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NEW QUESTION: 1
アクティブなDHCPv6クライアントの数を特定するには、どのコマンドを使用しますか?
A. ipv6 dhcpプールを表示
B. ipv6 dhcpデータベースを表示
C. ipv6 dhcpインターフェイスを表示
D. ipv6インターフェイスを表示
Answer: A
Explanation:
The show ipv6 dhcp pool command displays information on the configured pool. This includes the static bindings, prefix information, the DNS server, and the domain names configured for the pool.
It also displays the number of active clients.
The show ipv6 dhcp interface command allows you to verify whether a client has obtained an IPv6 address via DHCPv6. It does not display the number of active clients.
The show ipv6 interface command allows you to verify that an IPv6 address is configured on the device. You can also determine whether it was configured with stateless autoconfiguration or manually. It does not display the number of active clients.
The show ipv6 dhcp database command displays information on the binding database agents TFTP, NVRAM, and flash. It does not display the number of active clients.
NEW QUESTION: 2
Your company plans to create separate subscriptions for each department. Each subscription will be associated to the same Azure Active Directory (Azure AD) tenant.
You need to configure each subscription to have the same role assignments.
What should you use?
A. Azure Security Center
B. Azure Blueprints
C. Azure Policy
D. Azure AD Privileged Identity Management (PIM)
Answer: B
Explanation:
Explanation
https://docs.microsoft.com/en-us/azure/governance/blueprints/overview#blueprint-definition
https://docs.microsoft.com/en-us/azure/governance/blueprints/overview
NEW QUESTION: 3
A. Option D
B. Option B
C. Option C
D. Option A
Answer: A,D
NEW QUESTION: 4
What would be the expected return on a stock with a beta of 1.2, when the risk free rate is 3% and the broad market index is expected to earn 8%?
A. 9.6%
B. 7.4%
C. 9%
D. 7%
Answer: C
Explanation:
Explanation
The stock has a beta of 1.2, therefore intuitively it can be expected to earn more than the broad market index.
It will earn the risk free rate, ie 3%, and 1.2 times the equity risk premium of 5% (8% - 3%). The expected returns from the stock therefore are 3% + (8% - 3%)*1.2 = 9%
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