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Mathematics Curriculum Supplement Geometry (G-SRT.A.3) Geometry Mathematics Highly-Leveraged Standard1 G-SRT.A.3 Use the properties of similarity transformations to establish the AA criterion for two triangles to be similar. Student Learning Targets: Students will be able to: explain the minimum requirements to prove triangles are similar. explain congruent triangles are also similar. use dilations to derive the Angle-Angle (AA) similarity criterion. prove triangles are similar using Angle-Angle similarity criterion. Performance Level Descriptors Standard Minimally Proficient Partially Proficient Proficient Highly Proficient The Minimally The Partially Proficient The Proficient student The Highly Proficient Proficient student student student Similarity, Right Triangles and Trigonometry G-SRT.A Identifies similarity Identifies triangle Establishes the AA Proves that two triangles [3] transformations. similarity by the use of criterion for two are similar if two angles the AA criterion. triangles to be similar by of one triangle are using the properties of congruent to two angles similarity of the other triangle, transformations. using the properties of similarity transformations. 1 Highly-Leveraged Standards are the most essential for students to learn because they have endurance, leverage and essentiality. This definition for highly-leveraged standards was adapted from the website of Millis Public Schools, K-12, in Massachusetts, USA. http://www.millis.k12.ma.us/services/curriculum_assessment/brochures Specifically for mathematics, the Highly-Leveraged Standards are the Major Content/Clusters as defined by the AZCCRS Grade Level Focus documents. They should encompass a range of at least 65%-75% for Major Content/Clusters and a range of 25%-35% for Supporting Cluster Instruction. See the Grade Level Focus documents at: https://cms.azed.gov/home/GetDocumentFile?id=57069f7baadebe0bccd0a8b5 TUSD Department of Curriculum and Instruction Curriculum 3.0 Revised 4/30/2017 10:19 AM Page 1