Class 11 Mathematics Linear Inequalities MCQs

Refer to Class 11 Mathematics Linear Inequalities MCQs provided below. CBSE Class 11 Mathematics MCQs with answers available in Pdf for free download. The MCQ Questions for Class 11 Mathematics with answers have been prepared as per the latest syllabus, CBSE books and examination pattern suggested in Class 11 by CBSE, NCERT and KVS. Multiple Choice Questions for Chapter 6 Linear Inequalities are an important part of exams for Class 11 Mathematics and if practiced properly can help you to get higher marks. Refer to more Chapter-wise MCQs for CBSE Class 11 Mathematics and also download more latest study material for all subjects

MCQ for Class 11 Mathematics Chapter 6 Linear Inequalities

Class 11 Mathematics students should refer to the following multiple-choice questions with answers for Chapter 6 Linear Inequalities in Class 11. These MCQ questions with answers for Class 11 Mathematics will come in exams and help you to score good marks

Chapter 6 Linear Inequalities MCQ Questions Class 11 Mathematics with Answers

Question. The solution set of inequality 2x/x2-9 ≤ 1/x+2
(a) (-∞, - 2)∪(3, ∞)
(b) (-∞, -3)∪(-2, 3)
(c) (-3, 0]∪(3, ∞)
(d) none of these

Answer :  B
 

Question. The number of integral solutions of x+2 / x2+1 >1/2
(a) 4
(b) 5
(c) 3
(d) none of these

Answer :  C
 

Question. The least integer a, for which
1 log5 (x2 + 1) ≤ log5 (ax2 + 4x + a) is true for xεR all
(a) 6
(b) 7
(c) 10
(d) 1

Answer :  B
 

Question. Consider the following statements about Linear Inequalities :
(1) Two real numbers or two algebraic expressions related by the symbols <, >, ≤ or ≥ form an inequality.
(2) Equal numbers may be added to (or subtracted from) both sides of an inequality.
(3) Both sides of an inequality can be multiplied  (or divided) by the same positive number.  
Which of the above statements are true ?
(a) only (1)
(b) only (2)
(c) only (3)
(d) all the above

Answer :  D
 

Question. Solutions of the inequalities comprising a system in variable x are represented on number lines as given below, then
(a) x Î(-∞,- 4]∪[3,∞)  
(b) x Î[-3,1]
(c) x Î(-∞,-4)∪(3,∞)
(d) x Î[-4,3]

Answer :  A


Question. x and b are real numbers. If b > 0 and |x| > b, then
(a) x Î(-b,∞)
(b) x Î(-∞,b)
(c) x Î(-b,b)
(d) x Î(-∞,-b)∪(b,∞)

Answer :  D


Question. If x is real number and |x| < 3, then
(a) x ≥ 3
(b) –3 < x < 3
(c) x ≤ -3
(d) -3 ≤ x ≤ 3

Answer :  B
 

Question. The values of x satisfying | x – 4 | + | x – 9 | = 5, is :
(a) x = 4, 9
(b) 4 ≤ x ≤ 9
(c) x ≤ 4 or x ≥ 9
(d) none of these

Answer :  B

 

Question. The set of real values of x for which log 0.2 x+2/x ≤ 1 is
(a) (-∞, -5/2]∪(0, ∞)
(b) [5/2, ∞)
(c) (-∞, - 2)È[0, ∞)
(d) none of these

Answer :  A

 

Question. The solution set of the inequality
5 x+2 >(1/25)1/x is

(a) (-2, 0)
(b) (-2, 2)
(c) (-5, 5)
(d) (0, ∞)

Answer :  D
 

Question. Given that x, y and b are real numbers and x < y , b < 0, then
(a)  x/b < y/b
(b)  x/b ≤ y/b
(c)  x/b > y/b
(d) x/b ≥ y/b

Answer :  C
 

Question. The integral value of x which satisfies the inequality x4 - 3x3 - x + 3 < 0 is
(a) 0
(b) 1
(c) 2
(d) 3

Answer :  C
 

Question. Solution of a linear inequality in variable x is represented on number line. Choose the correct answer from the given four options.
(a) x Î(-∞,5)
(b) x Î(-∞,5]
(c) x Î[5,∞)
(d) x Î(5,∞)

Answer :  D
 

Question. The solution set of the inequality 1/x < is
(a) (1, ∞)
(b) (-∞, 1)
(c) (-∞, 0)∪(1, ∞)
(d) none of these

Answer :  C
 

Question. 8x2 + 16x - 51 /(2x-3)(x+4) > 3, if x satisfies
(a) x < –4
(b) –3 < x < 3/2
(c) x > 5/2
(d) all the above

Answer :  D
 

Question. The equation
| x + 1|log(x+1) (3+2x - x2) = (x-3) | x | has
(a) unique solution
(b) two solution
(c) no solution
(d) More than two solutions

Answer :  C
 

Question. The solution set of the equation 4{x} = x +[x], where {x} and [x] denote the fractional and integral parts of a real number ‘x’ respectively, is
(a) { 0}
(b) {0, 5/3}
(c) [0, ∞)
(d) none of these

Answer :  B


Question. The equation x +1 - x -1 = 4x -1 has
(a) no solution
(b) one solution
(c) two solution
(d) more than two solutions

Answer :  A
 

Question. The values of x satisfying the inequality | x3 -1| ≥ 1- x belong to
(a) (-∞, -1]
(b) (-∞,-1]∪[0,∞)
(c) [1, ∞)
(d) none of these

Answer :  B 
 

Question. The number of ordered pairs (x, y) satisfying 3x ×5y = 75 and 3y ×5x = 45 is
(a) 0
(b) 1
(c) 3
(d) none of these

Answer :  B
 

Question. If |x + 3| ≥ 10, then
(a) x Î(-13,7] (b) x Î(-13,7)
(c) x Î(-∞,13]∪[-7,∞)
(d) x Î(-∞, -13]∪[7,∞)

Answer :  D
 

Question. The length of a rectangle is three times the breadth. If the minimum perimeter of the rectangle is 160 cm, then what can you say about breadth?
(a) breadth = 20
(b) breadth ≤ 20
(c) breadth ≥ 20
(d) breadth ≠ 20

Answer :  C
 

Question. Let C/5 = F-32/9  . If C lies between 10 and 20, then :
(a) 50 < F < 78
(b) 50 < F < 68
(c) 49 < F < 68
(d) 49 < F < 78

Answer :  B
 

Question. The set of real values of x satisfying
| x -1|≤ 3 and | x -1|≥1 is
(a) [2, 4]
(b) (-∞, 2]∪[4, +∞)
(c) [-2, 0]∪[2, 4]
(d) none of these

Answer :  C
 

Question. The solution set of x2 - 3x + 4 /x+1 > 1,x ε R is
(a) (3, +∞)
(b) (-1, 1)È(3, +∞)
(c) [-1, 1]È[3, +∞)
(d) none of theses

Answer :  B
 

Question. If k ≠ [0, 8], find the value of x for which the inequality x2 k2 / k (6 x) ≥ 1 is satisfied.
(a) –1 < x < 1
(b) –1 < x < 2
(c) –2 < x < 1
(d) –3 < x < 1

Answer :  A
 

Question. The integral values of x , which satisfy the equation | x / x -1| + | x | = x2 / x -1 is are
(a) 0
(b) –1
(c) 2
(d) 100

Answer :  (A,C,D)
 

Question. Set of values of x satisfying the inequality x2 + 6x - 7 / |x + 4| < is /are
(a) (-∞, - 7)
(b) (-7, - 4)
(c) (–7, –4)∪(-4, 1)
(d) (1, ∞)

Answer :  C

Chapter 02 Relations and Functions
Class 11 Mathematics Relations and Functions MCQs
Chapter 03 Trigonometric Functions
Class 11 Mathematics Trigonometric Functions MCQs
Chapter 05 Complex Numbers and Quadratic Equations
Class 11 Mathematics Complex Numbers and Quadratic Equation MCQs
Chapter 06 Linear Inequalities
Class 11 Mathematics Linear Inequalities MCQs
Chapter 07 Permutations and Combinations
Class 11 Mathematics Permutations and Combinations MCQs
Chapter 08 Binomial Theorem
Class 11 Mathematics Binomial Theorem MCQs
Chapter 09 Sequences and Series
Class 11 Mathematics Sequences and Series MCQs
Chapter 12 Introduction to Three Dimensional Geometry
Class 11 Mathematics Introduction To Three-Dimensional Geometry MCQs
Chapter 13 Limits and Derivatives
Class 11 Mathematics Limits And Derivatives MCQs
Chapter 14 Mathematical Reasoning
Class 11 Mathematics Mathematical Reasoning MCQs

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