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NEW QUESTION: 1
My Alerts help in ___________________? (Choose One)
A. Inserting JavaScript alerts into HTML property rules
B. Interpreting the alert messages
C. Setting PRPC threshold values in the prconfig.xml file
D. Creating alert warnings for rule conflicts
Answer: B
NEW QUESTION: 2
보안 정책이 충족되었는지 확인해야합니다. CS07 행에 어떤 코드를 추가합니까?
A. -PermissionsToCertificates 랩키, 랩키 해제, 가져 오기
B. -PermissionsToKeys 랩키, 랩키 해제, 가져 오기
C. -PermissionsToCertificates는 생성, 암호화, 해독
D. -PermissionsToKeys 생성, 암호화, 암호 해독
Answer: C
Explanation:
설명:
시나리오 : 데이터 보안에 사용되는 모든 인증서와 비밀은 Azure Key Vault에 저장해야합니다.
최소 권한의 원칙을 준수하고 의도 한 기능을 수행하는 데 필수적인 권한을 제공해야합니다.
Set-AzureRmKeyValutAccessPolicy 매개 변수 -PermissionsToKeys는 사용자 또는 서비스 사용자에게 부여 할 주요 작업 권한 배열을 지정합니다. 이 매개 변수에 허용되는 값 : 암호 해독, 암호화, unwrapKey, wrapKey, 확인, 서명, 가져 오기, 나열, 업데이트, 작성, 가져 오기, 삭제, 백업, 복원, 복구, 제거
https://docs.microsoft.com/en-us/powershell/module/azurerm.keyvault/set-azurermkeyvaultaccesspolicy
NEW QUESTION: 3
Which of the following is MOST important in developing a security strategy?
A. Allocating sufficient resources to information security
B. Understanding key business objectives
C. Having a reporting line to senior management
D. Creating a positive business security environment
Answer: B
Explanation:
Alignment with business strategy is of utmost importance. Understanding business objectives is critical in determining the security needs of the organization.
NEW QUESTION: 4
You are examining a portfolio composed of 33% money-market investments, 9.5% bonds, and 57.5% stocks. Last year, the return on the money-market investments was 4%; the return on bonds was 9%, and the return on stocks was -11%. What is the contribution of stocks toward the portfolio weighted average return?
A. -6.325%.
B. -11.00%.
C. -57.50%.
Answer: A
Explanation:
The portfolio weighted-average mean return is equal to the sum (as i goes from 1 to n) of w_i
* X_i, where w_i is the percentage weight in the portfolio of the ith asset, and X_i is the investment return of the ith asset. The contribution of any asset will equal its weight in the portfolio times its return. Here, we get 0.575 * - 0.11 = -6.325%.