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Neste desafio geométrico, o ponto de partida é o triângulo superior, que é isósceles e possui um ângulo reto. Isso implica que os outros dois ângulos internos são congruentes e, como a soma dos ângulos internos de um triângulo é 180°, cada um deles mede 45°. O ângulo de 45° localizado à esquerda tem como suplementar um ângulo de 135°, pois ângulos suplementares somam 180°. Ao observar o quadrilátero formado à esquerda da figura, identificamos dois ângulos retos, cada um medindo 90°, e mais esse
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