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Sytems of Equations - Overview

Sytems of Equations - Overview

Assessment

Presentation

•

Mathematics

•

7th - 8th Grade

•

Hard

Created by

Lauren Halbing

Used 2+ times

FREE Resource

5 Slides • 7 Questions

1

Sytems of Equations - Overview

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2

Solving the equation

When the variable is on both sides

1. Simplify EACH SIDE completely

2. Balancing the equation using inverse operations (SADMEP)

3. When the variable equations a specific rational number, there is 1 SOLUTION.

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3

Fill in the Blanks

 6−7x=7x−10x+26-7x=7x-10x+2   6−7x = ? +26-7x\ =\ ?\ +2  

Type answer...

4

Multiple Select

 6−7x = −3x +26-7x\ =\ -3x\ +2  
The next step is to... (chose all that could be correct)

1

add 7x to both sides

2

add 3x to both sides

3

add 2 to both sides

4

add 6 to both sides

5

Multiple Choice

 6 = 4x + 26\ =\ 4x\ +\ 2  

1

8 = 4x

2

1.5 = x + 2

3

4 = 4x

4

6 = 6x

6

Fill in the Blanks

4 = 4x


What is the value of x?

Type answer...

7

Infinite Solutions

  • solve for the variable the same way

  • a number = the same number

  • x = x

8

Example of Inifite Solutions

15 = 15 OR x = x means that ANY number for x will satisfy the equation

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9

Multiple Choice

 3(2x +3) = 8x +8−2x+13\left(2x\ +3\right)\ =\ 8x\ +8-2x+1  

1

infinite solution

2

1 solution

3

no solution

10

No Solution

When the variables cancel out and the numbers on EACH side are NOT the same

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11

Fill in the Blanks

 5x + 10x −7 =3(5x+4)5x\ +\ 10x\ -7\ =3\left(5x+4\right)  After fully simplifying the equation, you get...

Type answer...

12

Multiple Choice

 15x − 9 = 15x + 2415x\ -\ 9\ =\ 15x\ +\ 24  

1

1 solution

2

infinite solutions

3

no solution

pattern-tertiary

Sytems of Equations - Overview

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