NCERT Solutions for class 9 Maths Chapter 2 Exercise 2.2 Polynomials - PDF DownloadClass 9
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NCERT solutions for class 9 mathematics chapter 2 ex 2.2 Polynomials refers to the questions related to the concept of the 'zero' of a polynomial. In other words, a polynomial must be equal to zero. After solving the equation, the value obtained is called the 'zero' of that specific polynomial or also called the root of that polynomial.
The NCERT solutions class 9 maths chapter 2 ex 2.2 consists of 4 questions with their sub-parts and follows the simple logic of zeroes of a polynomial. It is important to remember that every real number should be equal to the zero of the given polynomial, and this should be keep in mind before solving the exercise.
NCERT solutions class 9 maths chapter 2 ex 2.2 provide a detailed PDF of each answer to the questions given in the exercise 2.2. These solutions help the students to score good marks in exams. Students can download the free PDF of NCERT solutions for ex 2.2 from eSaral website.
Topics Covered in Exercise 2.2 class 9 Mathematics Questions
Ex 2.2 class 9 maths questions covers topic zeroes of a polynomial. Students must understand the concepts of zeroes of a polynomial before solving the questions.
Zeroes of a Polynomial
- Zeroes of a Polynomial - In the case of a Polynomial, the variables for which the Polynomial is expected to be zero are referred to as the zeros of the Polynomial. It is also called the root of the polynomial.
Polynomials with a value of zero are referred to as zero polynomials. Zero is defined as the point at which the whole polynomial reaches zero.
A zero of a polynomial need not be 0.
0 may be a zero of a polynomial.
Every linear polynomial has one and only one zero.
A polynomial can have more than one zero.
Tips for Solving Exercise 2.2 class 9 chapter 2 Polynomials
Exercise 2.2 of NCERT solutions class 9 maths chapter 2 is about Polynomials. It is a great way to get a basic understanding of the zeroes of polynomials.
Ex 2.2 focuses on basic questions, which are easy to do if you understand the concept of zeros of polynomials.
Students should know that every linear polynomial in one variable has a unique zero. They should also know that a non-zero constant doesn't have a zero.
NCERT solutions from eSaral will give students lots of examples that will help them figure out how to solve the questions in the ex 2.2.
Importance of Solving Ex 2.2 class 9 Maths chapter 2 Polynomials
NCERT solutions class 9 maths chapter 2 ex 2.2 is related to zeroes of polynomials. It is essential to know this topic before solving ex 2.2.
Our mathematics experts team's NCERT solutions for ex 2.2 cover all the relevant questions from the examination point of view.
NCERT solutions have explanations for each question in the ex 2.2, and they are explained in step by step manner.
Students can access and utilize the solutions by downloading a PDF of these solutions, which is available on eSaral website for free.
Solving the NCERT solutions of ex 2.2 questions will boost the confidence of students.
Frequently Asked Questions
Question 1. What are constants and variables?
Answer 1. In any equation, constants are the numerical values associated with a variable (i.e., x, y). These values remain constant and do not change. Constants are used to determine the value of a variable. Conversely, variables are the values associated with a constant whose value must be determined. The value of a variable may vary in various situations.
Question 2. Do I need to solve all NCERT solutions class 9 maths chapter 2 ex 2.2?
Answer 2. The NCERT solutions are a great way to prepare for the final exams. Exercise questions and examples are explained in simple language so that all students can understand them. Important concepts are explained in PDFs as well. It is essential that you practice all questions and concepts during your preparation for the exam. Don’t leave any question unanswered. Being comprehensive with all questions will help you to score high marks in the final exam. You can access these resources free of cost on eSaral.