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NEW QUESTION: 1
Your network consists of one Active Directory forest that contains two domains named domain1 and domain2.
The functional level of the forest is Windows Server 2003.
All domain controllers run Windows Server 2003. The relevant portion of the network is configured as shown in the exhibit. (Click the Exhibit button.)

All domain controllers for domain1 are in the hub sites. All domain controllers for domain2 are in the spoke
sites.
The Bridge all site links option is disabled.
You plan to deploy a read-only domain controller (RODC) in SiteH for domain2.
You need to prepare the environment for the installation of the RODC. What should you do?
A. Upgrade DC2 to Windows Server 2008.
B. Lower site link costs between the satellite sites (SiteF, SiteG, and SiteH) and SiteB to 80.
C. Upgrade DC7 to Windows Server 2008.
D. Enable the Bridge all site links option. Create a BH-AB site link bridge that includes the B-H and A-B site links.
Answer: C

NEW QUESTION: 2
An e-commerce website has recorded a revenue value of ''100'' with currency='EUR set on the page load.
The admin of Report suite has set the base currency of INR.
Which value will be shown in the reports?
A. INR: 100 will be converted into EUR then shown in the reports.
B. INR:100 will be shown
C. EUR e100 will be shown
D. EUR e100 will be converted into INR then shown in the reports
Answer: C

NEW QUESTION: 3
Sixty percent of the customers of a fast food chain order the Whopper, fries and a drink. If a random sample of 15 cash register receipts is selected, what is the probability that 10 or more will show that the above three food items were ordered?
A. 0.403
B. None of these answers
C. 0.186
Answer: A
Explanation:
This is a binomial probability. The probability of getting r successes out of n trials where the probability of success each trial is p and probability of failure each trial is q (where q = 1-p) is given by:
r (n-r)
n!(p )[q ]/r!(n-r)! Therefore, we need to find out the probability of getting 10, 11,12,13,14,15 successes and add them up. Here n=15, p=0.6 and q=0.4. r changes from 10 to 15.
10 5
p(10 successes) = 15!(0.6 )(0.4 )/10!(15-10)! = 0.1859
11 4
p(11 successes) = 15!(0.6 )(0.4 )/11!(15-11)! = 0.1268
p(12 successes) = 0.0634
p(13 successes) = 0.0219
p(14 successes) = 0.0047
p(15 successes) = 0.00047
The sum of all the probabilities is 0.403.