University:
High School
Course:
High School Mathematics
Academic year:

2022
Views:

364

Pages:

3
Author:

Arely A

Proving Triangle Similarity by SSS and SAS In your own words, write the meaning of each vocabulary term. simi.lar figures � i,, "ire. � C, f'\_�.Je5 ',-., ,.,,,., K - ,.,....., ---- corresponding parts Ci yl__ . �--· ·---· ,, __ ..-, c. / / :-::, f,: ... :-f' c�._.. � ,,., ...... slope "----- para.Ilel lines � perpendicular lines � line-� i.,.,,.,·+A fi f\e') vv i tti. fLL >'� -y, Su� •X·z - '..'t<�: l (- \ ret.·.pn c" l t:;;,{�fe. j-:..; x-rl ·v :_ � ':,.( �- I 3· f y�-1.x-s 2,.., Theorem 8.4 Side-Side-Side (SSS) Similarity Theorem A If the corresponding side lengths of two triangles are proportional, then the triangles are similar. If AB =BC = CA then RS ST TR' Theorem 8.5 MBC ~ R B ---=-�-___,,_ C s�·r �RST Side-Angle-Side (SAS) Similarity Theorem If an angle of one triangle is congruent to an angle of a second triangle ....and the lengths of the sides including these angles are proportional, X then the triangles are similar. z If LX = LM and ZX = XY, then MN PM MYZ ~ �MNP y p N