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NEW QUESTION: 1
Note: This question is part of a series of questions that present the same scenario. Each question in this
series contains a unique solution. Determine whether the solution meets the stated goals.
Your company has employees in different regions around the world.
You need to create a database table that stores the following employee attendance information:
1. Employee ID
2. date and time employee checked in to work
3. date and time employee checked out of work
Date and time information must be time zone aware and must not store fractional seconds.
Solution: You run the following Transact-SQL statement:

Does the solution meet the goal?
A. No
B. Yes
Answer: A
Explanation:
Explanation/Reference:
Explanation:
Datetime2 stores fractional seconds.
Datetime2 defines adate that is combined with a time of day that is based on 24-hour clock. datetime2 can
be considered as an extension of the existing datetime type that has a larger date range, a larger default
fractional precision, and optional user-specified precision.
References: https://docs.microsoft.com/en-us/sql/t-sql/data-types/datetime2-transact-sql?view=sql-server-
2017
https://msdn.microsoft.com/en-us/library/bb677335.aspx

NEW QUESTION: 2
The present value of a 4 year ordinary annuity of $1000 per year starting in year 1 is the difference of
2 perpetuities.
Perpetuity 1 : $1000 per year starting in Year 1
Perpetuity 2: $1000 per year starting in 5 years time.
Given a 5% discount rate, the present value of this annuity is
A. $3545.95.
B. $16,454.05.
C. $5,525.63.
Answer: A
Explanation:
The first payment for Perpetuity 1 is at t = 1 The first payment for Perpetuity 2 is at t = 5 The formula for the present value of a perpetuity is PV = A/r, where A = the annuity, and r = the rate. This formula is simple enough to use directly on your calculator. For Perpetuity 1, PV at t = 0 is = 1000/0.05 =
2 0,000 For Perpetuity 2, we need to find the present value at t = 0. To do so, we need to first find the present value at t = 5-1 = 4 since an ordinary annuity has its first payment one period away. This also applies to a perpetual annuity. A = 1000, r at period 5 = 0.06. Thus, PV = 1000/0.05 = 20,000. From the perspective of now i.e. t = 0, this amount of 20,000 can be considered a future value. Thus we now need to find the present value of this amount.
Using Texas Instruments BA II Plus: Don't forget to clear your memories using 2nd QUIT and 2nd CLR
WORK 20000 +- FV: FV = -20,000.00 4 N: N = 4.00 5 I/Y: I/Y = 5.00 CPT PV7: PV = 16,454.05
Using Hewlett Packard hp 12 C f CLEAR FIN: 0.00000000 f CLEAR REG: 0.00000000 4 n: 4.00000000 5 i: 5.00000000 20000 CHS FV: - 20,000.00000 g END: - 20,000.00000 PV: 16,454.04950
The present value of the 4 - year annuity is x - PV(0) = 20,000 - 16,454.05 = 3,545.95.

NEW QUESTION: 3
Which of the following defines an FEC in traditional IP?
A. A group of packets that leave the router on the same interface.
B. A group of packets that will be forwarded by the router in the same manner, over the same path.
C. A group of packets that arrive at the router on the same interface, from the same source.
D. A group of packets that arrive at the router on the same interface,
Answer: B
Explanation:
Section: Volume D