Bellwork.

Slides:

Advertisements

Similar presentations

Solving Multi-Step Equations with Like Terms and Parentheses.

Advertisements

Solving Equations with the Variable on Both Sides Objectives: to solve equations with the variable on both sides.

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.

Solving Equations with the Variable on Both Sides

Solving Equations with variables on both sides of the Equals Chapter 3.5.

Lesson 2-4. Many equations contain variables on each side. To solve these equations, FIRST use addition and subtraction to write an equivalent equation.

Solving Equations with Variables on Both Sides

Lesson 2-4 Solving Equations with Variables on Both Side August 14, 2014.

Bellwork Tuesday Bellwork Solutions

Solving Multi- Step Equations. And we don’t know “Y” either!!

Use the Distributive Property to: 1) simplify expressions 2) Solve equations.

The Multiplication Principle of Equality

Chapter 2 Copyright © 2015, 2011, 2007 Pearson Education, Inc. Chapter Copyright © 2015, 2011, 2007 Pearson Education, Inc. Chapter 2-1 Solving Linear.

Chapter 2 Copyright © 2015, 2011, 2007 Pearson Education, Inc. Chapter Copyright © 2015, 2011, 2007 Pearson Education, Inc. Chapter 2-1 Solving Linear.

Rational Equations Section 8-6.

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 Systems of Equations: The Elimination Method Solving Systems of Equations: The Elimination Method Solving Systems of Equations: The Elimination.

Do Now (3x + y) – (2x + y) 4(2x + 3y) – (8x – y)

Practice 2.2 Solving Two Step Equations.

Multi-Step Equations We must simplify each expression on the equal sign to look like a one, two, three step equation.

Math IA Warm Up: 1.Solve. How did you clear the fraction? x = 9x = 27 3Multiply by the denominator 2. Solve. What process do you use to clear fractions.

Lesson 1-8 Solving Addition and Subtraction Equations.

Steps for Solving Equations with Variables on Both Sides 1.Distribute when necessary. 2.Combine like terms if possible. 3.Add or subtract to get the variables.

Solving Equations with Variables on both sides

Solve Equations With Variables on Both Sides. Steps to Solve Equations with Variables on Both Sides  1) Do distributive property  2) Combine like terms.

Notes 3.4 – SOLVING MULTI-STEP INEQUALITIES

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

Solving Equations with Variables on Both Sides. Review O Suppose you want to solve -4m m = -3 What would you do as your first step? Explain.

3.5 Solving Equations with Variables on Both Sides.

6-3: Solving Equations with variables on both sides of the equal sign

My Equations Booklet.

Solving Multistep Equations

Solving Equations with the Variable on Both Sides

Lesson 3.5 Solving Equations with the Variable on Both Sides

2 Understanding Variables and Solving Equations.

Multi-Step Equations with variable(s) on one side

Variables on Both Sides with Equations

Warm up 11/1/ X ÷ 40.

Solving 1-Step Integer Equations

10 Real Numbers, Equations, and Inequalities.

Solving Equations Containing Fractions

Solving Equations by Factoring and Problem Solving

Solving Equations with the Variable on Both Sides

6-3 Solving Systems Using Elimination

Do Now 1) t + 3 = – 2 2) 18 – 4v = 42.

Bellwork - Solve 1.) 3 + x > 7 2.) 16 ≥ y ) z + 6 < 21

Equations Containing Decimals

2 Understanding Variables and Solving Equations.

Solving Linear Equations

Solving Multi-Step Equations

} 2x + 2(x + 2) = 36 2x + 2x + 4 = 36 4x + 4 = x =

Solving Equations Containing Decimals

Solving Linear Equations

Warm Up Solve. 1. 2x + 9x – 3x + 8 = –4 = 6x + 22 – 4x 3. + = 5

Solving Equations with Variables on Both Sides 4:3

Solving 1-Step Integer Equations

Solving Equations with Variables on Both Sides

Solving Equations with Variables on Both Sides

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

Lesson 7-6 Multiplying a Polynomial by a Monomial

Example 2B: Solving Linear Systems by Elimination

Unit 2B/3A Solving Equations

Bellwork x – 2(x + 10) = 12.

1. How do I Solve Linear Equations

If an equation contains fractions, it may help to multiply both sides of the equation by the least common denominator (LCD) to clear the fractions before.

One-step addition & subtraction equations: fractions & decimals

Solving Linear Equations

Solving Linear Equations

Solving Systems of Linear Equations by Elimination

Presentation transcript:

Bellwork

Reminder!!! Step 1: Complete the distributive property. Step 2: Combine like terms. Terms on the same side of the equal sign. Step 3: Move all variables to one side of the equal sign and all constants to the other side of the equal sign. Use addition and/or subtraction Step 4: Solve for the value of the variable.

REVIEW 1 Solve. Solution: Check: Using the Four Steps to Solve an Equation Solve. Solution: Check: The solution set of the equation is {1}.

REVIEW 2 Solve. Solution: Check: Using the Four Steps to Solve an Equation Solve. Solution: Check: The solution set of the equation is {−1}.

WAIT!!! What happens if there are decimals in the equation? No worries! You can use the same four steps! Distributive property 1 – 1.5x = 4.5 – 0.1x – 0.7 Combine like terms 1 – 1.5x = 3.8 – 0.1x Variables and constants -1.4x = 2.8 Solve x = -2

What if I don’t like decimals? No problem – you can eliminate them easily! Identify the furthest place value in your equation, (tenths, hundredths, etc.) Multiply each TERM by that place value. Tenths place = multiply each term by 10 Hundredths place = multiply each term by 100 Watch what happens…

Now, use the same four steps! Furthest place value = tenths place so, multiply each term by 10 (10) 0.5(2 – 3x) = (10) 4.5 – (10) 0.1(x + 7) 5(2 – 3x) = 45 – 1(x + 7) Now, use the same four steps! Distributive property 10 – 15x = 45 – x – 7 Combine like terms 10 – 15x = 38 – x Variables and constants -14x = 28 Solve x = -2

What would you multiply by?

What would you multiply by? Solve each equation: 9.47x = 7.45x – 8.81 2w – 0.4 = 1 + 0.7w + 1.1w 7.87 - 9.65x = 8.52x - 3.21 39.21x + 2.65 = 42.03x 0.6(10n – 3) = 1.5(n + 2) – 0.3 0.5(p + 3) = 3(0.1 + 0.16p)