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4.4 Proving Triangles are Congruent by ASA and AAS
Definite ASA and AAS
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Angle-Side-Angle (ASA)
If two angles and a side between them are congruent in two different triangles, then the triangles are congruent. Since
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Angle-Angle-Side If two angles and a side not between them are congruent in two different triangles, then the triangles are congruent. Since
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Are The Triangles congruent?
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Given: M is the midpoint of Prove:
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Given: M is the midpoint of Prove:
#2. #2. Def. of Midpoint #3. #3. AAS
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Given: M is the midpoint of Prove:
#2. #2. Def. of Midpoint #3. #3. AAS
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Given: M is the midpoint of Prove:
#2. #2. Def. of Midpoint #3. #3. AAS
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Given: M is the midpoint of Prove:
#2. #2. Def. of Midpoint #3. #3. AAS
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Given: M is the midpoint of Prove:
#2. #2. Def. of Midpoint #3. #3. AAS
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4. #4. ASA
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4. #4. ASA
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4. #4. ASA
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4. #4. ASA
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4. #4. ASA
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4. #4. ASA
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4.
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Given: Prove: #1. #1. Given #2. #2. Def of Angle Bisector
#3. #3. Reflexive #4. #4. ASA
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Homework Page 223 – 224 #
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Homework Page 224 – 225 # 21, 22, 26, 27, Page 227 # 7
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