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NEW QUESTION: 1
HOTSPOT
Match the HP tool with the appropriate description.

Answer:
Explanation:

Explanation:
Active Answer Provides configuration and quotation capabilities Services Media Library Provide media-driven service information SalesBuilder for Window Builds initial configuration quickly Simplifed configuration environment Provide various tools to configure,size.use and analyze the
performance of HP products and solutions.

NEW QUESTION: 2
Your system has been upgraded from Oracle Database 10g to Oracle Database 11g. You imported SQL Tuning Sets (STS) from the previous version. After changing the OPTIMIZER_FEATURE_ENABLE parameter to 10.2.0.4 and running the SQL Performance Analyzer, you observed performance regression for a few SQL statements. What would you do with these SQL statements?
A. Capture the plans from the previous version using STS and then load them into the stored outline
B. Capture the plan from the previous version using STS and then load them into SQL Management Base (SMB)
C. Set OPTIMIZER_USE_PLAN_BASELINES to FALSE to prevent the use of regressed plans
D. Set OPTIMIZER_CAPTURE_SQL_PLAN_BASELINES to FALSE to prevent the plans from being loaded to the SQL plan baseline
Answer: B

NEW QUESTION: 3
For each of the following statements, select Yes if the statement is true. Otherwise, select No.
NOTE: Each correct selection is worth one point.

Answer:
Explanation:

NEW QUESTION: 4
There are seven vocalists, four guitarists, four drummers, and two bassists in Glen Oak's music program,
while there are five vocalists, eight guitarists, two drummers, and three bassists in Belmont's music
program. If a band comprises one vocalist, one guitarist, one drummer, and one bassist, how many more
bands can be formed in Belmont?
A. 0
B. 1
C. 2
D. 3
E. 4
Answer: A
Explanation:
Explanation/Reference:
Multiply the numbers of vocalists, guitarists, drummers, and bassists in each town to find the number of
bands that can be formed in each town. There are (7)(4)(4)(2) = 224 bands that can be formed in Glen
Oak. There are (5)(8)(2)(3) = 240 bands that can be formed in Belmont; 240 224 = 16 more bands that
can be formed in Belmont.