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NEW QUESTION: 1
The VPN termination function provides the ability to connect two networks together securely over the internet. Which of these is true of IP addressing with regard to VPN termination?
A. termination devices need not routable addresses inside the VPN
B. addressing designs need to allow for summarization
C. IGP routing protocols will update their routing tables over an IPsec VPN
D. termination devices need routable addresses inside the VPN
Answer: B
Explanation:
Section: (none)
Explanation/Reference:

NEW QUESTION: 2
You are installing the DCS server and need to get a copy of the software.
Which directory on the Avaya Aura@ Conferencing 7 server will you find the software you need?
A. /var/mcp/loads/MCP_xxx/dcs
B. /var/mcp/os/install/MCP_xxx/dcs
C. /var/mcp/extract/MCP_xxx/dcs
D. /var/mcp/install/MCP_xxx/dcs
Answer: B

NEW QUESTION: 3
Which two statements are correct about using global-based policies over zone-based policies? (Choose two.)
A. With global-based policies, you do not need to specify a destination address in the match criteria.
B. With global-based policies, you do not need to specify a destination zone in the match criteria.
C. With global-based policies, you do not need to specify a source address in the match criteria.
D. With global-based policies, you do not need to specify a source zone in the match criteria.
Answer: A,C

NEW QUESTION: 4
Your team needs to build a model that predicts whether images contain a driver's license, passport, or credit card. The data engineering team already built the pipeline and generated a dataset composed of 10,000 images with driver's licenses, 1,000 images with passports, and 1,000 images with credit cards. You now have to train a model with the following label map: ['driversjicense', 'passport', 'credit_card']. Which loss function should you use?
A. Binary cross-entropy
B. Categorical cross-entropy
C. Categorical hinge
D. Sparse categorical cross-entropy
Answer: D
Explanation:
se sparse_categorical_crossentropy. Examples for above 3-class classification problem: [1] , [2], [3]

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