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Chapters
2: Sales Tax and Value Added Tax
3: Banking
4: Shares and Dividends
▶ 5: Linear Inequations (Solving Linear Inequations in One Variable)
6: Quadratic Equation
7: Reflection
8: Ratio and Proportion
9: Factorization
10: Matrices
11: Coordinate Geometry
12: Symmetry
13: Similarity
14: Loci (Locus and its Constructions)
15: Circles
16: Constructions (Circle)
17: Mensuration
18: Trigonometry
19: Statistics
20: Probability
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Solutions for Chapter 5: Linear Inequations (Solving Linear Inequations in One Variable)
Below listed, you can find solutions for Chapter 5 of CISCE ICSE for Mathematics [English] Class 10.
ICSE solutions for Mathematics [English] Class 10 5 Linear Inequations (Solving Linear Inequations in One Variable) Exercise
Give that x ∈ I. Solve the inequation and graph the solution on the number line:
`3≥(x - 4)/(2)+x/(3)≥2`
Graph the solution set for each inequality:
x ≥ - 3
Graph the solution set for each inequality:
x < 4
Graph the solution set for each inequality:
-3< x <5
Graph the solution set for each inequality:
5 ≤ x < 10
Graph the solution set for each inequality:
-3< x ≤ 8
Graph the solution set for each inequality:
-3≤ x ≤3.
Solve the given inequation and graph the solution on the number line
2y - 3
Given that x ∈ R, solve the following inequality and graph the solution on the number line:
-1 ≤ 3 + 4x < 23
Given:
P = {x : 5 < 2x - 1 ≤ 11, x ∈ R}
Q = {x : -1 ≤ 3 + 4x < 23, x ∈ R}
Where R = (real number), I = (Integers) Reperesnr P and Q on number lines. Write down the elements of P ∩ Q.
Solve 2 ≤ 2x – 3 ≤ 5, x ∈ R and mark it on a number line.
For each inequality, determine which of the given numbers are in the solution set:
2x + 3 >11; -3, 4, 5, 7
For each inequality, determine which of the given numbers are in the solution set:
16 - 5 x ≤ - 4; 4, -3, 10.
Graph the solution sets of the following inequalities:
2x - 4 > 3, x ∈ W
Graph the solution sets of the following inequalities:
3x - 5 ≤ - 7, x ∈ I.
Solve the equation and represent the solution set on the number line.
`-3 + x ≤ (8x)/(3)+ 2 ≤ (14)/(3)+ 2x`, where x ∈ I
Solve the following inequation and represent the solution set on the number line:
`4x - 19 < (3x)/(5) -2 ≤ (-2)/(5)+ x , x ∈ "R"`
Solve the following inequalities and graph their solution set
A = {x : 11x -5 ≥ 7x + 3, x ∈ R} and
B = {x : 18x - 9 ≥ 15 + 12x, x ∈ R}
Solve the following inequation and graph the solution set,
2x -3 ≤ x + 2 ≤ 3x + 5 x ∈ R.
Solve the following inequation and graph the solution set,
2x - 5 ≤ 5x + 4 < 11n ∈ R.
Solve the following inequation and graph the solution on the number line.
`-2(2)/(3) ≤ x + (1)/(3) < 3(1)/(3); x ∈ "R"`
Solve the following inequalities and represent the solution on a number line:
2x + 3 < 5
Solve the following inequalities and represent the solution on a number line:
3x + 4 ≤ x + 8
Solve the following inequalities and represent the solution on a number line:
2x - 3 > 5x + 4
Solve the following inequalities and represent the solution on a number line:
4 - 2x ≥ 6 - 3x
Solve the following inequalities and represent the solution on a number line:
3(x - 2) > 1
Solve the following inequalities and represent the solution on a number line:
`(2x + 5)/(4) > (4 - 3x)/(6)`
Solve the following inequalities and represent the solution on a number line:
`(3x)/(2) + (1)/(4) > (5x)/(8) - (1)/(2)`
Solve the following inequalities and represent the solution set on a number line:
-4 ≤ 2x - 3 ≤ 5
Solve the following inequalities and represent the solution set on a number line:
`-3 < - (1)/(2) - (2x)/(3) < (5)/(6), x ∈ "R"`.
Solve the following inequalities and represent the solution set on a number line:
`0 < (3x - 2)/(4) ≤ 2`
Solve the following inequalities and represent the solution set on a number line:
`0 ≤ (3 - 2x)/(4) ≤ 1`
Solve the following inequalities and represent the solution set on a number line:
`3 > (2(3 - 4x))/(7) ≥ - 2`.
Solve the following inequation, write the solution set and represent it on the number line:
`-x/(3) ≤ x/(2) - 1(1)/(3) < (1)/(6), x ∈ R`
Find the values of x, which satisfy the inequation
`-2(5)/(6) <(1)/(2) - (2x)/(3) ≤ 2, x ∈ "W"`. Graph the solution set on the number line.
Solve the following inequalities in the given universal set:
3x - 5 > x + 7: x ∈ N
Solve the following inequalities in the given universal set:
4x + 2 ≤ 2x - 7; x ∈ I
Solve the following inequalities in the given universal set:
5x - 3 < 6x - 2; x ∈ N
Solve the following inequalities in the given universal set:
2x - 5 ≤ 5x + 4 < 11, where x ∈ I.
Find the solution set of the following inequalities and draw the graph of their solutions sets:
`| x + 5 | < 8`
Find the solution set of the following inequalities and draw the graph of their solutions sets:
| x - 1 | > 3
Find the solution set of the following inequalities and draw the graph of their solutions sets:
| 3 - 2x | ≥ 2
Find the solution set of the following inequalities and draw the graph of their solutions sets:
`|(x - 5)/(3)| < 6`
Find the solution set of the following inequalities and draw the graph of their solutions sets:
`(3)/|x - 2| > 5`.
Solve the following inequalities and graph their solution set:
`(2x - 5)/(x + 2) < 2`
Solve the following inequalities and graph their solution set:
`(x + 8)/(x + 1) > 1`.
Solutions for 5: Linear Inequations (Solving Linear Inequations in One Variable)
![ICSE solutions for Mathematics [English] Class 10 chapter 5 - Linear Inequations (Solving Linear Inequations in One Variable) ICSE solutions for Mathematics [English] Class 10 chapter 5 - Linear Inequations (Solving Linear Inequations in One Variable) - Shaalaa.com](/images/mathematics-english-class-10_6:5f2b1b2038084cf381bfa42c826a928c.jpg)
ICSE solutions for Mathematics [English] Class 10 chapter 5 - Linear Inequations (Solving Linear Inequations in One Variable)
Shaalaa.com has the CISCE Mathematics Mathematics [English] Class 10 CISCE solutions in a manner that help students grasp basic concepts better and faster. The detailed, step-by-step solutions will help you understand the concepts better and clarify any confusion. ICSE solutions for Mathematics Mathematics [English] Class 10 CISCE 5 (Linear Inequations (Solving Linear Inequations in One Variable)) include all questions with answers and detailed explanations. This will clear students' doubts about questions and improve their application skills while preparing for board exams.
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Concepts covered in Mathematics [English] Class 10 chapter 5 Linear Inequations (Solving Linear Inequations in One Variable) are Linear Inequations in One Variable, Solving Algebraically and Writing the Solution in Set Notation Form, Representation of Solution on the Number Line.
Using ICSE Mathematics [English] Class 10 solutions Linear Inequations (Solving Linear Inequations in One Variable) exercise by students is an easy way to prepare for the exams, as they involve solutions arranged chapter-wise and also page-wise. The questions involved in ICSE Solutions are essential questions that can be asked in the final exam. Maximum CISCE Mathematics [English] Class 10 students prefer ICSE Textbook Solutions to score more in exams.
Get the free view of Chapter 5, Linear Inequations (Solving Linear Inequations in One Variable) Mathematics [English] Class 10 additional questions for Mathematics Mathematics [English] Class 10 CISCE, and you can use Shaalaa.com to keep it handy for your exam preparation.