Question

Consider the following polynomial function with irreducable quadratic factor, find an expression which gives the degree of the polynomial

Answer 1

An expression that gives the degree of the polynomial is $\rm ax^2+bx+c=0$.

What is an irreducible quadratic factor?

An irreducible quadratic factor is an irreducible factor that is quadratic or has the highest exponent of 2.

An irreducible quadratic factor is an irreducible factor that is quadratic or has the highest exponent of 2.

A nonlinear equation is one in which the maximum degree of a term is two or more than two. When the polynomial equation is with degree two, then it is called a quadratic equation, and it is represented by a standard expression;

$\rm ax^2+bx+c=0$

Where a is not equal to 0.

The degree of the polynomial is 2.

A quadratic polynomial can be further divided into linear factors. Now, simplify one of the quadratic expressions by completing the square method, which gives two linear factors.

Hence, an expression that gives the degree of the polynomial is $\rm ax^2+bx+c=0$.

Learn more about  irreducible quadratic factors here;

https://brainly.com/question/5766986

#SPJ4