VALID 312-50V13 EXAM REVIEW, 312-50V13 VCE FILES

Valid 312-50v13 Exam Review, 312-50v13 Vce Files

Valid 312-50v13 Exam Review, 312-50v13 Vce Files

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Tags: Valid 312-50v13 Exam Review, 312-50v13 Vce Files, 312-50v13 Braindumps Pdf, Valid 312-50v13 Exam Questions, Reliable 312-50v13 Exam Papers

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ECCouncil 312-50v13 Vce Files, 312-50v13 Braindumps Pdf

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ECCouncil Certified Ethical Hacker Exam (CEHv13) Sample Questions (Q534-Q539):

NEW QUESTION # 534
Windows LAN Manager (LM) hashes are known to be weak.
Which of the following are known weaknesses of LM? (Choose three.)

  • A. Hashes are sent in clear text over the network.
  • B. Converts passwords to uppercase.
  • C. Makes use of only 32-bit encryption.
  • D. Effective length is 7 characters.

Answer: A,B,D


NEW QUESTION # 535
Your company, SecureTech Inc., is planning to transmit some sensitive data over an unsecured communication channel. As a cyber security expert, you decide to use symmetric key encryption to protect the data. However, you must also ensure the secure exchange of the symmetric key. Which of the following protocols would you recommend to the team to achieve this?

  • A. Utilizing SSH for secure remote logins to the servers.
  • B. Applying the Diffie-Hellman protocol to exchange the symmetric key.
  • C. Switching all data transmission to the HTTPS protocol.
  • D. Implementing SSL certificates on your company's web servers.

Answer: B

Explanation:
The protocol that you would recommend to the team to achieve the secure exchange of the symmetric key is the Diffie-Hellman protocol. The Diffie-Hellman protocol is a key agreement protocol that allows two or more parties to establish a shared secret key over an unsecured communication channel, without having to exchange the key itself. The Diffie-Hellman protocol works as follows12:
* The parties agree on a large prime number p and a generator g, which are public parameters that can be known by anyone.
* Each party chooses a random private number a or b, which are kept secret from anyone else.
* Each party computes a public value A or B, by raising g to the power of a or b modulo p, i.e., A = g

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