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NEW QUESTION: 1
Refer to the exhibit. Which output of the show crypto ipsec sa | include ident command is true?

A. local ident (addr/mask/prot/port): (0.0.0.0/0.0.0.0/0/0)
B. local ident (addr/mask/prot/port): (Public peer IP/255.255.255.255/47/0)
C. local ident (addr/mask/prot/port): (0.0.0.0/0.0.0.0/0/47)
D. local ident (addr/mask/prot/port): (0.0.0.0/0.0.0.0.0/0/0)
E. local ident (addr/mask/prot/port): (0.0.0.0/0.0.0.0/1723/0)
Answer: B
Explanation:
This command show Phase 2 tunnel information (IPsec security associations (SAs) built between peers). An example of an encrypted tunnel is built between 20.1.1.1 and 10.1.1.1 and the output of the "show crypto ipsec sa" command is shown below:

The line "local ident (addr/mask/prot/port)" means local selector that is used for encryption and decryption.

NEW QUESTION: 2
test-migrationという名前のリソースグループにTestMigという名前のAzure Migrateプロジェクトを作成します。
移行を評価するオンプレミス仮想マシンを検出する必要があります。
どの3つのアクションを順番に実行する必要がありますか？回答するには、アクションのリストから回答領域に適切なアクションを選択し、正しい順序に並べます。

Answer:
Explanation:

Explanation:
Step 1: Download the OVA file for the collection appliance
Azure Migrate uses an on-premises VM called the collector appliance, to discover information about your on-premises machines. To create the appliance, you download a setup file in Open Virtualization Appliance (.ova) format, and import it as a VM on your on-premises vCenter Server.
Step 2: Create a migration group in the project
For the purposes of assessment, you gather the discovered VMs into groups. For example, you might group VMs that run the same application. For more precise grouping, you can use dependency visualization to view dependencies of a specific machine, or for all machines in a group and refine the group.
Step 3: Create an assessment in the project
After a group is defined, you create an assessment for it.
References:
https://docs.microsoft.com/en-us/azure/migrate/migrate-overview

NEW QUESTION: 3
The RSA Algorithm uses which mathematical concept as the basis of its encryption?
A. Geometry
B. 16-round ciphers
C. PI (3.14159...)
D. Two large prime numbers
Answer: D
Explanation:
Source: TIPTON, et. al, Official (ISC)2 Guide to the CISSP CBK, 2007 edition, page 254.
And from the RSA web site, http://www.rsa.com/rsalabs/node.asp?id=2214 :
The RSA cryptosystem is a public-key cryptosystem that offers both encryption and digital signatures (authentication). Ronald Rivest, Adi Shamir, and Leonard Adleman developed the RSA system in 1977 [RSA78]; RSA stands for the first letter in each of its inventors' last names.
The RSA algorithm works as follows: take two large primes, p and q, and compute their product n = pq; n is called the modulus. Choose a number, e, less than n and relatively prime to (p-1)(q-1), which means e and (p-1)(q-1) have no common factors except 1. Find another number d such that (ed - 1) is divisible by (p-1)(q-1). The values e and d are called the public and private exponents, respectively. The public key is the pair (n, e); the private key is (n, d). The factors p and q may be destroyed or kept with the private key.
It is currently difficult to obtain the private key d from the public key (n, e). However if one could factor n into p and q, then one could obtain the private key d. Thus the security of the
RSA system is based on the assumption that factoring is difficult. The discovery of an easy method of factoring would "break" RSA (see Question 3.1.3 and Question 2.3.3).
Here is how the RSA system can be used for encryption and digital signatures (in practice, the actual use is slightly different; see Questions 3.1.7 and 3.1.8):
Encryption
Suppose Alice wants to send a message m to Bob. Alice creates the ciphertext c by exponentiating: c = me mod n, where e and n are Bob's public key. She sends c to Bob. To decrypt, Bob also exponentiates: m = cd mod n; the relationship between e and d ensures that Bob correctly recovers m. Since only Bob knows d, only Bob can decrypt this message.
Digital Signature
Suppose Alice wants to send a message m to Bob in such a way that Bob is assured the message is both authentic, has not been tampered with, and from Alice. Alice creates a digital signature s by exponentiating: s = md mod n, where d and n are Alice's private key.
She sends m and s to Bob. To verify the signature, Bob exponentiates and checks that the message m is recovered: m = se mod n, where e and n are Alice's public key.
Thus encryption and authentication take place without any sharing of private keys: each person uses only another's public key or their own private key. Anyone can send an encrypted message or verify a signed message, but only someone in possession of the correct private key can decrypt or sign a message.