Teorema de Pitágoras

Aprendizagens essenciais 8º ano - Geometria- Geometria plana- Teorema de Pitágoras (página 34)[b][br][br]Mexe os sliders laranja e rosa e vê o que acontece.[/b]
[justify] Nesta atividade podemos ver que foram construídos quadrados sobre os catetos e a hipotenusa de um [u]triângulo retângulo[/u]. [br]Podemos ainda observar que, a soma das áreas dos quadrados que estão sobre os catetos são iguais à área do quadrado que está na hipotenusa. Correspondendo assim, ao teorema de Pitágoras, pois a área dos quadrado é expressa por lado vezes lado, ou seja, [color=#38761d]a x a = a[sup]2[/sup][/color], [color=#ff7700]b x b = b[sup]2[/sup][/color],[sup] [/sup][color=#ff00ff]c x c = c[sup]2[/sup][/color]. Logo, chega-se à expressão[b] [u][color=#38761d]a[sup]2[/sup][/color][sup] [/sup]=[color=#ff7700] b[/color][sup][color=#ff7700]2[/color][color=#9900ff] [/color][/sup]+[color=#9900ff] [/color][color=#ff00ff]c[sup]2[/sup][/color][/u][/b].[br] Quando mexemos nos sliders, observamos que este teorema verifica-se sempre, desde que o triângulo utilizado seja um triângulo retângulo. ????[br][br][br] [b]   O vídeo abaixo vai explicar-te como este Teorema surgiu e como ainda hoje[br]    tem imensas [u]aplicações[/u] no nosso quotidiano e ainda apresenta a sua [u]demonstração[/u].[/b][/justify]
Pergunta 1
Qual é o comprimento da diagonal de um retângulo com 4 cm de base e 6 cm de altura?
Pergunta 2
Identifica quais dos seguintes triângulos são retângulos[br][img]data:image/png;base64,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[/img]
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Informação: Teorema de Pitágoras