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  1. Elimination method review (systems of linear equations)

    The elimination method is a technique for solving systems of linear equations. This article reviews the technique with examples and even gives you a chance to try the method yourself.

  2. Systems of equations with elimination (and manipulation)

    In some cases, we need to slightly manipulate a system of equations before we can solve it using the elimination method. See how it's done in this video.

  3. Solving systems of equations by elimination (old) - Khan Academy

    When solving a system of equations using elimination, when you have to multiply one of the equations to get rid of the x or y, how do you know which one you want to get rid of first?

  4. Elimination strategies (video) | Khan Academy

    Your life isn't a pre-planned route you follow, where one of the steps is using this elimination strategy. Instead, learning something is like unlocking a door that you can then walk through.

  5. Systems of equations with elimination - Khan Academy

    Solve systems of equation with one-step elimination (e.g., x-values or y-values cancel each other out).

  6. Systems of equations with elimination: King's cupcakes

    Sal uses simple elimination to figure out how many cupcakes are eaten by children and adults. Created by Sal Khan.

  7. Systems of equations with elimination: x-4y=-18 & -x+3y=11

    Elimination works because it eliminates one of the variables, we can solve the equation only if there is 1 variable and not 2 variables.

  8. Substitution method review (systems of equations) - Khan Academy

    The substitution method is a technique for solving a system of equations. This article reviews the technique with multiple examples and some practice problems for you to try on your own.

  9. Inverting a 3x3 matrix using Gaussian elimination - Khan Academy

    Sal explains how we can find the inverse of a 3x3 matrix using Gaussian elimination.

  10. Systems of equations with elimination: -3y+4x=11 & y+2x=13

    It doesn't matter whether you use x and y, or just numbers (because x and y are just placeholders for numbers we don't know yet). Every time you multiply or divide a term of an equation, you have to do …