PARTE 3: Relação entre os lados e os ângulos de um triângulo retângulo

Ação 3:
Observe o triângulo HGT, retângulo em [img width=30,height=23]data:image/png;base64,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[/img], a seguir:[br][img]data:image/png;base64,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[/img]
Questão 1:
Qual lado está OPOSTO ao ângulo [img width=30,height=23]data:image/png;base64,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[/img]?
Questão 2:
Qual a medida do maior lado do triângulo HGT?
Questão 3:
Quais lados são Adjacentes, FORMAM (Não Opostos), o (ao) ângulo [img width=30,height=23]data:image/png;base64,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[/img]?
Questão 4: Complete o quadro
Close

Information: PARTE 3: Relação entre os lados e os ângulos de um triângulo retângulo