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Question
given: △dfh and △egi are equiangular. prove: ∠d≡∠egi
Step1: State the given
Given $\triangle DFH$ and $\triangle EGI$ are equiangular.
Step2: Identify corresponding angles
Since they are equiangular, corresponding angles are congruent and $\angle D$ and $\angle EGI$ are corresponding.
Step3: Conclusion
So, $\angle D\cong\angle EGI$.
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- Given: $\triangle DFH$ and $\triangle EGI$ are equiangular.
- Definition of equiangular triangles: Corresponding angles of equiangular triangles are congruent. $\angle D$ and $\angle EGI$ are corresponding angles.
- $\angle D\cong\angle EGI$: By the property of corresponding - angles of equiangular triangles.