In this lesson, we will use the above features in order to analyze and sketch graphs of polynomials. We will then use the sketch to find the polynomial's positive and negative intervals.

In this unit, we will use everything that we know about polynomials in order to analyze their graphical behavior. Specifically, we will find polynomials' zeros (i.e., x-intercepts) and analyze …

What are polynomial and other nonlinear graphs? In a polynomial function, the output of the function is based on a polynomial expression in which the input is raised to the second power …

Understanding the zeros, positive and negative intervals, and end behavior of a polynomial can help us understand the shape of the graph and make predictions about the system it models.

This topic covers: - Adding, subtracting, and multiplying polynomial expressions - Factoring polynomial expressions as the product of linear factors - Dividing polynomial expressions - …

The question asks about the multiplicity of the root, not whether the root itself is odd or even. At a root of odd multiplicity, the graph will cross through the X-axis. At a root of even multiplicity, …

Graph a polynomial function with transformations by identifying the shifts, dilations and reflections.

Solve challenging problems that tackle the relationship between the features of a polynomial and its graph.

Analyze polynomial functions to determine how they behave as the input variable increases to positive infinity or decreases to negative infinity.

Given the graph of a polynomial and looking at its x-intercepts, we can determine the factors the polynomial must have. Additionally, we can determine whether those factors are raised to an …