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NEW QUESTION: 1
The heights of the five members in a family have been measured and found to be (in centimeters):
146, 162, 165, 187, 152
The range and the mean deviation of the heights are:
A. 41, 46.9
B. 41, 10.9
C. 49, 61.8
D. 41, 54.4
Answer: B
Explanation:
Explanation/Reference:
Explanation:
range = maximum value - minimum value = 187 - 146 = 41 centimeters. To calculate the mean deviation, you have to first calculate the mean. The mean equals (146 + 162 + 165 + 187 + 152)/5 = 162.4. The total deviation is abs(146-162.4) + abs(162-162.4) + abs(165-162.4) + abs(187-162.4) + abs(152-162.4) = 16.4
+ 0.4 + 2.6 + 24.6 + 10.4 = 54.4. Therefore, MD = 54.4/5 = 10.88.
NEW QUESTION: 2
Which of the following is NOT an objective of Continual Service Improvement?
A. Improve the cost effectiveness of IT services without sacrificing customer satisfaction
B. Conduct activities to deliver and manage services at agreed levels to business users
C. Review and analyze Service Level Achievement results
D. Identify activities to improve the efficiency of service management processes
Answer: B
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. 13.600%.
B. 5.672%.
C. 11.328%.
D. 15.872%.
Answer: D
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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