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# Linear Systems with Multiplication

## Multiply as needed to set coefficients opposite, add to cancel variables

Levels are CK-12's student achievement levels.
Basic Students matched to this level have a partial mastery of prerequisite knowledge and skills fundamental for proficient work.
At Grade (Proficient) Students matched to this level have demonstrated competency over challenging subject matter, including subject matter knowledge, application of such knowledge to real-world situations, and analytical skills appropriate to subject matter.
Advanced Students matched to this level are ready for material that requires superior performance and mastery.

## Linear Systems with Multiplication

by CK-12 //basic

Solve linear systems using multiplication.

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## Eliminating by Multiplying One Equation and Adding - Overview

by CK-12 //basic

Overview

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• Video

## Eliminating by Multiplying Both Equations - Overview

by CK-12 //basic

Overview

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• Video

## Solving Systems by Multiplication

by CK-12 //basic

Shows example of how to solve systems of equations by multiplying.

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## Eliminating by Multiplying One Equation and Adding - Example 1

by CK-12 //basic

Eliminating by Multiplying One Equation and Adding Given Stacked Equations

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## Eliminating by Multiplying One Equation and Adding - Example 2

by CK-12 //basic

Eliminating by Multiplying One Equation and Adding by Rearranging Terms First

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• Video

## Eliminating by Multiplying Both Equations - Example 1

by CK-12 //basic

Eliminating by Multiplying Both Equations Given Stacked Equations

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• Video

## Eliminating by Multiplying Both Equations - Example 2

by CK-12 //basic

Eliminating by Multiplying Both Equations by Rearranging Terms First

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## Linear Systems with Multiplication PrePostRead

by CK-12 //basic

To activate prior knowledge, to generate questions about a given topic, and to organize knowledge using a KWL Chart.

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• Flashcards

## Solving Linear Systems by Multiplication Flashcards

by CK-12 //basic

These flashcards help you study important terms and vocabulary from Linear Systems with Multiplication.

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