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ACRP Certified Professional Exam
- Exam Number/Code : ACRP-CP
- Exam Name : ACRP Certified Professional Exam
- Questions and Answers : 213 Q&As
- Update Time: 2019-01-10
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NEW QUESTION: 1
OSIデータカプセル化プロセスの手順を正しく説明しているのはどれですか2つ(2つ選択してください。)
A. プレゼンテーション層はビットを電圧に変換し、物理リンクを介して送信します。
B. データリンク層は、物理的な送信元および宛先アドレスとFCSをセグメントに追加します。
C. トランスポート層は、データストリームをセグメントに分割し、信頼性とフロー制御情報を追加します。
D. ネットワーク層がレイヤー3アドレスと制御情報をセグメントに追加すると、パケットが作成されます。
E. ネットワーク層が送信元および宛先ホストアドレスとプロトコル関連の制御情報でフレームをカプセル化すると、パケットが作成されます。
Answer: C,D
NEW QUESTION: 2
Refer to exhibit.
Which statement explains the configuration error message that is received?
A. It belongs to a private IP address range.
B. IT is a network IP address.
C. It is a broadcast IP address
D. The router does not support /28 mask.
Answer: C
NEW QUESTION: 3
In which phase do you verify that the SAP Best Practice solution scenarios meet the business needs of the customer?
Please choose the correct answer.
Response:
A. Deploy
B. Prepare
C. Realize
D. Explore
Answer: D
NEW QUESTION: 4
A security administrator must implement a system to allow clients to securely negotiate encryption keys with the company's server over a public unencrypted communication channel.
Which of the following implements the required secure key negotiation? (Choose two.)
A. Symmetric encryption
B. PBKDF2
C. ECDHE
D. Steganography
E. Diffie-Hellman
Answer: C,E
Explanation:
Explanation/Reference:
Explanation:
Elliptic curve Diffie-Hellman (ECDH) is an anonymous key agreement protocol that allows two parties, each having an elliptic curve public-private key pair, to establish a shared secret over an insecure channel.
This shared secret may be directly used as a key, or better yet, to derive another key which can then be used to encrypt subsequent communications using a symmetric key cipher. It is a variant of the Diffie- Hellman protocol using elliptic curve cryptography.
Note: Adding an ephemeral key to Diffie-Hellman turns it into DHE (which, despite the order of the acronym, stands for Ephemeral Diffie-Hellman).
Adding an ephemeral key to Elliptic Curve Diffie-Hellman turns it into ECDHE (again, overlook the order of the acronym letters; it is called Ephemeral Elliptic Curve Diffie-Hellman). It is the ephemeral component of each of these that provides the perfect forward secrecy.