AVALIAÇÃO II

Observe o triângulo DEF.
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[/img]
Questão 1:
A figura DEF é um Triângulo Retângulo?
Questão 2:
Se possível,qual as medidas dos catetos?[br][br]
Questão 3:
Se possível, qual a medida da hipotenusa?
Questão 4:
Explique como você verificou que a figura DEF pode ser ou não pode ser é um Triângulo Retângulo.[br][br]
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 II