Remainder Theorem
by Remainder theorem Zeros of polynomials: The value of a polynomial at is obtained by putting in and is denoted by . e.g. Find the value of at . Sol. On putting in given polynomial , we get This implies . Thus value of at …
Category: Polynomials
Polynomials : Definition, Types of polynomials and Examples, Degree of a polynomial
Polynomials: An algebraic expression is an expression which is made up of variables and constants along with some algebraic operations. The several parts of an algebraic expression seperated by + or – operations are called the terms of the expression. e.g. (i) is an algebraic expression with three terms …
Zeros of quadratic Polynomials
Geometrical interpretation of zeros of quadratic polynomials: A polynomial of degree 2 is called a quadratic polynomial. For any quadratic polynomial , , the graph of the corresponding equation has one of the two shapes either open upwards like U or open downwards like , ∩ depending on …