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Algebra II Lesson Plan: Writing Equations of Lines

By Tom Lewis, published Jun 12, 2007
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9th-10th Grade 25 students
1 IEP student 2 GSSP students Algebra II 50 minutes
Line or Curve of Best Fit Lesson #5: Writing Equations of Lines
Context
The students will continue with finding new ways to write equations for lines. The students need to be ready to use the slope-intercept form in this lesson as well.

Objectives
1. Classify parallel and perpendicular lines.
2. Write linear equations.

Connections

- MA-HS-3.3.1
Students will apply algebraic concepts and graphing in the coordinate plane to analyze and solve problems (e.g., finding the final coordinates for a specified polygon, midpoints, betweenness of points, parallel and perpendicular lines, the distance between two points, the slope of a segment).
MA-HS-5.3.2
Students will solve for a specified variable in a multivariable equation.

Assessment Plan
Objective Number Type of Assessment Description of Assessment Depth of Knowledge Adaptations and/or Accommodations
1. Student-Activity Using strings the students will first see me model to them, both parallel lines and perpendicular lines(as they copy my demonstrations on the board at their seats). Then the students must use the strings to demonstrate to me that they know what parallel lines and perpendicular lines are. The students must write down all four slopes that they are showing with the strings. DOK II I will go by every students desk to check and see that everyone has come up with a correct solution.
2. Student-Activity For extra-credit on the up-coming test, the class will be split into two teams and they will compete over who can solve the most linear equations. DOK II I will try and use this as a teaching activity for the students by pointing out mistakes and why they missed certain questions. I will also keep in mind that some students are learning this at a different rate, so I will try and give the more gifted students challenging problems and some of the students who are still struggling, I will give them a little bit easier problems, but challenging for them nonetheless.

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