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NEW QUESTION: 1
What is the default limit for URLs that can be monitored?
A. 10,000 URLs
B. 100 URLs
C. 1,000 URLs
D. Unlimited
Answer: B
NEW QUESTION: 2
View the Exhibit and examine the code and its outcome on execution:

What would be the effect on the two procedures if the value of debug is set to false? (Choose two.)
A. MY_PROC1 is recompiled without the debugging code.
B. MY_PROC2 is recompiled but remains unchanged.
C. MY_PROC1 is recompiled but remains unchanged.
D. MY_PROC2 is not recompiled.
Answer: A,B
NEW QUESTION: 3



A. Option C
B. Option D
C. Option A
D. Option B
Answer: A
Explanation:
The following command marks the address object net1/v4a up that was previously marked down.
# ipadm up-addr net1/v4a
NEW QUESTION: 4
The Board of Governors of the Nottingham Share Exchange wishes to publish an index using all three issues currently listed. They want to know how index performance might be affected by the choice of a price-weighted, a value-weighted or an unweighted index. Advise them how the index would have changed on February 18, a day when no splits occurred, based upon the following data:
A. Price-Weighted Index Up, Value-Weighted and Unweighted Indices Down.
B. Price-Weighted Index Up, Value-Weighted Index Down, Unweighted Index Up.
C. Price-Weighted and Value-Weighted Indices Up, Unweighted Index Unchanged.
Answer: A
Explanation:
Price-weighted index = Sum of prices / an adjusted divisor. Since there were no splits, the divisor is constant. (38 + 20 + 99) > (37 + 21 + 98) 157 > 156 A price-weighted index would have gone up by 0.6%.
Value-weighted index = Beginning Value x (Ending index capitalization) / (Beginning index capitalization)
For any beginning value, the daily change = ending capitalization / beginning capitalization.
1.00 x (38 / 37) + 5.00 x (20 / 21) + 10.00 x (99 / 98) 1.00 + 5.00 + 10.00
1.027 + 4.762 + 10.12 16.000
15.891 16.000
A value-weighted index would have gone down by 0.7%.
An unweighted index is based upon the arithmetic average of percent changes for each stock. [(38 / 37 - 1)
+ (20 / 21 - 1) + (99 / 98 - 1)] / 3 = [2.7% + (-4.7%) + 1.0%] / 3 = -1.0% / 3 An unweighted index would have gone down by 0.3%.