Mrs. Rivas International Studies Charter School Objectives: 1. Use long division to divide Polynomials.

Slides:



Advertisements
Similar presentations
Algebra Factorising and cancelling (a 2 – b 2 ) = (a – b)(a + b) (a  b) 2 = a 2  2ab + b 2.
Advertisements

Dividing Polynomials.
Remainder and Factor Theorems
Chapter 2 Polynomial and Rational Functions Copyright © 2014, 2010, 2007 Pearson Education, Inc Dividing Polynomials: Remainder and Factor Theorems.
Warm-Up: January 5, 2012  Use long division (no calculators) to divide.
Dividing Polynomials Objectives
§ 6.4 Division of Polynomials. Blitzer, Intermediate Algebra, 5e – Slide #2 Section 6.4 Division of Polynomials In this section we will look at dividing.
EXAMPLE 1 Use polynomial long division
Warm up. Lesson 4-3 The Remainder and Factor Theorems Objective: To use the remainder theorem in dividing polynomials.
Fractions Chapter Simplifying Fractions Restrictions Remember that you cannot divide by zero. You must restrict the variable by excluding any.
When dividing a decimal by a whole number, place the decimal point in the quotient directly above the decimal point in the dividend. Then divide as you.
§ 6.4 Division of Polynomials. Blitzer, Intermediate Algebra, 5e – Slide #2 Section 6.4 Division of Polynomials Dividing a Polynomial by a Monomial To.
Dividing Polynomials  Depends on the situation.  Situation I: Polynomial Monomial  Solution is to divide each term in the numerator by the monomial.
Section 7.3 Products and Factors of Polynomials.
3.3: Dividing Polynomials: Remainder and Factor Theorems Long Division of Polynomials 1.Arrange the terms of both the dividend and the divisor in descending.
Section 3 Dividing Polynomials
Lesson 2.4, page 301 Dividing Polynomials Objective: To divide polynomials using long and synthetic division, and to use the remainder and factor theorems.
Polynomial Division and the Remainder Theorem Section 9.4.
Ch 11.5 Dividing Polynomials
5.6 Dividing Polynomials.
Warm up  Divide using polynomial long division:  n 2 – 9n – 22 n+2.
UNIT 2 – QUADRATIC, POLYNOMIAL, AND RADICAL EQUATIONS AND INEQUALITIES Chapter 6 – Polynomial Functions 6.3 – Dividing Polynomials.
5. Divide 4723 by 5. Long Division: Steps in Dividing Whole Numbers Example: 4716  5 STEPS 1. The dividend is The divisor is 5. Write.
5.5: Apply Remainder and Factor Theorems (Dividing Polynomials) Learning Target: Learn to complete polynomial division using polynomial long division and.
Chapter 1 Polynomial and Rational Functions Copyright © 2014, 2010, 2007 Pearson Education, Inc Dividing Polynomials; Remainder and Factor Theorems.
Dividing Polynomials Day #2 Advanced Math Topics Mrs. Mongold.
Pg.15 Synthetic Division EQ: What is synthetic division and how is it used to determine roots and factors?
6.3 Dividing Polynomials (Day 1)
Aim: How do we divide polynomials? Divide each term of the polynomial by the monomial. Factor each expression. Divide out the common factors in each.
UNIT 2, LESSON 3 POLYNOMIAL DIVISION Adapted by Mrs. King from
Dividing Polynomials. Simple Division - dividing a polynomial by a monomial.
DIVIDING POLYNOMIALS Mr. Richard must have your “Un-Divided” attention for this lesson!
Warm up Objective: To divide polynomials Lesson 6-7 Polynomial Long Division.
Section 5.5. Dividing a Polynomial by a Polynomial The objective is to be able to divide a polynomial by a polynomial by using long division. Dividend.
Warm-Up Divide 1.) 560 ÷ 8 = 2.) 105 ÷ 3 =. Essential question: What are the steps to divide whole numbers? Name date period Long Division Quotient: The.
Table of Contents Polynomials: Synthetic Division If a polynomial is divided by a linear factor of the form x – c, then a process know as synthetic division.
Let’s look at how to do this using the example: In order to use synthetic division these two things must happen: There must be a coefficient for every.
Products and Factors of Polynomials (part 2 of 2) Section 440 beginning on page 442.
Dividing Polynomials. Long Division of Polynomials Arrange the terms of both the dividend and the divisor in descending powers of any variable. Divide.
Dividing Polynomials: Synthetic Division. Essential Question  How do I use synthetic division to determine if something is a factor of a polynomial?
Synthetic Division.
Dividing Polynomials.
Dividing Polynomials Algebra
Aim: How do we divide a polynomial by a binomial?
Dividing Polynomials.
Dividing Polynomials Tyler McKell.
Dividing Polynomials.
Dividing Polynomials.
Dividing Polynomials.
5 Section 5 Dividing Polynomials.
Dividing Polynomials.
Exponents and Polynomials
Do Now  .
Dividing Polynomials.
Copyright © 2014, 2010, 2007 Pearson Education, Inc.
Polynomial Long Division
Dividing Polynomials.
Dividing Polynomials.
Synthetic Division.
Dividing polynomials This PowerPoint presentation demonstrates two different methods of polynomial division. Click here to see algebraic long division.
Copyright © 2014, 2010, 2007 Pearson Education, Inc.
Dividing Polynomials.
Precalculus Essentials
Synthetic Division.
Section 5.6 Dividing Polynomials.
Algebra 1 Section 9.6.
Keeper 11 Honors Algebra II
6-3: Dividing Polynomials
Synthetic Division Notes
Presentation transcript:

Mrs. Rivas International Studies Charter School Objectives: 1. Use long division to divide Polynomials.

Mrs. Rivas International Studies Charter School

Mrs. Rivas International Studies Charter School Long Division of Polynomials and the Division Algorithm 1. Arrange the terms of both the dividend and the divisor in descending powers of any variable. 2. Divide the first term in the dividend by the first term in the divisor. The result is the first term of the quotient. 3. Multiply every term in the divisor by the first term in the quotient. Write the resulting product beneath the dividend with like terms lined up. 4.Subtract the product from the dividend. 5. Bring down the next term in the original dividend and write it next to the remainder to form a new dividend. 6. Use this new expression as the dividend and repeat this process until the remainder can no longer be divided. This will occur when the degree of the remainder (the highest exponent on a variable in the remainder) is less than the degree of the divisor

Mrs. Rivas International Studies Charter School Example # 1A

Mrs. Rivas International Studies Charter School Example # 1B The quotient is

Mrs. Rivas International Studies Charter School Example # 1C

Mrs. Rivas International Studies Charter School

Mrs. Rivas International Studies Charter School

Mrs. Rivas International Studies Charter School Example # 2D

Mrs. Rivas International Studies Charter School Example # 2A

Mrs. Rivas International Studies Charter School Example # 2B

Mrs. Rivas International Studies Charter School Example # 2B

Mrs. Rivas International Studies Charter School

Mrs. Rivas International Studies Charter School Pages: Pages: 308 # 9-20 All Quote “Strength does not come from winning. Your struggles develop your strengths. When you go through hardships and decide not to surrender, that is strength.” Arnold Schwarzenegger