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Exam Code: GB0-382
Exam Name: H3CSE-RS-RT
Version: V22.75
Q & A: 580 Questions and Answers
GB0-382 Free Demo download
About H3C GB0-382 Exam
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NEW QUESTION: 1
A client device associates with an SSID provisioned with 802.1X authentication. The client is set for LEAP authentication. EAP termination (AAA Fastconnect) is enabled on the controller. But the client continuously cycles through the authentication process. Which of the following could cause this?
A. The DHCP server is not enabled.
B. The VLAN is missing for the SSID.
C. The controller does not support LEAP in this mode.
D. The client has an expired or revoked server certificate.
E. The Radius server is rejecting the client credentials.
Answer: C
NEW QUESTION: 2
What is TRUE about the PRPC command line utility that imports and exports archives? (Choose One)
A. It communicates with the source and target systems over SOAP
B. It does not require the Pega-ImportExport agent running
C. It cannot use a Rule-Admin-Product to export rules
D. It is installed with PRPC by default
Answer: B
NEW QUESTION: 3
標準に合わせるプロセスを加速するのに役立つツールはどれですか?この質問には3つの回答があります
A. テストスクリプト
B. セルフサービス構成Ul
C. 業務プロセスフロー
D. スターターシステム
E. コンテンツライフサイクル管理
Answer: A,C,D
NEW QUESTION: 4
What is the value of x?
(1) 22 < 3x + 1 < 28
(2) x is an integer.
A. The problem CANNOT be solved using statement (1) and statement (2) TOGETHER.
B. Statement (1), BY ITSELF, will suffice to solve the problem, but NOT statement (2) by itself.
C. The problem can be solved using EITHER statement (1) only or statement (2) only.
D. Statement (2), BY ITSELF, will suffice to solve the problem, but NOT statement (1) by itself.
E. The problem can be solved using statement (1) and statement (2) TOGETHER, but not ONLY statement (1) or statement (2).
Answer: E
Explanation:
Explanation/Reference:
Explanation:
Solve the compound inequality in statement (1). 22 < 3x + 1 < 28. Subtract 1 from each part of the
inequality. 22 - 1 < 3x + 1 - 1 < 28 - 1. Divide each part by 3. The
result is that x is some number between 7 and 9; thus, statement (1) is not sufficient. Statement (2), together with statement (1), is sufficient, and the answer is conclusively one value - namely, 8.
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