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Solving Multi-Step Equations
Maze
This maze will help students learn to solve more complex equa7ons that include the distribu7ve property and variables on both sides of the equa7on. Students must be able to work with simple frac7ons. Graphics by Krista Wallden -‐ hBp://www.teacherspayteachers.com/Store/Krista-‐Wallden Font by KG Fonts -‐ hBp://www.teacherspayteachers.com/Store/Kimberly-‐Geswein-‐Fonts
4(2x-‐1) = 3x+6 x = -‐1
x = 2
-‐3(x+5)=6 -‐ 3(2x+4) x = 3
-‐2(8x-‐1)=4(3x+4) x = -‐2
x = -‐1
x = 10
3 – (2x+4) = 2(3x+1) x = 1
x = -‐3
8x – 3(x – 1) = 2x + 6
2(5x-‐3) – 4 = 3x + 4 x = 2
x = 0
6 – (2x+2) = -‐3x + 4 x = 1
2x – 3 = 5(x + 4) + 1 x = -‐8
x = 6
-‐2(x-‐3) = 5(2x+3) x = 13
x = 5
28 – 4(x – 5) = -‐4
x = -‐3
-‐5(3x+6)=-‐3(4x-‐2) -‐7(x+9)=9(x-‐5)-‐14x 3(x-‐4)+6=5(x-‐1)+1 x = -‐12 x = -‐9
END
BEGIN
x = −112
x=1 4
4(2x-‐1) = 3x+6 x = -‐1
x = 2
-‐3(x+5)=6 -‐ 3(2x+4) x = 3
-‐2(8x-‐1)=4(3x+4) x = -‐2
x = -‐1
x = 10
3 – (2x+4) = 2(3x+1) x = 1
x = -‐3
8x – 3(x – 1) = 2x + 6
2(5x-‐3) – 4 = 3x + 4 x = 2
x = 0
6 – (2x+2) = -‐3x + 4 x = 1
2x – 3 = 5(x + 4) + 1 x = -‐8
x = 6
-‐2(x-‐3) = 5(2x+3) x = 13
x = 5
28 – 4(x – 5) = -‐4
x = -‐3
-‐5(3x+6)=-‐3(4x-‐2) -‐7(x+9)=9(x-‐5)-‐14x 3(x-‐4)+6=5(x-‐1)+1 x = -‐12 x = -‐9
END
BEGIN
x = −112
x=1 4 ANSWER
KEY
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