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Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

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Page 1: Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

Integrated Math 2Lesson #7

Systems of Equations - Elimination

Mrs. Goodman

Page 2: Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

Elimination Method (Linear Combination)

Step 1: Multiply one or both of the equations by a constant to obtain coefficients that differ only in sign for one of the variables. (Ex: 2x and -2x; 3y and -3y)

Page 3: Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

Elimination Method (Linear Combination)

Step 2: Add the revised equations from Step 1.

This should eliminate one of the variables. Solve for the other variable.

Page 4: Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

Elimination Method (Linear Combination)

Step 3: Substitute the value found in Step 2 into either of the original equations and solve for the other variable.

Page 5: Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

Examples

Solve:

6x – y = 142x + y = 12

Page 6: Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

Examples

Solve:

3x + y = 14x – 5y = 25

Page 7: Integrated Math 2 Lesson #7 Systems of Equations - Elimination Mrs. Goodman

That’s all for today!

Thanks for working hard!

See you next time!