Transformations Objective Section Note to Self Identify transformations as reflections, 4.7 rotations, translations, or a composition Reflect points over a line 9.1 Describe a reflection and find the line of 9.1 reflection Translate points if given vector notation or 9.2 function notation Describe a translation using vector notation 9.2 or function notation Rotate points (90, 180, or 270 degrees) 9.3 around the origin Describe a rotation 9.3 Transform points using a composition of 9.4 transformation Describe a composition of transformations 9.4 Similarity Objective Section Note to Self To write ratios 7.1 To write and solve proportions 7.1 To use proportions to identify similar 7.2 polygons To solve problems using the properties of 7.2 similar polygons To identify similar triangles 7.3 To solve problems using similar triangles 7.3 To use proportional parts within triangles 7.4 To use proportional parts with parallel 7.4 lines To use proportional relationships between angle bisectors, medians, and altitudes of 7.5 similar triangles To use the Triangle Angle Bisector 7.5 Theorem To dilate a figure using a given scale 9.6 factor and center of dilation To predict and apply the relationship 9.6 between the scale factor and side lengths
Transformations Objective Section Note to Self Identify transformations as reflections, rotations, translations, or a composition 4.7 Reflect points over a line 9.1 Describe a reflection and find the line of reflection 9.1 Translate points if given vector notation or function notation 9.2 Describe a translation using vector notation or function notation 9.2 Rotate points (90, 180, or 270 degrees) around the origin 9.3 Describe a rotation 9.3 Transform points using a composition of transformation 9.4 Describe a composition of transformations 9.4 Similarity Objective Section Note to Self To write ratios 7.1 To write and solve proportions 7.1 To use proportions to identify similar polygons 7.2 To solve problems using the properties of similar polygons 7.2 To identify similar triangles 7.3 To solve problems using similar triangles 7.3 To use proportional parts within triangles 7.4 To use proportional parts with parallel lines 7.4 To use proportional relationships between angle bisectors, medians, and altitudes of similar triangles 7.5 To use the Triangle Angle Bisector Theorem 7.5 To dilate a figure using a given scale factor and center of dilation 9.6 To predict and apply the relationship between the scale factor and side lengths 9.6
221%20Final%20Exam%20Review%202014.docx