Solutions of Polynomials from Mathematics Class - 9
Chhattisgarh Board Mathematics Solutions from Chapter 4 - Polynomials
The detailed solutions to all the exercises of Polynomials from Mathematics Class - 9 for 9th Chhattisgarh Board are provided here. The topics covered are such as Degree Of Polynomials, Multiplication Of Polynomials and, Terms Of Polynomials. Students can practice frequently asked questions from this chapter.
Practice Other Topics from Polynomials
This topic explains polynomial expressions (special kinds of algebraic expressions). It discusses some more types of algebraic expressions. We will learn to solve algebraic expressions with the aid of examples.
In this topic, we will learn the terms of polynomials. For example, an expression of polynomial in an algebraic expression with two terms is called a 'binomial', and an expression with three unlike terms is called a 'trinomial'.
In this topic, we will learn the ways to find and identify the degree of the polynomial. The degree of a polynomial is the degree of its highest monomials. The degree indicates the highest exponential power.
This topic talks about the representation of polynomials like coefficient representation, point-value representation, etc. The theorems of polynomial representation, along with their proofs and examples, are also discussed.
This topic teaches us how to express the general form of nth degree polynomial. We will learn the basic equation with which a polynomials' equation is expressed. A few examples follow it.
In this topic, we will learn to determine the zeros of a polynomial. For a polynomial, there may be few (one or more) values of the variable for which the polynomial may result in zero. These values are known as zeros of a polynomial.
In this topic, the students will learn the method to add and subtract polynomials. It also discusses the rules for adding and subtracting polynomials.
This topic provides knowledge on how to multiply two polynomials. It tells us that we need to multiply each term in one polynomial by each term in the other polynomial. There are examples given to understand the method better.
