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To Copy (from Blackline Masters)
Name That Image Cards
Tell students that the cards contain either an image or a description of a transformation and that they will take turns matching the cards. Explain how to set up and do the activity. If time allows, demonstrate these steps with a student as a partner:
Consider demonstrating productive ways to agree or disagree, for example, by explaining mathematical thinking or asking clarifying questions.
Arrange students in groups of 2. Give each group a set of 12 slips cut from the blackline master.
Your teacher will give you a set of cards. Take turns with your partner to match an image with a description of the transformation shown.
The purpose of this discussion is to review how to describe transformations precisely. For example, students should now describe a reflection by saying “Reflect _(object)_ across line _(name)_” instead of saying something informal like “flip.” If students have trouble describing transformations precisely, encourage them to use the sentence frames on the reference chart. Once all groups have completed the Card Sort, discuss:
Select 3–5 groups to share one of their sets of cards and how they matched an image with a description. Discuss as many different sets of cards as the time allows, making sure to discuss one of each translation, reflection, and rotation.
To Gather
Geometry toolkits (HS)
The purpose of this activity is for students to practice drawing transformed shapes in preparation for the next lesson, where they use transformations to prove theorems about angles formed by parallel lines and a transversal. Now that students have practiced properly describing transformations, they will perform transformations. Making geometry software available gives students an opportunity to choose appropriate tools strategically (MP5).
Monitor for students who use the following tools:
Each of these tools allows students to accurately draw the transformation, but each requires precision in a different step of the process. Tracing paper requires students to perform the transformation on their traced shape precisely. A compass and a straightedge can be used to measure the transformation and apply it to each vertex of a figure. In both of these methods, the final image is easier to draw. Geometry software will perform the transformation for the student, but precision is required when students input the preimage.
This is the first time Math Language Routine 7: Compare and Connect is suggested in this course. In this routine, students are given a problem that can be approached using multiple strategies or representations, and they record their method for all to see. They then compare and identify correspondences across strategies by means of a teacher-led gallery walk with commentary or teacher think-aloud (such as “I notice
If students struggle to perform the transformations, consider asking:
The goal of this discussion is to highlight different methods for performing transformations. Focus on methods that will work consistently over methods that work in only certain situations, such as folding the corner of a paper to make a 45-degree angle and using it to measure the angle of rotation.
Display 2–3 approaches from previously selected students for all to see. If students don’t use a particularly helpful method, such as using tracing paper, demonstrate that method for students. If time allows, invite students to briefly describe their approach, then use Compare and Connect to help students compare, contrast, and connect the different approaches. Here are some questions for discussion:
Focus the discussion on the benefits and drawbacks of each approach. This can help students decide which approach will work best for them.