EQ: How do I solve an equation in one variable?

Slides:

Advertisements

Similar presentations

3-5 Solving Equations with the variable on each side Objective: Students will solve equations with the variable on each side and equations with grouping.

Advertisements

Chapter 3 Math Vocabulary

Bell Ringer. S OLVING 1-S TEP I NTEGER E QUATIONS Objective: Objective: To solve one-step integer equations using addition, subtraction, multiplication,

Intro to Algebra/Geometry Solving Equations by Adding or Subtracting.

3-3 Solving Multiplication Equations. Solve Solution GOAL Find the value of the variable that makes the equation TRUE. The value that makes the equation.

Solving Equations by Adding and Subtracting: Vocabulary Solve: To solve an equation mean to find a solution to the equation. Isolate the variable: Get.

© 2007 by S - Squared, Inc. All Rights Reserved.

Solving 2-Step Variable Equations

6.2 Solving Linear Equations Objective: To solve linear equations.

Section 2.1 Solving Equations Using Properties of Equality.

Equation y + 5 y + 5 = 20 Expressions

Solving Inequalities Using Addition & Subtraction.

1.3 Solving Linear Equations

Solving an Inequality Given the inequality, list some solutions that would make it true: x + 3 > 5 Possible Solutions: How many solutions are there?.

3.2 Solving Equations by Using Addition and Subtraction Addition Property of Equality –If the same number is added to each side of an equation, the resulting.

Solving 2-Step Variable Equations. Two Step Equations Essential Question How are inverse operations used to solve two step equations? Why does order matter.

Algebra 1 Chapter 2 Section : Solving One-Step Equations An equation is a mathematical statement that two expressions are equal. A solution of an.

Solving One-Step Equations © 2007 by S - Squared, Inc. All Rights Reserved.

Solve Inequalities (pg ) Objective: TBAT solve inequalities by using the Addition and Subtraction Properties of Inequality.

Solve one step equations. You can add the same amount to both sides of an equation and the statement will remain true = = 9 x = y +

2.2 Solving Two- Step Equations. Solving Two Steps Equations 1. Use the Addition or Subtraction Property of Equality to get the term with a variable on.

Unit 1 Lessons 2&3 Solving Equations by Adding, Subtracting, Multiplying, or Dividing Standards: CC.9-12.A.REI.1, CC.9-12.A.REI.3, CC.9-12.A.CED.1 EQ:

1.7 Intro to Solving Equations Objective(s): 1.) to determine whether an equation is true, false, or open 2.)to find solutions sets of an equation 3.)to.

* Collect the like terms 1. 2a = 2a x -2x + 9 = 6x z – – 5z = 2z - 6.

Solving One Step Equations subtract 3 Adding or subtracting the same number from each side of an equation produces an equivalent equation. Addition.

Lesson 7.4 Solving Multiplication and Division Equations 2/3/10.

Write, Interpret and Use Mathematical Expression and Equations.

Before: September 21, During: Solving One- Step Inequalities Learning Target: I can solve one-step inequalities by using addition, subtraction,

Lesson 7.3 Solving Addition and Subtraction Equations 2/2/10.

0.1 Solving One-Step Equations. To solve an equation means to find all values of the variable that make the equation true. Isolate the variable to one.

3. 3 Solving Equations Using Addition or Subtraction 3

My Equations Booklet.

Properties Quiz on Thursday!

Linear Equations in One Variable

Objective 3.6 solve multi-step inequalities.

ONE STEP EQUATIONS.

ONE STEP EQUATIONS.

Variables on Both Sides with Equations

Warm up 11/1/ X ÷ 40.

Solving 1-Step Integer Equations

Solving One Step Equations

Solving Equations with the Variable on Both Sides

6-3 Solving Systems Using Elimination

Solving Algebraic Equations

Linear Equations Doctor Shildneck.

OBJECTIVE: Students will solve multistep equations.

1.3 Solving Linear Equations

Solving Two-Step Equations Lesson 2-2 Learning goal.

Equations and Inequalities

Equation- a math sentence with an equal sign.

2.1 Solving Linear Inequalities

2.1 – 2.2 Solving Linear Inequalities

Subtract the same value on each side

Bell work Week 20.

Do Now 10/13/11 In your notebook, simplify the expressions below.

Do Now Evaluate 9h + h if h = 2.1 Evaluate 2 (4 + g) 2 If g = 6.

Ch. 1.3 Solving Linear Equations

10/3/11 In your notebook, answer completely the following:

Equations …. are mathematical sentences stating that two expressions are equivalent.

ONE STEP EQUATIONS WHAT?!?!.

Solving Equations Using Multiplication and Division

ONE STEP EQUATIONS.

Solving Equations by 2-1 Adding or Subtracting Warm Up

Solving 1 and 2 Step Equations

By: Savana Bixler Solving Equations.

ONE STEP EQUATIONS.

Presentation transcript:

EQ: How do I solve an equation in one variable? 1.1 Solving Equations Properties of E quality

Properties of Equality An equation is a mathematical sentence that uses the equal sign = to show two expressions are equivalent. A solution of an equation is a value for the variable that makes the equation true. To determine the solution of an equation, you will use the Properties of Equality.

Addition Property of Equality Whatever is added to one side of the equal sign must be added to the other side.

Addition Property of Equality, Continued…. For Example: 𝑥−5=7 +5 +5 𝑥=12

Subtraction Property of Equality Whatever is subtracted from one side of the equal sign must be subtracted from the other side.

Subtraction Property of Equality, Continued… For Example: 𝑥+5=7 −5 −5 𝑥=2

Multiplication Property of Equality Whatever is multiplied on one side of the equal sign must be multiplied on the other side.

Multiplication Property of Equality, Continued… For Example: 𝑥 3 =9 (3) 𝑥 3 =9 3 𝑥=27

Division Property of Equality Whatever is divided on one side of the equal sign must be divided on the other side.

Division Property of Equality, Continued… For Example: 3𝑥=27 3 3 𝑥=9

Associative Property of Equality The associative property states that you can add or multiply regardless of how the numbers are grouped. For Example: Associative Property for Addition: 2+7+5=2+7+5 2+7 +5=2+ 7+5 9+5=2+12 14=14

Associative Property of Equality, Continued… Another Example: Associative Property for Multiplication: 3∗4∗2=3∗4∗2 3∗4 ∗2=3∗ 4∗2 12 ∗2=3∗ 8 24=24