AVALIAÇÃO I

Observe o triângulo ABC.
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[/img]
Questão 1:
A figura ABC é um Triângulo Retângulo?
Questão 2:
Se possível,qual as medidas dos catetos?
Questão 3:
Se possível, qual a medida da hipotenusa?
Questão 4:
Explique como você verificou que a figura ABC pode ser ou não pode ser é um Triângulo Retângulo.
Questão 5:
Explique como você determinou se foi possível verificar as medidas dos catetos.
Questão 6:
Explique como você determinou se foi possível verificar a medida da hipotenusa.
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Information: AVALIAÇÃO I