=? =? =? =? =? =? 8 14 20 12 14 13 15 12.

Slides:

Advertisements

Similar presentations

Solving Equations = 4x – 5(6x – 10) -132 = 4x – 30x = -26x = -26x 7 = x.

Advertisements

Solving Multiplication and Division Equations. Lesson Objective Students will be able to solve multiplication and division equations.

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

Step 1: Simplify Both Sides, if possible Distribute Combine like terms Step 2: Move the variable to one side Add or Subtract Like Term Step 3: Solve for.

Background Knowledge By the end of this lesson you will be able to explain/solve the following: 1.The Subject of an equation 2.Rearrange a given formula.

3.5 – Solving Systems of Equations in Three Variables.

How many stars is a face worth?. Your turn Write down the equation each time you alter the scales. Remember to take the same things off each side!

Logarithms 1 Converting from Logarithmic Form to Exponential Form and Back 2 Solving Logarithmic Equations & Inequalities 3 Practice Problems.

Jeopardy Solving Equations Add and Subtract Multiply and Divide Multi-Step Variables on each side Grouping Symbols $100 $200 $300 $400 $500 $100 $200.

One step equations Add Subtract Multiply Divide  When we solve an equation, our goal is to isolate our variable by using our inverse operations.  What.

Lesson 1-8 Solving Addition and Subtraction Equations.

Objective: Subtract integers. Solve for the unknown in each equation. 1.–4 + (-3) = a.

One Answer, No Answers, or an Infinite Number of Answers.

Solve Linear Systems by Substitution January 28, 2014 Pages

 In this lesson we will go over how to solve a basic matrix equation such as the following: These are matrices, not variables.

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 +

Solving Addition and Subtraction Equations Lesson 2.3 and 2.4.

Suppose a sequence begins 2, 4, …………………. Would could the formula be?

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

Solving Multi-Step Equations Using Inverse Operations.

Warm Up Solve, showing all steps. 1. n + 9 = x = – z = n = 8 x = 7 z = 16 Course Solving Two-Step Equations = 9 y = 72 y8y8.

11-1 Solving Two-Step Equations Do Now Solve. 1. n + 9 = z = x = n = 8 x = 7 z = -16 = 9 y = 72 y8y8.

Equations With Fractions Lesson 4-6. Remember the Process: Isolate the variable Perform the inverse operation on the side with the variable. Perform the.

Solving Equations with Addition or Subtraction Medina1.

Opener (5 + 6) • 2 a + (b + c) + (d • e) 18k x2 + 5x + 4y + 7

Balancing Equations The student will be able to: solve equations using addition and subtraction.

Jeopardy Solving Equations

Solving Equations With Fractions

Students will use inverse operations to solve one-step equations.

Solving Addition and Subtraction Equations

Students will use inverse operations to solve one-step equations.

Students will use inverse operations to solve one-step equations.

2-2 Writing and Solving Equations with Variables on Both Sides

Lesson 80: direct variation as a ratio, inverse variation as a ratio

Warm Up 1/14 Balanced or not? = =

7-3 Solving Subtraction and Addition Equations

Equations With Fractions

Variables on Both Sides with Equations

Students will use inverse operations to solve one-step equations.

Students will use inverse operations to solve one-step equations.

Solving Word Problems Objective: Students will be able to write and solve equations based on real world situations.

Find 4 A + 2 B if {image} and {image} Select the correct answer.

Lesson 2.1 How do you use properties of addition and multiplication?

ALGEBRA Lesson #31.

Homework Corrections (page 1 of 5)

USING GRAPHS TO SOLVE EQUATIONS

1.3 Equations with variables on both sides

2-1 & 2-2: Solving One & Two Step Equations

Solving Equations Finding Your Balance

Solving 1-Step Integer Equations

SECTION 2-4 : SOLVING EQUATIONS WITH THE VARIABLE ON BOTH SIDES

Solving Equations with Variables on Both Sides

Solving Equations with Variables on Both Sides

Students will use inverse operations to solve one-step equations.

Solving Equations by 1-2 Adding or Subtracting Warm Up

Objective Solve one-step equations in one variable by using addition or subtraction.

Systems of equations and the substitution method

Objective Solve one-step equations in one variable by using addition or subtraction.

Solving Equations by 2-1 Adding or Subtracting Warm Up

Learn to solve 2-step equations

Learn to solve equations with integers.

Solving Two Step Algebraic Equations

5a + 3 = 2a a = 2a a = 2a + 9 5a – 2a = 9 3a = 9 a = 9

Lesson Objective: I will be able to …

Do Now Solve. n + 9 = z = 55 n = x = z = -16

Solving Linear Equations

Solving Equations by 2-1 Adding or Subtracting Warm Up

Solving literal equations

Students will use inverse operations to solve one-step equations.

Presentation transcript:

=? =? =? =? =? =? 8 14 20 12 14 13 15 12

=2 =4 =1 =3 =5 =6 8 14 20 12 14 13 15 12

Lesson Objective Be able to write equations to describe problems Be able to solve equations with the unknown variable on one side Extend to look at solving equations with the unknown on both sides

Match the think of a number problem to the correct equation? Look at the cards. Match the think of a number problem to the correct equation? Tarsia Puzzle Now can you find the number I was thinking of in each statement?

Methods for solving equations: Method 1 Using inverses I think of a number times it by 3 and add 7. The answer is 40. Method 2 Rearranging

Easier Questions

Harder Questions Ultra Hard Questions 1) 3x + 1 = x + 5 2) 2x + 2 = x +7 3) 4x + 1 = 2x + 9 4) 3x + 2 = x + 8 5) 3x + 1 = x + 4 6) 3x – 1 = x + 9 7) 2x - 1 = x + 7 8) x + 2 = 2x – 1 9) 4x – 2 = x + 9 10) 3x - 1 = x + 7 11) 3x + 1 = 5x – 2 12) 3x – 2 = 5x + 1 Ultra Hard Questions 1) 4x + 3 = 2x + 7 2) 3x + 2 = x + 7 3) 2x + 13 = 4x + 1 4) 5x – 2 = x + 8 5) 3x – 5 = x + 4 6) 2x + 10 = 4x + 9 7) x = 2x – 7 8) x + 2 = 3x – 1 9) 5x + 2 = 14 – x 10) x – 1 = 2x + 7 11) 13x + 1 = 3x + 17 12) 4x – 4 = x + 1