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NEW QUESTION: 1
The feasible solution region is bounded by the lines connecting points:
A. I, 5, 6, and 8.
B. 3, 4, 6, and 7.
C. 3, E. 6, and 7.
D. 2, 4, , , and 8.
Answer: B
Explanation:
A model consisting of a system of functions may be used to optimize an objective function. If the functions in the model are all linear, the model is a linear programming model. Linear programming is a technique to determine optimal resource allocation. Several solution methods are available to solve linear programming problems. The graphical method, the easiest technique, is limited to simple problems. Here, the graph consists of three lines, each representing a production constraint. The lines connecting points , 4, 6, and 7 bound the feasible solution region. Product mikes of and Y that lie outside this boundary cannot be produced and/or sold because the demand constraint line ,4), the labor constraint line 4,6), and the material constraint line 6,7) are binding. A company produces two products, and Y, which use material and labor as inputs. Fixed amounts of labor and material are available for production each month In addition. the demand for product Y each month is limited: product has no constraint an the number of units that can be sold. A graphical depiction of these production and demand constraints is presented in the opposite column.

NEW QUESTION: 2
Refer to the following iRule:

What is a complete list of profiles that must be applied to the virtual server for this iRule?
A. TCP, HTTP, Client SSL
B. TCP, HTTP
C. Fast L4 , HTTP, Stream
D. Fast L4, HTTP
Answer: B

NEW QUESTION: 3
Your client wants a Data Export set up that only export Contacts that were recently updated through Eloqua data from a particular Segment. In the Data tab of the Data Export, which three options should you ensure are selected to achieve this?
A. Data type: Account data
B. Contact set: Segment members
C. Data set: Only records changed since last run
D. Data set: All records every time
E. Contact set: Contact list
F. Data type: Contact data
Answer: A,C,E