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NEW QUESTION: 1
An administrator is using Simplified Disaster Recovery to perform a full recovery of a
Backup Exec server including the volume that contains the deduplication storage folder.
Which two conditions will exist after the recovery is performed? (Select two.)
A. The deduplication storage folder will need to be restored via Shadow Copy Components.
B. The deduplication storage folder logon account will need to be reset.
C. All backup sets sent to the deduplication storage folder after it was backed up will be restored.
D. Any existing backup sets sent to the deduplication storage folder after it was backed up are unavailable.
E. The Backup Exec server will be fully functional, including all media devices.
Answer: A,D
NEW QUESTION: 2
Universal Containersには、アカウントとの主なマスター/詳細関係と連絡先との第2のマスター/詳細関係を持つ請求書と呼ばれるジャンクションオブジェクトがあります。アプリビルダーには、主なマスター/詳細関係をLookupに変更する必要があります。連絡先とのマスター/詳細関係はどうなりますか？
A. 連絡先のマスター/詳細値が請求書から消去されます。
B. 連絡先のマスター/詳細フィールドがオブジェクトから削除されます
C. 連絡先のマスター/詳細もルックアップに変換されます。
D. 連絡先のマスター/詳細がプライマリになります。
Answer: D
NEW QUESTION: 3
Given has SAS dataset ONE:
The following SAS program is submitted:
Proc sql;
<insert SQL clause here>
from one;
quit;
The following output is desired:
Which SQL procedure clause completes the program and generates the desired output?
A. Select salary, salary*.10 name='BONUS'
B. Select salary, salary*.10 var=BONUS
C. Select salary, salary *.10 column='BONUS'
D. Select salary, salary*.10 label='BONUS'
Answer: D
NEW QUESTION: 4
A credit card number has 6 digits (between 1 to 9). The first two digits are 12 in that order, the third digit is bigger than 6, the forth one can be equally divided by 3 and the fifth digit is 3 times bigger than the sixth one. How many credit cards can be made?
A. 112.
B. 36.
C. 27.
D. 72.
E. 422.
Answer: B
Explanation:
Explanation/Reference:
Explanation:
First digit is 1, the second is 2, the third can be (7,8,9), the forth can be (0,3,6,9), the fifth and the sixth are dependent with one another. The fifth one is 3 times bigger than the sixth one, therefore there are only 3 options there: (1,3), (2,6), (3,9).
All together there are: 1 x 1 x 3 x 4 x 3 = 36 options.