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NEW QUESTION: 1
You plan to deploy a SharePoint Server 2010 Service Pack 1 (SP1) server farm.
You need to recommend a solution for My Site to meet the following requirements:
- The My Site sites of users in the sales department must have URLs that start with http://sales.contoso.com/users. - All other My Site sites must have URLs that start with http://intranet.contoso.com/mysites.
What should you include in the recommendation?
A. Two User Profile Service service applications and one managed path
B. One User Profile Service service application and two managed paths
C. One User Profile Service service application and one managed path
D. Two User Profile Service service applications and two managed paths
Answer: D

NEW QUESTION: 2
Your company has purchased two new Juniper Networks MX480 routers. Your manager has asked you to add these two devices to the existing ISIS network.
Which two rules about ISIS adjacencies must you consider when carrying out the configuration? (Choose two)
A. For Level 2 adjacencies area IDs must be the same
B. The IS-IS levels configured on the interfaces must be the same
C. The IS-IS levels on the interfaces can be different
D. For Level 1 adjacencies, area IDs must be the same
Answer: B,D

NEW QUESTION: 3
ABC Corporation just paid a dividend of $1.25 per share. These dividends are expected to grow at
2 3% over the next three years and thereafter come in line with its long term normalized growth rate of 7%.
If investors currently require a 13% rate of return from this stock, what is the best estimate of ABC's current stock price?
A. $45.93
B. $42.20
C. $33.20
Answer: C
Explanation:
Step 1: Find the PV of D1, D2 and D3
PV of D1 = (1.25*1.23)/1.13 = 1.361; PV of D2 = (1.25*1.23*1.23)/1.132 = 1.481; PV of D3 =
(1.25*1.23*1.23*1.23)/1.133 = 1.612
Step 2: Find the PV of all dividends beyond year 3: P3 = D4/(k - q) = (1.25*1.23*1.23*1.23*1.07)/(0.13 -
0 .07) = 41.48. Therefore PV of P3 = 41.48/1.133 = 28.75
Step 3: Sum the PVs of all the components to equal the stock price: PABC = 1.361 + 1.481 + 1.612 +
28.75 = $33.20.