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Pythagorean Theorem Lesson Design. Bethany LaValley, Sarah Sams, Ray Holt and Matt Nelms. Classroom and Student. Classroom and Student. Classroom and Student. Content Standards Applied. Content Standards Applied. Prior Student Knowledge. Pythagorean Theorem. Prior Student Knowledge.
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Pythagorean Theorem Lesson Design Bethany LaValley, Sarah Sams, Ray Holt and Matt Nelms
Pythagorean Theorem Prior Student Knowledge
Pythagorean Theorem Prior Student Knowledge
Right Triangle Pythagorean Theorem Prior Student Knowledge
90⁰ Angle Right Triangle Pythagorean Theorem Prior Student Knowledge
Hypotenuse 90⁰ Angle Right Triangle Pythagorean Theorem Prior Student Knowledge
At the end of the lessons students should be able to: Learning Objectives
At the end of the lessons students should be able to: • Recall (Bloom’s 1) the Pythagorean Theorem Learning Objectives
At the end of the lessons students should be able to: • Recall (Bloom’s 1) the Pythagorean Theorem • Recognize(Bloom’s 1) situations in which the Pythagorean Theorem applies Learning Objectives
At the end of the lessons students should be able to: • Recall (Bloom’s 1) the Pythagorean Theorem • Recognize(Bloom’s 1) situations in which the Pythagorean Theorem applies • Show(Bloom’s 2) that they can properly apply the Pythagorean Theorem Learning Objectives
At the end of the lessons students should be able to: • Recall (Bloom’s 1) the Pythagorean Theorem • Recognize(Bloom’s 1) situations in which the Pythagorean Theorem applies • Show(Bloom’s 2) that they can properly apply the Pythagorean Theorem • Use the concepts to solve non-routine problems (Bloom’s 3) related to the Pythagorean Theorem. Learning Objectives
At the end of the lessons students should be able to: • Recall (Bloom’s 1) the Pythagorean Theorem • Recognize(Bloom’s 1) situations in which the Pythagorean Theorem applies • Show(Bloom’s 2) that they can properly apply the Pythagorean Theorem • Use the concepts to solve non-routine problems (Bloom’s 3) related to the Pythagorean Theorem. • Apply the concepts(Bloom’s 4) of the Pythagorean Theorem. Learning Objectives
At the end of the lessons students should be able to: • Recall (Bloom’s 1) the Pythagorean Theorem • Recognize(Bloom’s 1) situations in which the Pythagorean Theorem applies • Show(Bloom’s 2) that they can properly apply the Pythagorean Theorem • Use the concepts to solve non-routine problems (Bloom’s 3) related to the Pythagorean Theorem. • Apply the concepts(Bloom’s 4) of the Pythagorean Theorem. • Connect(Bloom’s 4)the formula they learned to real- world problems and understand their relationship. Learning Objectives
Pre-Assessment: Opener
Pre-Assessment: Opener
Pre-Assessment: Opener
Pre-Assessment: Opener
Pre-Assessment: Opener
Pre-Assessment: Opener
Informal Assessment Introduction
“Uh-oh! Don’t tell the boss I lost another tape measure!!!” You and your group are members of the Ole Miss IT team and you have been asked to fix the Wi-Fi Router located in a classroom. When you get there you notice that all it needs is a new cable to be connected to an outlet at the base of the wall. Unfortunately, you can’t find a tape measure, but you do have a rope of known length and you know each tile on the floor is one foot wide. Using the rope and the tiles on the floor, determine exactly how long your cord would need to be to go from the router to the ground. Real-World Problem
“Uh-oh! Don’t tell the boss I lost another tape measure!!!” Real-World Problem
Ladder 10 feet a Closer/Homework
Ladder 10 feet a 3rd 60 feet 2nd 1st Home Plate Closer/Homework
Pre-assessment Assessment Strategy
Pre-assessment Informal Assessment Assessment Strategy
Pre-assessment Informal Assessment Observation and Dialogue Assessment Strategy
Pre-assessment Informal Assessment Observation and Dialogue Rubric Assessment Strategy
Pre-assessment Informal Assessment Observation and Dialogue Rubric Homework Assessment Strategy
Opener - 5 minutes Description of Flow