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NEW QUESTION: 1
You have the dataset shown in the following exhibit.

You need to ensure that the visual shows only the 10 cities that have the highest sales profit.
What should you do?
A. Configure the Sales Profit measure to use the RANKX function.
B. Add a calculated column to the table that returns the city name if the city is in the top 10, otherwise the calculated column will return "Not in Top 10". In the visual, replace Sales Profit with the calculated column.
C. Add a calculated column to the table that uses the TOPN function. In the visual, replace Sales Profit with the calculated column.
D. Add a Top N filter to the visual.
Answer: D
Explanation:
Power BI Top N Filters are useful to display the top performing records, and Bottom N filters are helpful to display the least performing records. For example, we can display top or bottom 10 products by orders or sales.
Note:
1. Select the Column you want to display the Top Sales Profit
2. Then change the Filter Type of that Column to Top N
3. Fill in Top / Bottom number field
4. And lastly drag to the By Value filed your Sales Profit Incorrect Answers:
B: You would need a filter as well.
Reference:
https://www.tutorialgateway.org/power-bi-top-10-filters/

NEW QUESTION: 2
A solution has been designed for a customer in which several ESX servers are connected to a VNX array through iSCSI. The customer created two separate networks to isolate the iSCSI traffic. One set of ESX and VNX ports is on a 192.168.3.x/16 network while the other set is on a 192.168.4.x/16 network.
While performing several tests, the customer sees that some ports are not working correctly. What is causing this issue?
A. Too many networks were created
B. Incorrect subnet mask is used
C. MTU has not been set correctly
D. iSNS has not been configured
Answer: B

NEW QUESTION: 3
What is the percentage of the total variance that can be explained by the regression?
A. 69.613%
B. 80.982%
C. 99.724%
D. 99.862%
Answer: C
Explanation:
The coefficient of determination r) measures the percentage of the total variance in cost that can be explained by the regression equation. If the coefficient of determination is .99724, 99.724% of the variance is explained by the regression equation. Thus, the values in the regression equation explain virtually the entire amount of total cost.