[PDF] Complete 26 Notespdf
XZ = XY+Y2 Segment Add WY = XZ Given WX+XY = XY+Y2 Transitive Substitution WX = YZ Subtraction W X Prove Statements About Segments Angles
[PDF] 1 CONSTRUCT ARGUMENTS Copy and complete the proof Given
WY = WX + XY; XZ = XY + YZ (Segment Addition Postulate) 6 WY = XZ ( Substitution ) 7 (Definition of congruent segments) ANSWER: Given: Prove
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Prove: Z AFC = ZEFC Given: X is the midpoint of WY and VZ; Prove: VW=ZY Given: WX YZ 22 =23 Prove: WY XZ NIX 11 OPTY Given: DA YN DA YN
[PDF] 5-3 Proofs Homework Date
Period ______ 1 Given WX ≅ YZ, prove WY ≅ XZ 2 Prove that if C is the midpoint of AE and BD, then AC ≅ CD s 3 In the diagram, AB ≅ CD and CD ≅ BF
[PDF] Given: YW bisects XZ, XY ≅ YZ Prove: XYW ≅ ZYW
CPCTC is an abbreviation for the phrase “Corresponding Parts of Congruent Triangles are Congruent ” It can be used as a justification in a proof after you have
[PDF] Parallel Proof Practice - White Plains Public Schools
AC BD Prove: AB CD 26 Given: WX YZ 22323 Prove: WY XZ 2 ALE*3 Given A2 = 83 Il lines - Correspond t's Š Z Transitive AB 11 CD AIAE Il lines A
[PDF] 27 Notes Completed
Proving Segment Relationships Segment A Prove that if AB = CD, then AC = BD, A Prove if given WY = YZ, ,YZ = XZ, and XZ = WX, then WX= WY 3 in WX
[PDF] 25 Proving Statements about Segments A proof is a logical
and previously proved theorems as reasons in our proofs __ ___ Given: RT ≡ WY ST = WX __ __ Prove: RS ≡ XY 1) 1) 2) 2) 3) 3) 4) 4) 5) 5) 6) 6)
[PDF] 1 CCSS ARGUMENTS Copy and complete the proof Given: Prove
ANSWER: Given: Prove: Proof: Statements (Reasons) 1 (Given) 2 WX =YZ ( Def segs ) 3 XY = XY (Refl Prop ) 4 WX + XY = XY + YZ (Add Property) 5 WY
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YZ XZ ≅ XZ WX ≅ Prove: WX WY ≅ Quick Notes Definition of Midpoint: Given: AB DE ≅ B is the midpoint of AC E is the midpoint of DF Prove: BC EF
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