続する必要があります。ソリューションアーキテクトは、すべてのEC2インスタンスのセキュリティグループがそのアクセスを許可することを確認する必要があります。
ソリューションアーキテクトがこれらの要件を満たすために実行する必要がある手順の組み合わせはどれですか？ （2つ選択）
A. アプリケーションインスタンスの現在のセキュリティグループを、要塞ホストのプライベートIPアドレスからのみインバウンドSSHアクセスを許可するものに置き換えます。
B. 要塞ホストの現在のセキュリティグループを、会社の外部IP範囲からのインバウンドアクセスのみを許可するセキュリティグループに置き換えます
C. 要塞ホストの現在のセキュリティグループを、アプリケーションインスタンスからのインバウンドアクセスのみを許可するセキュリティグループに置き換えます。
D. 要塞ホストの現在のセキュリティグループを、会社の内部IP範囲からのインバウンドアクセスのみを許可するセキュリティグループに置き換えます。
Answer: B,C
NEW QUESTION: 3
Which of the following is true in relation to Principal Component Analysis (PCA)?
I. An n x n positive definite square matrix will have n-1 eigenvectors
II. The eigenvalues for a correlation matrix can be derived from the corresponding values for the covariance matrix III. Principal components are uncorrelated to each other IV. PCA is useful as it allows 100% of the variation in a complex system to be explained by the first three principal components
A. I, II and IV
B. I and III
C. III
D. III and IV
Answer: C
Explanation:
Explanation
An n x n positive definite square matrix will have n eigenvectors, and not n - 1. Therefore statement I is incorrect.
A correlation and covariance matrix are related to each other through the matrix of standard deviations. If the covariance matrix is represented by V, the correlation matrix by C and D is the diagonal matrix of standard deviations, then V = DCD. However, there is no simple relationship between the eigenvalues of the two matrices, and it is not possible to derive the eigenvalues for one given the eigenvalues for the other. Therefore statement II is false.
Principal components are uncorrelated to each other. That is correct, and in fact PCA is useful because of this being so. Statement III is therefore true.
PCA does not explain 100% of the variation in a system with just three components - statement IV is false.
(Remember though that most (though not 100%) of the variation in a system of term structures is explained by the first three components - trend, tilt and curvature).
Thus Choice 'd' is the correct answer.
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