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Reliable C_LIXEA_2404 Exam Labs - SAP C_LIXEA_2404 Books PDF, C_LIXEA_2404 Valid Test Papers - Sugakumaster

C_LIXEA_2404

Exam Code: C_LIXEA_2404

Exam Name: SAP Certified Associate - Enterprise Architecture Consultant - SAP LeanIXCertification

Version: V16.75

Q & A: 400 Questions and Answers

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NEW QUESTION: 1
When creating local user, which two are valid user names? (Choose two)
A. 1greatuser
B. best_user
C. daemon
D. 0
E. root
F. somebody
Answer: B,F

NEW QUESTION: 2
Which of the following devices would provide protection for electronic equipment in an area prone to intermittent, unstable power?
A. Line conditioner
B. Surge suppressor
C. Uninterruptible power supply
D. Power strip
Answer: C

NEW QUESTION: 3
SIMULATION
You have a database named Sales that contains the tables as shown in the exhibit. (Click the Exhibit

button.)
You need to create a query that meets the following requirements:
References columns by using one-part names only.


Groups aggregates only by SalesTerritoryID, and then by ProductID.


Orders the results in descending order by SalesTerritoryID and then by ProductID in descending order


for both.
Part of the correct T-SQL statement has been provided in the answer area. Provide the complete code.

Answer:
Explanation:
Please review the explanation part for this answer
Explanation/Reference:
Explanation:
SELECT SalesTerritoryID,
ProductID,
AVG(UnitPrice),
MAX(OrderQty)
MAX(DiscountAmount)
FROM Sales.Details
GROUP BY SalesTerritoryID, ProductID
ORDER BY SalesTerritoryID DESC, ProductID DESC

NEW QUESTION: 4
A stock has a beta of 0.85 and the risk-free rate is 6.95%. Its dividend growth rate is 5.2% and its P/E ratio is 11.6. If the firm has a dividend payout ratio of 63%, the market risk premium equals ________.
A. 6.54%
B. 5.15%
C. 4.33%
D. 5.91%
Answer: C
Explanation:
Explanation/Reference:
Explanation:
P0/E1 = dividend payout/(k - g) Therefore, 11.6 = 0.63/(k - 0.052), giving expected return = k = 10.63%.
Now, the CAPM expected return on the stock is given by k = Rf + beta*(Rm - Rf). Therefore, 10.63%
6.95% + 0.85*market premium, giving market premium = (10.63 - 6.95)%/0.85 = 4.33%.

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