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NEW QUESTION: 1
EIGRPサマリールートの管理距離はいくつですか。
A. 0
B. 1
C. 2
D. 3
Answer: D
NEW QUESTION: 2
A. Option A
B. Option B
C. Option D
D. Option C
Answer: B
NEW QUESTION: 3
고정 세션을 지원하는 corp7509086nl이라는 함수 앱을 작성해야 합니다. 솔루션은 App Service 계획의 Azure 관련 비용을 최소화해야 합니다.
Azure Portal에서 무엇을 해야 합니까?
Answer:
Explanation:
See explanation below.
Explanation
Step 1:
Select the New button found on the upper left-hand corner of the Azure portal, then select Compute > Function App.
Step 2:
Use the function app settings as listed below.
App name: corp7509086n1
Hosting plan: Azure App Service plan
(need this for the sticky sessions)
Pricing tier of the the App Service plan: Shared compute: Free
Step 3:
Select Create to provision and deploy the function app.
References:
https://docs.microsoft.com/en-us/azure/azure-functions/functions-create-function-app-portal
NEW QUESTION: 4
Which of the following asymmetric encryption algorithms is based on the difficulty of factoring LARGE numbers?
A. RSA
B. Elliptic Curve Cryptosystems (ECCs)
C. El Gamal
D. International Data Encryption Algorithm (IDEA)
Answer: A
Explanation:
Explanation/Reference:
Explanation:
RSA is derived from the last names of its inventors, Rivest, Shamir, and Addleman.
This algorithm is based on the difficulty of factoring a number, N, which is the product of two large prime numbers. These numbers may be 200 digits each. Thus, the difficulty in obtaining the private key from the public key is a hard, one-way function that is equivalent to the difficulty of finding the prime factors of N.
In RSA, public and private keys are generated as follows:
Choose two large prime numbers, p and q, of equal length, compute p3q 5 n, which is the public
modulus.
Choose a random public key, e, so that e and (p - 1)(q - 1) are relatively prime.
Compute e x d = 1 mod (p - 1)(q - 1), where d is the private key.
Thus, d = e-1 mod [(p - 1)(q - 1)]
From these calculations, (d, n) is the private key and (e, n) is the public key.
Incorrect Answers:
A: El Gamal is based not on the difficulty of factoring large numbers but on calculating discrete logarithms in a finite field.
B: Elliptic Curve Cryptosystems (ECCs) are not based on the difficulty of factoring large numbers.
D: International Data Encryption Algorithm (IDEA) is not based on the difficulty of factoring large numbers.
References:
Krutz, Ronald L. and Russel Dean Vines, The CISSP Prep Guide: Mastering the Ten Domains of Computer Security, John Wiley & Sons, New York, 2001, p. 148
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