8.EE.C.8

Mathematics Grade 8
Analyze and solve linear equations and pairs of simultaneous linear equations. Analyze and solve pairs of simultaneous linear equations.

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The purpose of this task is to find and solve a pair of linear equations which can be used to understand a common method of folding a square piece of origami paper into thirds.
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Graph a system of equations in slope-intercept or standard form
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Determine how many solutions exist to a given system of equations (one, zero, infinite).
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Solving systems of equations with elimination.
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Solve systems of equation with one-step elimination (e.g., x-values or y-values cancel each other out).
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Learn more: http://www.khanacademy.org/video?v=vA-55wZtLeE Solving Systems of Equations by Elimination
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Solve systems of equations using substitution
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Learn more: http://www.khanacademy.org/video?v=V7H1oUHXPkg Solving Linear Systems by Substitution
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Word problems with systems of equations.
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Learn more: http://www.khanacademy.org/video?v=cNlwi6lUCEM U02_L1_T3_we1 : Algebraic Word Problem Content provided by TheNROCproject.org - (c) Monterey Institute for Technology and Education
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A set of 9+ questions created by Khan Academy's Ryan Wall.
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This topic introduces students to systems of linear equations by comparing distance-time graphs to determine which of two objects has greater speed (8.EE.B.5, 8.EE.C.8c).
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In the Opening Exercise students complete Exercises 1–3 as an introduction to simultaneous linear equations in a familiar context. Example 1 demonstrates what happens to the graph of a line when th...
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In this lesson, students graph two linear equations on a coordinate plane and identify the point of intersection of the two lines as the solution to the system (8.EE.C.8a). Next, students look at s...
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In this lesson, students learn that a system can have no solutions because parallel lines do not have a point of intersection (8.EE.C.8b).
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This lesson continues the thinking that a system can have no solutions because parallel lines do not have a point of intersection with respect to systems that have infinitely many solutions (8.EE.C...
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