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Proving Parts of Triangles using CPCTC

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Presentation on theme: "Proving Parts of Triangles using CPCTC"— Presentation transcript:

1 Proving Parts of Triangles using CPCTC
Section 4.3 cont.

2 Proof Format When using CPCTC to prove that corresponding parts of a triangle are congruent, we use the same general format: Determine the 3 pieces of congruency based on the given information and the diagram Determine what the two congruent triangles are and the method of congruence Use CPCTC to prove the corresponding parts.

3 Complete the following proof:
Statements Reasons DF bisects <EDG DE = DG 2. <1 = <2 3. DF = DF 4. ∆ = ∆ 5.

4 Complete the following proof:
Statements Reasons 1. PR=SR; PQ=SQ 1. Given 2. QR=QR 2. Reflexive 3. ∆PQR= ∆SQR 3. SSS Postulate 4. <P=<S 4. CPCTC

5 Complete the following proof:
Statements Reasons 1. C is the midpoint of AD; <A=<D 1. Given 2. AC=CD 2. Def. of a Midpt. 3. <ACB=<DCE 3. Vertical Angles 4. ∆ABC= ∆DEC 4. ASA Postulate 5. BC=EC 5. CPCTC

6 Complete the following proof:
Statements Reasons 1. WY is perp. To XZ; XY=YZ 1. Given 2. <XYW=<ZYW 2. If 2 lines are perp. Then they form = adj. <s 3. WY=WY 3. Reflexive 4. ∆XYW= ∆ZYW 4. SAS Postulate 5. <X=<Z 5. CPCTC


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