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Polynomial functions of higher degree homework answers

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To begin our second unit on polynomials, I ask my students to warm-up by performing some polynomial multiplication problems in Warm up Multiplying Polynomials. Students practiced this skill in the previous unit and here they work with some "special products" that will introduce them to methods of factoring the sum of two cubes, difference of two cubes, and other common factoring patterns [MP7]. Because today is the first day of our third unit, I take a few minutes to provide students with an overview of the unit. I remind them of the formal definition of a polynomial and point out that they are now very familiar with first and second degree polynomials. In this unit, they will become familiar with the behavior of polynomials with degree three or more.
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Eleventh grade Lesson Seeing Structure in Expressions - Factoring Higher Order Polynomials

In this chapter we are going to take a more in depth look at polynomials. We will take a look at finding solutions to higher degree polynomials and how to get a rough sketch for a higher degree polynomial. We will also be looking at Partial Fractions in this chapter. We will define the remainder and divisor used in the division process and introduce the idea of synthetic division. We will also give the Division Algorithm. Graphing Polynomials — In this section we will give a process that will allow us to get a rough sketch of the graph of some polynomials.
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degree of polynomials

Also included in: Advanced Math Topics for Seniors. Also included in: Zeros and Graphs of Polynomials Bundle - over 15 files!!!! Also included in: Defining Polynomial Notes Bundle. Teachers Pay Teachers is an online marketplace where teachers buy and sell original educational materials.
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Factoring can also be applied to polynomials of higher degree, although the process of factoring is often a bit more laborious. Recall that a polynomial of degree n has n zeros, some of which may be the same degenerate or which may be complex. Now, let's reverse our view of factoring a bit to illustrate the principle.
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