proportional.sides.similarity.notebook January 09, 2017 Learning Objective: I can work with proportions in triangles. Agenda: > Do NOW!!! > Homework ?s HW: p 289 #4, 5, 6, 17 p294 #3, 6, 15, 16 > Notes & Examples proportional sides > Homework Reminders: > Quiz Tues 1.10 > Benchmark 1.19 & 1.20 > Practice Test Mon 1.23 > Test Wednesday 2.2 Do Now: 1) What three theorems can we use to prove two triangles are similar? 2) What transformations can we use to prove two triangles are similar? A' 3) Given: AB = BC = AC = 1 B B' A'B' = B'C = A'C = 2 Is ABC similar to A''B''C'' ? A C Explain Why? 1 proportional.sides.similarity.notebook January 09, 2017 HW: p 289 #4, 5, 6, 17 18 HW: p294 #3, 6, 15, 16 No, corresponding sides not proportional. 2 proportional.sides.similarity.notebook January 09, 2017 If AB ∥ DE, is ∆ABC ~ ∆DEC ? C C A B E D Proportional Sides C C B A D E 3 proportional.sides.similarity.notebook January 09, 2017 Solve for x in each of the following. The base of the small triangle is parallel to the base of the larger triangle. Pull Midsegment Theorem The mid the base 4 proportional.sides.similarity.notebook January 09, 2017 If then 1) 18 1) Find DF 2) Find PQ 2) 30 5 proportional.sides.similarity.notebook January 09, 2017 3)5 3) Solve for x. 4)12 4) Solve for x. What about this??? 7.5 7 HINT: Proportions :) x+1 3 8 2 6 proportional.sides.similarity.notebook January 09, 2017 http://mathbitsnotebook.com/Geometry/Similarity/SMSideSplitterPractice.html Reminders: > Quiz Tues 1.10 > Benchmark 1.19 & 1.20 > Practice Test Mon 1.23 > Test Wednesday 2.2 Homework: study! 7 proportional.sides.similarity.notebook January 09, 2017 Given: ∆ABC is isosceles with base BC ∆DBE is isosceles with base BE A Prove:∆ABC ~ ∆DBE D B E C Determine whether each pair of triangles is similar. Explain how you determined similarity. J 6 5 K N 4 12 10 L 12 M 8 proportional.sides.similarity.notebook January 09, 2017 Using triangle similarity theorems. Solve for x and y. Determine whether each pair of triangles is similar. Explain how you determined similarity. 9 proportional.sides.similarity.notebook January 09, 2017 Determine whether each pair of triangles is similar. Explain how you determined similarity. A 3 D 6 B 4 E 2 C Using triangle similarity theorems. Solve for x and y. 10
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