Maxwell Pope
09/06/2023 · Junior High School
\( \begin{array}{lr}24 \text { Due triangoli } A B C \text { e } A^{\prime} B^{\prime} C^{\prime} \text { sono tali che } A B \cong A^{\prime} B^{\prime}, \\ B C \cong B^{\prime} C^{\prime} \text { e uno degli angoli esterni di vertice } B \text { è con- } \\ \text { gruente a uno degli angoli esterni di vertice } B^{\prime} \text {. Dimo- } & \text { cui } \\ \text { stra che i due triangoli sono congruenti. }\end{array} \)
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Per dimostrare la congruenza dei triangoli \( ABC \) e \( A'B'C' \), utilizziamo il criterio Lato-Lato-Angolo (LAL). Abbiamo \( AB \cong A'B' \), \( BC \cong B'C' \), e \( \angle ABC \cong \angle A'B'C' \). Quindi, i triangoli sono congruenti.
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