Num plano Cartesiano, encontre a distância entre os pontos
Coordenadas: (√2, -√2 ) e ( -√2, √2 )
Soluções para a tarefa
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Boa tarde!
Formula da distância!


Boa tarde!
Formula da distância!
Boa tarde!
FranciscoLucas111:
Obrigado, mas eu queria uma resposta mais simples
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