Business Mathematics Practice Tests

Business Mathematics Online Tests

The *Math Linear Programming Multiple Choice Questions (MCQ Quiz) with Answers PDF* (Math Linear Programming MCQ PDF e-Book) download to practice Business Mathematics Tests. Learn Linear Programming: An Introduction Multiple Choice Questions and Answers (MCQs), Math Linear Programming quiz answers PDF for online business degree programs. The *Math Linear Programming MCQ App* Download: Free learning app for linear objective function, introduction to linear programming, mathematical programming test prep for online college courses for business management.

The MCQ: *The factors such as limitations of resources and all the conditions imposed by setting of problem are classified as;* "Math: Linear Programming" App Download (Free) with answers: Proportional constraints; Unstructured constraints; Structural constraints; Non-negativity constraints; for online business degree programs. Practice Math Linear Programming Quiz Questions, download Google eBook (Free Sample) for business administration degree courses.

MCQ 1:

*The overall goal stated as to represent the function of decision variable is best classified as*

- subset function
- objective function
- functional modeling
- programmed module

b

MCQ 2:

*The factors such as limitations of resources and all the conditions imposed by setting of problem are classified as*

- proportional constraints
- unstructured constraints
- structural constraints
- non-negativity constraints

c

MCQ 3:

*The non-negativity constraints implies that decision variable's will*

- not be negative
- not be positive
- must be positive
- must be negative

a

MCQ 4:

*The conditions needed to solve objective function and that are to be satisfied in linear programming are classified as*

- unsolved objectives
- solved objectives
- programming requirements
- subset objectives

c

MCQ 5:

*The types of constraints to maximize or minimize linear objective function does not include*

- structural constraints
- non-negativity constraints
- proportional constraints
- none of above

d

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