Algebra I Commandments

Slides:



Advertisements
Similar presentations
Bell Work Simplify the expression: 1. 2(x +4) 2. 4x + 3y – x + 2y 3. 3(x – 6) x Answers: 2x+ 8 3x + 5y 11x – 14.
Advertisements

Homework Read Pages 327, , , , , Page 335: 17, 18, 57, 93 – 97 Page 344: 7, 12, 14, 39, 40, 43 Page 353: 5, 6, 10,
Algebra 2: Section 6.1 Properties of Exponents. Product of Powers –(when multiplying like bases, add exponents) Power of a Power –(when taking an exponent.
Solving Linear Equations
Unit Review Algebra 1B By Mrs. Anderson. Translate the following sentences into expressions and equations 5 more than a number.
Algebra 1 - Chapter 2 Test.
In this lesson, you will be shown how to combine like terms along with using the distributive property.
M ULTIPLYING A P OLYNOMIAL BY A M ONOMIAL Chapter 8.6.
1.3 Complex Number System.
Get out your notebooks! You will be able to multiply, divide, and simplify monomial expressions involving powers. You will be able to add, subtract, and.
Variables and Expressions Order of Operations Real Numbers and the Number Line Objective: To solve problems by using the order of operations.
The Language of Algebra
Exponents and Their Properties Section 5.1. Overview Multiplying Powers with Like Bases Dividing Powers with Like Bases Zero as an Exponent Raising a.
Objective: Find the power of a power. Find the power of a product. Standard Addressed: E: Simplify and expand algebraic expressions using exponential.
Finite Mathematics Dr. Saeid Moloudzadeh Solving Polynomial Equations 1 Contents Algebra Review Functions and Linear Models Systems of.
Simplifying Algebraic Expressions Distribution and Like Terms Section 5.5.
Monomials Multiplying Monomials and Raising Monomials to Powers.
Algebra 1 Notes: Lesson 8-5: Adding and Subtracting Polynomials.
1.2 - Products Commutative Properties Addition: Multiplication:
Power Rule for Exponents The Power Rule for Exponents is used when we raise a power to an exponent. Example 1: Simplify the following.
How do I use Special Product Patterns to Multiply Polynomials?
Unit 2: Algebra Minds On. Unit 2: Algebra Lesson 3: The Distributive Property Learning Goal: I can simplify algebraic expressions using distributive property.
1.Multiply a polynomial by a monomial. 2.Multiply a polynomial by a polynomial.
Martin-Gay, Beginning Algebra, 5ed Using Both Properties Divide both sides by 3. Example: 3z – 1 = 26 3z = 27 Simplify both sides. z = 9 Simplify.

DISTRIBUTIVE PROPERTY. When no addition or subtraction sign separates a constant or variable next to a parentheses, it implies multiplication.
Finite Mathematics Dr. Saeid Moloudzadeh Multiplying and Factoring Algebraic Expressions 1 Contents Algebra Review Functions and Linear.
Algebra I Commandments Algebraic Thinking Competency 2 Algebraic Thinking Competency 2.
The Distributive Property PreAlgebra Farris 2015.
1.(-7) (-2) 2.(3)(-6) 3.(4)(5) 4.(-3) (4t) 5.(2)(-2x) 6.(7y)(3) 7.3(s+5) 8.4(-n+2) 9.4-(t+2) 10.3n+(2-n) Algebra S9 Day 21.
LESSON 4-7 EXPONENTS & MULTIPLYING. When we multiply terms with exponents  ADD exponents of like variables.
Warm up! Simplify the following 1.Paraphrase the rules for multiplying exponents? 2.What order do the exponents have to be in? 3.x 3 x 7 x x 2 4.3x 3 4x.
 Students will be able to use the Distributive Property to simplify expressions.
MTH 091 Sections 3.1 and 9.2 Simplifying Algebraic Expressions.
Unit 4 Review!. 1. Write the expression Sum of 9 and z.
Combine Like Terms and Distributive Property. IN THIS LESSON, YOU WILL BE SHOWN HOW TO COMBINE LIKE TERMS ALONG WITH USING THE DISTRIBUTIVE PROPERTY.
13.3 Product of a Scalar and a Matrix.  In matrix algebra, a real number is often called a.  To multiply a matrix by a scalar, you multiply each entry.
Laws of Exponent Review. Laws of Exponent Law of Zero Exponent a º = 1 Law of Negative Exponent a -n = 1/ a n ; 1/ a -n = a n Law of Multiplying Powers.
Simplify – No negative exponents. Binomial Radical Expressions I can add and subtract radical expressions.
Combine Like Terms and Distributive Property Mrs. Lovelace January 2016 Edited from… mrstallingsmath.edublogs.org.
8-2 Multiplying Polynomials
Combine Like Terms and Distributive Property
Example: Solve the equation. Multiply both sides by 5. Simplify both sides. Add –3y to both sides. Simplify both sides. Add –30 to both sides. Simplify.
1-4 The Distributive Property
Aim: What are the product and power rules of exponents?
Combining Like-Terms with Distributive Property
7.8 Multiplying Polynomials
Warm-up.
Write out factors in expanded form.
Accentuate the Negative
Multiplying and Dividing Integers
Section 8-2: Multiplying and Dividing Rational Expressions
Lesson 1.1 How do you evaluate algebraic expressions and powers?
Combine Like Terms and Distributive Property
Algebra I Commandments
Multiplying and Factoring
Division Properties of Exponents
Exponents and Polynomials
You replace it with its simplest name
Multiplying monomial with polynomial
Multiplying Powers with the Same Base
Unit 1 Section 3B: MULTIPLYING POLYNOMIALS
Section Solving Linear Systems Algebraically
Learn to combine like terms in an expression.
8.1 – 8.3 Review Exponents.
Lesson 7-6 Multiplying a Polynomial by a Monomial
Warm Up Simplify the expression by using distributive property and then combining like terms. x(x + 5) + 4(x + 5)
Foundations for Algebra
Warm Up Simplify      20  2 3.
Using the Distributive Property to Simplify Algebraic Expressions
Presentation transcript:

Algebra I Commandments Numbers and Operations Competency 1

Apply properties of real numbers to simplify algebraic expressions, including polynomials Objective 1a – DoK 1

Substitution Property: Plug it in and solve Substitution Property: Plug it in and solve. Distributive Property: Multiply all numbers inside by number outside. Rules of Exponents: When multiplying, exponents increase When dividing, exponents decrease

D

B

C

D

D

D

G

D

A

A

B

H

Use matrices to solve mathematical situations and contextual problems Objective 1b – DoK 2

You will do one of two things: 1) Use substitution property and solve 2) Find a pattern in both the signs and the numbers

F

G

H

G

A

G

C

H

A

G

H

B

D

A

C

We are done with Competency One!