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Mark the givens in the diagram then solve the problems. Given: AB=BD, AC=CD, HE=HG, HF⊥EG. Prove: ΔABC ≅ Δ DBC, Δ EHF≅Δ GHF
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Mark the givens in the diagram then solve the problems. Given: AB=BD, AC=CD, HE=HG, HF⊥EG. Prove: ΔABC ≅ Δ DBC, Δ EHF≅Δ GHF

Mark the givens in the diagram then solve the problems. Given: AB=BD, AC=CD, HE=HG-example-1
User Or Sharir
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Answer:

AB=BD Given

AC=CD Given

BC=BC Reflexive property

ABC=DBC By SSS

HE=HG Given

HF perp. to EG Given

HF=HF Reflexive property

EHF=GHF by the hypotenuse leg thm.

Explanation:

complete the proof

User Ran
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