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8-5 Lesson Plan Class 9th grade Geometry Honors Topic ...

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<strong>Class</strong> 9 th <strong>grade</strong> <strong>Geometry</strong> <strong>Honors</strong><br />

8-5 <strong>Lesson</strong> <strong>Plan</strong><br />

<strong>Topic</strong>: Properties of Trapezoids (Using Geometer’s Sketchpad)<br />

Alexis Graham<br />

March 20, 2013<br />

Standards: G.SRT.5 Use congruence and similarity criteria for triangles to solve problems<br />

and to prove relationships in geometric figures.<br />

Objectives: The student will be able to verify and apply properties of trapezoids.<br />

Context: After teaching this unit, students will thoroughly understand the properties of<br />

isosceles trapezoids. This is an inquiry lesson because students will be<br />

discovering properties of isosceles trapezoids on their own. This activity covers<br />

the following standards for mathematical practice: modeling with mathematics,<br />

using appropriate tools strategically, and attending to precision.<br />

Materials: Textbook, Calculator, Smart Board, Paper, Pencil, Geometer’s Sketchpad<br />

Instructional What is a trapezoid? – A quadrilateral with exactly one pair of parallel sides<br />

Sequence: The parallel sides are called bases, and non-parallel sides are called legs. The two<br />

angles that share a base are called base angles. Notice that there are two pairs of<br />

base angles in a trapezoid.<br />

Students will be asked to construct an isosceles trapezoid in Geometer’s<br />

Sketchpad. After constructing a basic isosceles trapezoid, students will make<br />

manipulations to the trapezoid in an effort to change the leg lengths, but will<br />

discover this is impossible with the properties of an isosceles trapezoid. Students<br />

will then be asked to construct the diagonals of an isosceles trapezoid and<br />

measure them, finding that they are equal in length. Students will drag the<br />

trapezoid, changing the size and dimensions, but noting that the legs and the<br />

diagonals remain the same length. Students will then be asked repeat the above<br />

procedure measuring base angles, and find that the measure of the base angles<br />

in an isosceles trapezoid have the same measure.<br />

After students have finished with the technology portion of the lesson, they will<br />

be given guided notes to complete regarding what they have just witnessed<br />

using Geometer’s Sketchpad.<br />

Assessment: Throughout the lesson, there will be checkpoints. Students will be asked<br />

questions to answer questions regarding what is on their screen because this is


Alexis Graham<br />

March 20, 2013<br />

an individual assignment. After each construction students are also supposed to<br />

check with the teacher, and write a conjecture about their measurements since<br />

notes are only given afterward the technology portion of the lesson. At the<br />

beginning of the next class, students will have an admit slip with applied<br />

questions regarding properties of trapezoids.<br />

References: Bennett, Dan. Exploring <strong>Geometry</strong> with The Geometer's Sketchpad. Emeryville,<br />

CA: Key Curriculum, 2002. Print.

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