![]() In the first example, we will identify some basic characteristics of polynomial functions. Polynomial functions are written with the leading term first, and all other terms in descending order as a matter of convention. ![]() ![]() We can turn this into a polynomial function by using function notation: When we introduced polynomials, we presented the following: 4x^3-9x^2 6x. In this section we will identify and evaluate polynomial functions. Because of the form of a polynomial function, we can see an infinite variety in the number of terms and the power of the variable. Functions are a specific type of relation in which each input value has one and only one output value. Polynomial functions have all of these characteristics as well as a domain and range, and corresponding graphs. We have introduced polynomials and functions, so now we will combine these ideas to describe polynomial functions. Polynomials are algebraic expressions that are created by summing monomial terms, such as -3x^2, where the exponents are only integers. (7.2.4) – Use the leading coefficient test to determine the end behavior of polynomials.(7.2.3) – Identify graphs of even and odd polynomial functions.(7.2.2) – Identify the degree and leading coefficient of a polynomial function.(7.2.1) – Identify polynomial functions.
0 Comments
Leave a Reply. |
AuthorWrite something about yourself. No need to be fancy, just an overview. ArchivesCategories |