AnswerPART 1 and PART 2 Which statement is true about the diagram below?SRARQCASUC by SASARQC ASCU by SASNo triangles are congruentARQC ASUC by SSSU Which statement, if true, would prove AABC ARQP by SAS?ABC PQABPQZP ZCZA ZRBPQR

Question No. (1): To determine the true statement about the following diagram.Note: Since you have…

Answered: Which statement is true about the…

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

Chapter3: Triangles

Section3.2: Corresponding Parts Of Congruent Triangles

Problem 45E

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3. State the reason SSS, SAS, ASA, AAS, or HL why The triangles are congruent. Note the marks that indicate congruent parts. a RVSRTS b XMWMYZ
5. With congruent parts marked, are the two triangles congruent? a ABC and DAC b RSM and WVM
The bisectors of two consecutive angles of HJKL are shown. What can you conclude regarding P?
In ABC and DEF, you know that AD, CF, and ABDE. Before concluding that the triangles are congruent by ASA, you need to show that BE. State the postulate or theorem that allows you to confirm this statement (BE).
Suppose AB and CD have the same length. Which statements are expressed correctly? a AB=CD b AB=CD c ABCD d ABCD
Complete all missing statements and reasons in the following proof. Given: RUVRV and 13 Prove: STU is an isosceles triangle Proof Statements Reasons 1. RUV;RV 1. 2. UVUR 2. 3. 3. Given 4. RSUVTU 4. 5. 5. CPCTC 6 6. If 2 sides of a are , this triangle is an isosceles triangle.
a. Suppose that you wish to prove that RSTSRV. Using the reason Identity, name one pair of corresponding parts that are congruent. b. Suppose you wish to prove that RWTSWV. Considering the figure, name one pair of corresponding angles of these triangles that must be congruent.
a Does the similarity relationship have a reflexive property for triangles and polygons in general? b Is there a symmetric property for the similarity of triangles and polygons? c Is there a transitive property for the similarity of triangles and polygons?
Given that rectangle ABCE is similar to rectangle MNPR and that CDEPQR, what can you conclude regarding pentagon ABCDE and pentagon MNPQR?

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Which statement is true about the diagram below? S R ARQC ASUC by SAS ARQC ASCU by SAS No triangles are congruent ARQC ASUC by SSS U