• Illustrate SSS, SAS, and ASA using string and a protractor.
• Create a method of illustrating AAS using string and a protractor.
• Complete the following table to summarize the different ways to prove triangles congruent.

Postulate/Theorem	What It Says	Required Information	Picture
SSS
SAS
ASA
AAS
HL

Recreating the Original TriangleYou will be using the following original triangle in the following activity.

X 27.0991001 Geometry A: Explorir X Course Hero X + X C @ https://www.connexus.com/content/chrome/online/lessonViewer_responsive.aspx?header=true&idCourse=114569&idUnit=89139&idLesson=.. G . .. 27.0991001 Geometry A Lesson Note Print UNIT 5 LESSON 8 Congruent Triangles Exploring Congruent Triangles Mark as Complete Getting Started Instruction Activity Review Assessment 3 of 5 COURSE OUTLINE You will be using the following original triangle in the following activity. COURSE TOOLS With a ruler, measure the sides of the original triangle to the nearest millimeter. Write down the length of each side in your math journal. LESSON 8 Exploring Congruent Triangles Mark as Complete Getting Started Instruction Activity Review Assessment 3 of 5 COURSE OUTLINE the string together to form a triangle and trace the triangle on a separate piece of paper. Measure the angles of the triangle with your protractor Answer the following questions in your math journal: COURSE TOOLS 1. Are the lengths of the sides and the measures of the angles of the triangle you created the same as the original triangle? 2. Rearrange the string to make a different triangle. Is there any way to create a triangle that has different angle measures? SAS: Choose two sides of the original triangle. Cut two pieces of string and make each piece of string the length of one of those sides. Measure the angle between the sides that you chose and draw an angle of that measure on a separate sheet of paper. Put the string together to form the sides of that angle and trace them. Draw in the third side of the triangle. Measure the third side that you drew and the two angles adjacent to that side