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The data speak louder than the other words.

NEW QUESTION: 1
You have a Microsoft Excel 2016 workbook that has a Power Pivot model. The model contains the following tables:
Product (Product_id, Product_Name)

Sales (Order_id, Order_Date, Product_id, Salesperson_id, Sales_Amount)

Salesperson (Salesperson_id, Salesperson_name, address)

The model has the following relationships:
Sales to Product

Sales to Salesperson

You create a new Power BI file and import the Power Pivot model.
You need to ensure that you can generate a report that displays the count of products sold by each salesperson.
What should you do before you create the report?
A. For each relationship, change the Cross filter direction to Both.
B. Create a one-to-one relationship between Product and Salesperson.
C. Change a many-to-one relationship between Product and Salesperson.
D. For each relationship, change the Cardinality to One to one (1:1).
Answer: A
Explanation:
Explanation/Reference:
References: https://docs.microsoft.com/en-us/power-bi/desktop-create-and-manage-relationships

NEW QUESTION: 2


Answer:
Explanation:

NEW QUESTION: 3
While working abroad, United States citizen Elpida Costa purchases a foreign bond with an annual coupon of 10.0 percent for par. She holds the bond for one year and then sells it for 103.6 before she leaves.
During the year, the dollar depreciated 2.0% relative to the foreign currency.
Which of the following is closest to Costa's Total Dollar Return?
A. 11.328%.
B. 15.872%.
C. 13.600%.
D. 5.672%.
Answer: B
Explanation:
Explanation/Reference:
Explanation:
TheTotal Dollar Returnis calculated as follows:
Step 1: Calculate the value change in the foreign currency:
The dollardepreciated0.02, so the foreign currencyappreciatedby 0.02, or 2.0%.
Step 2: Use the Total Dollar return formula to calculate the return:
R$= { [ 1+($coupon + VEND- VBEG)/ VBEG] * (1 + g) } - 1,
WhereR$=Total dollar return,VEND= Bond value at end of period,VBEG =Bond value at end of period, andg= % change in thedollarvalue of the foreign currency.
Here,R$= { [ 1+(10.0 + 103.6 - 100.0)/100.0 ] * (1 + 0.02) } - 1
= { [1.13600 ] * (1.02) } - 1
= 0.15782, or15.782%

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