Curiosidade

[b]Você sabia?[br][/b][justify]O Teorema de Pitágoras funciona para [b]qualquer figura geométrica![/b] Se desenharmos semicírculos ou triângulos equiláteros sobre os lados de um triângulo retângulo, a soma das áreas menores ainda será igual à área da maior.[br][br]Geralmente utilizamos [b]áreas de quadrados[/b] apenas por serem as mais simples de calcular e visualizar (Lado²). No entanto, a regra de ouro é universal:[br][br][b]Área (Cateto 1) + Área (Cateto 2) = Área (Hipotenusa)[br][br][/b][/justify]Ao movimentar o controle deslizante no GeoGebra, observe atentamente as relações entre as áreas:
[b][color=#3d85c6]DESAFIO:[/color][/b][br][br]Na figura, [math]A,B,T[/math], [math]x[/math] e [math]y[/math] indicam a área de suas partes correspondentes. Determine A + B, sendo A e[br]B áreas delimitadas por semicircunferências cujos diâmetros são os lados do triângulo de àrea T.[br][br][img]data:image/png;base64,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[/img]
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Information: Curiosidade