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NEW QUESTION: 1
You have 20 sales representatives who each has a monthly goal that measures the number of phone calls made to
their 10 key customers. The managers of the sale representatives want you to add parent goals that track this activity
over the next three weeks for an internal competition.
You need to use a parent goal to track the team score, and child goals to track the individual secures.
Which two of configurations should you perform? Each correct answer presents part of the solution.
A. Change the manager of each child goal
B. Change the parent goal of each child goal.
C. Create a parent goal that has a custom period of three weeks from today
D. Change the goal manager of each child goat.
E. new child goals that all use the same rollup queries.
Answer: B,C
NEW QUESTION: 2
What are two ways to register a new Hitachi Unified Storage system with Storage Navigator Modular 2? (Choose two.)
A. SNM2 can scan a range of IP addresses.
B. The controller IP addresses can be entered into SNM2.
C. SNM2 automatically detects connected arrays using UDP broadcasts.
D. SNM2 can import a .CSV file containing IP addresses.
Answer: A,B
NEW QUESTION: 3
Jackie Gold owned a bond that had a Modified duration of 19.400. If the bond had a coupon of
19.00 %, and a yield to maturity of 8.50 %, then what is the change in bond price given a change in yield of - 290 basis points?
A. -14.741%
B. 56.260%
C. 33.756%
Answer: B
Explanation:
Candidates beware of extraneous information and the possible trap set for you! Modified duration estimates the percentage change in bond price with a change in yield and is a very simple computation. You do not need to make the Macaulay adjustment (i.e. (Macaulay duration) - (1+YTM/2)) since the modified duration is already provided. This calculation is very straight forward however, do not forget to adjust for the " - "sign at the beginning of the formula. Just remember that bond prices and interest rates move in an inverse manner. Consequently as interest rates decrease, bond prices decrease
(and vice versa). The solution follows: The formula for a bond with a Modified duration is: % dP = -
Modified Duration * di dP/P * 100 = - Dmod * di Where dP = change in price for the bond, - Dmod = the modified duration for the bond, di = the yield change in basis points divided by 100, P = beginning price for the bond % dP = -19.400 * -2.90 = 56.260%