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Equations Solving Equations. How does one find a solution? Use Inverse Operations. Addition  Subtraction Multiplication  Division Square  Square.

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Presentation on theme: "Equations Solving Equations. How does one find a solution? Use Inverse Operations. Addition  Subtraction Multiplication  Division Square  Square."— Presentation transcript:

1 Equations Solving Equations

2 How does one find a solution? Use Inverse Operations. Addition  Subtraction Multiplication  Division Square  Square Root Cube  Cube Root And keep the equation balanced?

3 Use the inverse operation to solve the equation… m+4=29 - 4=-4 m =25 Given Inverse +  - Evaluate

4 Use the inverse operation to solve the equation… a – 7 = 15 + 7 = + 7 a =22 Given Inverse -  + Evaluate

5 Use the inverse operation to solve the equation… 2t = 8  2=  2 t = 4 Given Inverse *   Evaluate

6 Use the inverse operation to solve the equation… h = 2 3  3=  3 h = 6 Given Inverse   * Evaluate

7 Use the inverse operation to solve the equation… 3x + 4 = 19 But this time there are two operations to consider… Which do you use first? Order of operation?

8 Equations are not the same as expressions. 3x + 4 = 19 To solve an equation one will use the expressions order of operations BACKWARDS Addition or Subtraction Multiplication or Division Exponents Groupings/ Parentheses

9 Use the inverse operations to solve the equation… 3x + 4 = 19 - 4 = - 4 3x = 15  3=  3 x = 5 Given Inverse +   Evaluate Inverse *   Evaluate

10 Use the inverse operations to solve the equation… 5x – 4 = 2(x – 4) + 18

11 Use the inverse operations to solve the equation… -5x + 3 + 2x = 7x – 8 + 9x

12 TEST YOURSELF 1.x – 8 = 2 2 2. 3 (y + 4) = 36 3. (4x + 7) – 3(x + 5) = (2x – 3) + 3(2x+3)

13 Assignment 21 Pretest On-line


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