12th class Mathematics chapter 5 online mcq test with answers for Fa part 2 Mathematics Chapter 5 (Linear Inequalities and Linear Programming)

This online test contains MCQs about following topics:.

- Introduction - Linear Inequalities - Region Bounded By 2 or 3 Simultaneous Inequalities - Problem Constraints - Feasible Solution Set - Linear Programming - Linear Programming Problems

FA Part 2 Mathematics Ch 5 Test
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MCQ's Test For Chapter 0 "FA Part 2 Mathematics Chapter 5 Test Online"

Try The MCQ's Test For Chapter 0 "FA Part 2 Mathematics Chapter 5 Test Online"

  • Total Questions20

  • Time Allowed30

FA Part 2 Mathematics Chapter 5 Test Online

00:00
Question # 1

y = b is a horizontal line perpendicular to ________:

Question # 2

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Question # 3

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Question # 4

x = 2 is a vertical line perpendicular to _____________:

Question # 5

The ordered pair _____ is a solution of the inequality x + 2y < 6.

Question # 6

The system of _________ involved in the problem concerned is called problem constraints:

Question # 7

The graph of linear equation of the form ax + by = c is a line, which divides the plane into ______ disjoint regions, where a, b and c are constants and a, b are not both zero.

Question # 8

The graph of linear equation of the form ax + by = c is a _________ where a, b and c are constants and a, b are not both zero.

Question # 9

The inequality y > b is the open half plane to the ______ of the boundary line y = b:

Question # 10

-4 < y < 4 is the solution of the following:

Question # 11

The non-negative inequalities are called:

Question # 12

The feasible region is ________ if it can easily by enclosed within a circle.

Question # 13

The region of the graph ax + by > c is called ______ half plane:

Question # 14

If the line segment obtained by joining any two points of a region lies entirely within the region, then the region is called _________:

Question # 15

The feasible solution, which maximizes or minimizes the objective function, is called the _________:

Question # 16

The graph of 2x + y < 2 is the open half plane which is ________ the origin side of 2x + y = 2:

Question # 17

The inequality x < a is the open half plane to the __________ of the boundary line x = a:

Question # 18

A point of a solution region where two of its boundary lines intersects is called a __________ point of the solution region:

Question # 19

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Question # 20

A region, which is restricted to the ________ quadrant, is referred to as a feasible region for the set of given contraints.

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5th Chapter

12th Class Mathematics Chapter 5 Test

Here you can prepare 12th Class Mathematics Chapter 5 Linear Inequalities and Linear Programming Test.Click the button for 100% free full practice test.

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FSc Part II Mathematics Chapter 0 Important MCQ's

Sr.# Question Answer
1 -4 < y < 4 is the solution of the following:
A. y = 5
B. y = 3
C. y = -4
D. y = 4
2 The feasible solution, which maximizes or minimizes the objective function, is called the _________:
A. Maximum solution
B. Optimal solution
C. Minimum solutions
D. None of these
3 A line which divides a plane into two parts is called:
A. Boundary point
B. Boundary line
C. Feasible line
D. None
4 For different values of k, the equation 4x + 5y = k represents lines ______ to the line 4x + 5y = 0.
A. Perpendicular
B. Parallel
C. Equal
D. None of these
5
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A. Left or right
B. Upper or lower
C. Open
D. None of these
6 A solution of a linear inequality in x and y is an ordered pair of numbers, which _______ the inequality.
A. Does not satisfy
B. May be stisfied
C. Satisfies
D. None of these
7 The operation _______ by a positive constant to each side of inequality will affect the order (or sense) of inequality:
A. Adding
B. Subtracting
C. Multiplying
D. None of these
8 ax + b < c is a inequality of:
A. One variable
B. Two variable
C. Three variable
D. Four variable
9 There are _______ ordered pairs that satisfy the inequality ax + by > c.
A. Finitely many
B. Two
C. Infinitely many
D. Four
10 x = a is a vertical line perpendicular to __________.
A. x - axis
B. x - axis may be
C. y - axis
D. None of these

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