Maths Spl

NCERT Solutions for Chapter 7 Binomial Theorem provided by Shiksha are one of the most important mathematical guide for school level exam preparation. We have provided step-by-step explanations in exercise-wise NCERT solutions which can be used for building strong foundation for Mathematics.  Students must use these NCERT Solutions for Binomial Theorem to clear the conceptual understanding, analytical problem-solving skills and score well in the their CBSE exams.

The Binomial Theorem is taught as chapter 7 in Class 11 Maths as per the latest CBSE syllabus. The Binomial Theorem is a method of expanding expressions raised to a power, such as $(a + b)^n$, where n is a natural number. There are several other topics which are essential part of Binomial Theorem such as mid term, nth term, and numerical constant of nth term, which are important to understand Binomial Theorem. Binomial Theorem helps simplify complex algebraic expansions using binomial coefficients and Pascal's Triangle.

Yes, government schools in Delhi can offer a combination of Arts and Mathematics in higher classes. Specifically, you can choose Arts with Math in 11th standard, but it's important that you have taken Math in 10th grade as well, Shiksha states. 

Shiksha has prepared NCERT Textbooks solutions for all the chapters of 10+2 Science stream subjects. These NCERT Solutions for Chapter 6 Permutations and Combinations  offer detailed, step-by-step explanations for all the exercises in the Permutations and Combinations.

NCERT Solutions can be used as a good mathematical guide and tool for students preparing for scholl level or competitve exams such as JEE, NDA and others. These Solutions help students understand the logic behind arrangement and selection, making complex concepts simpler and easier to grasp.

Permuatioan is introduced in class 11 maths chapter 6 in the NCERT textbooks. Permutations refers to method of arranging a set of objects in an specific order. One very important thing to note is that Order matters while calculating the permutations for a set of objects.
For example, arranging 3 colours A, B, and C in a flag gives 6 different permutations (ABC, ACB, BAC, BCA, CAB, CBA).

Students can check our NCERT Solutions for better idea of permutations and combinatiopn for a set of objects.

NCERT Solutions are prepared, keeping in mind all kind of students. We have used lucid language to make these solutions student-friendly. The step-by-step solutions helps students understand abstract math concepts step-wise. Students will learn problem solving technique by breaking down problems into smaller, logical steps, so that even average students can build confidence and gradually improve their performance.

NCERT Textbooks includes the question which requires solution to be represented in coordinate plane. Our NCERT Solutions include clear, visual explanations of how to graph linear inequalities on the Cartesian plane. Students can learn how to shade the correct half-plane based on the inequality sign and how to determine whether the boundary line should be solid or dotted. Students can take help of our well designed NCERT Solutions provided on our pages to get ahead in the race of competition.

NCERT Solutions for Linear Inequalities provide step-by-step explanations to all exercise questions in Chapter 5 of Class 11 Maths. Here are few point how it benefits students;

• NCERT Solutions help students learn how to solve inequalities systematically using algebraic methods.

• NCERT Solutions explain how to graph inequalities on both a number line and the coordinate plane.

• Students gain a clear understanding of how to interpret solution sets, whether in one variable or two.

• Our NCERT Solutions are designed to make complex ideas easier to understand, helping students develop logical reasoning and build strong mathematical clarity.

The chapter Linear Inequalities is an important part of the Class 11 CBSE Maths syllabus. Linear Inequalities carry a weightage of approximately 6–8 marks in the CBSE annual exam. Students must know that this is a high-scoring chapter because the questions are usually straightforward and concept-based.

Linear Inequalities helps students solve inequalities algebraically and represent them graphically, which is essential for understanding real-world problems with constraints. It also builds the foundation for Linear Programming in Class 12, a major application topic for class 12 boards.

Linear Inequality is indexed as chapter 5 in the CBSE class 11 mathematics. A linear inequality is an expression that shows the relationship between two algebraic expressions using inequality symbols like <, >? , or? , instead of an equal sign. For example,

$2x + 3 < 7 \quad \text {or} \quad 3x - 4 \geq 5$

The highest power of the variable in linear inequalities, is 1, and they graph as straight lines on the coordinate plane (with shaded regions showing the inequality). Linear inequalities are used in many ways such as to find many range of possible values, solve optimization problems, and computer science.