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NEW QUESTION: 1
Which command will block external spoofed addresses?
A. access-list 128 deny ip 192.168.0.0 0.0.0.255 any
B. access-list 128 deny ip 192.168.0.0 0.0.31.255 any
C. access-list 128 deny ip 10.0.0.0 0.255.255.255 any
D. access-list 128 deny ip 10.0.0.0 0.0.255.255 any
Answer: C

NEW QUESTION: 2
SysOps管理者は、すべてが単一の支払人アカウントにリンクされているビジネスサポートプランの複数のアカウントを持つ大規模な組織を管理しています。管理者は、AWS Personal Health Dashboardイベントの自動通知を希望しています。
メインの支払いアカウントで、管理者はAWSヘルスイベントによってトリガーされるAmazon CloudWatchイベントを設定してAmazon SNSを使用して通知を発行しますが、リンクされたアカウントのアラートはトリガーできませんでした。
アラートが失敗したのはなぜですか？
A. AWS Personal Health Dashboardは、リンクされたアカウントではなく、1つのアカウントからのイベントのみを報告します。
B. AWS Organizationsを使用して、リンクされたアカウントを監視する必要があります。
C. Amazon SNSはAWS Personal Health Dashboardからトリガーできません。
D. AWS Personal Health Dashboardは、支払いアカウントからのみ設定する必要があります。その後、すべてのイベントが支払いアカウントにロールアップされます。
Answer: A

NEW QUESTION: 3
Which three statements about the RSA algorithm are true to provide data confidentiality? (Choose three.)
A. The RSA algorithm creates a pair of public-private keys and the public key is shared to perform encryption.
B. The RSA algorithm provides authentication but not encryption.
C. The RSA algorithm provides encryption and authentication.
D. The private key is never shared after it is generated.
E. The private key is used to decrypt the message that was encrypted by the public key.
F. The public key is used to decrypt the message that was encrypted by the private key.
Answer: A,D,E
Explanation:
RSA involves a public key and a private key. The public key can be known by everyone and is used for encrypting messages. Messages encrypted with the public key can only be decrypted in a reasonable amount of time using the private key. The keys for the RSA algorithm are generated the following way:
Choose two distinct prime numbers p and q.
Compute n = pq.
Compute (n) = (p)(q) = (p 1)(q 1) = n - (p + q -1), where is Euler's totient function.
Choose an integer e such that 1 < e < (n) and gcd(e, (n)) = 1; i.e., e and (n) are
coprime.
Determine d as d e1 (mod (n)); i.e., d is the multiplicative inverse of e (modulo
(n)).
This is more clearly stated as: solve for d given de 1 (mod (n))
This is often computed using the extended Euclidean algorithm. Using the
pseudocode in the Modular integers section, inputs a and n correspond to e and
(n), respectively.
d is kept as the private key exponent.
--
----
--
The public key consists of the modulus n and the public (or encryption) exponent e. The private key consists of the modulus n and the private (or decryption) exponent d, which must be kept secret. p, q, and (n) must also be kept secret because they can be used to calculate d.
An alternative, used by PKCS#1, is to choose d matching de 1 (mod ) with = lcm(p 1, q 1), where lcm is the least common multiple. Using instead of (n) allows more choices for d. can also be defined using the Carmichael function, (n)
Ref: http://en.wikipedia.org/wiki/RSA_%28cryptosystem%29.
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