[b][size=100][size=150][color=#134f5c]O Triângulo Retângulo e suas Características[/color][/size][/size][br][/b]Um [b]triângulo retângulo[/b] é um triângulo que tem [b]um ângulo reto[/b], ou seja, um ângulo de [b]90°[/b].[br][br][img]data:image/png;base64,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[/img][br]Esse ângulo é o que o torna [color=#a64d79][b]especial[/b] [/color]entre todos os tipos de triângulos![br][br]Exemplos de [b] ângulos retos:[br][img]data:image/png;base64,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[/img] 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[/img] 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hGDQKRjEIhEB4HNMslKaBBYEUhWDAIRg0CkExoE9ggkK6FBYEUgWTEIRAwCkU5oENgjkKyEBoEVgWQlNAgRDALJRmgQ+GaCJCuhQeDSiGQ1KUFgs0yymZQgsCKQbIQGQVVVBAIBhEIh4xRRQhMWhOPHj6Oq6hRaWlrw8ccf49y5c8ZNiBKWoglYx3z00RH89Kfv4PLlywA02O0OrFu3Bnv27MGKFSuMmxMlnLiDUF1djV27XkZT0w3YbLbo+MBAAE8//RR+/OMfITMzc8Q+RIkm7qXRBx98gOvXR4YAAGw2OyoqKvDJJ5+MGCdKRHEH4cqVKxirpvT1+fDpp58ah4kSTtxByMvLMw5FJSUlobi42DhMlHDiDsK2bdvh8eQgGAyOGA8GB7BxYynKyspGjBMloriDsH79Orz66t8jPz8PZrMCh8MOm82KlStX4LXXfgCPx2PchSjhxH3UKOLw4cOorq5GIDCA1FQXNm7ciE2bNhk3I0pIwoIAAH6/H52dncjKyoLFYjFOEyUsoUEgklXcPQLRdMAgEDEIRDoGgYhBINL9Py4Cv63GQYjhAAAAAElFTkSuQmCC[/img][br][/b][br][br]As partes principais de um triângulo retângulo são:[br][br][list][*][b][color=#a64d79]Hipotenusa[/color][/b] → é o [b]maior lado[/b] do triângulo, e [b]fica sempre em frente ao ângulo reto (90°)[/b].[/*][*][color=#0b5394][b]Catetos[/b] [/color]→ são os [b]outros dois lados[/b], que [b]formam o ângulo reto[/b].[/*][/list] 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[/img][br][br]Podemos pensar assim:[br]Os catetos “se encontram” para formar o ângulo de 90°, e a hipotenusa “fica do outro lado”, olhando esse ângulo.[br][br][color=#dd7e6b][b]Curiosidades[/b][/color][br]Todo triângulo que tem um ângulo de 90° é [b]retângulo[/b], não importa o tamanho.[br]O triângulo retângulo é muito importante na matemática, porque é nele que vamos [b]investigar um padrão geométrico fundamental[/b] que relaciona perfeitamente o comprimento de cada um dos seus lados
[b][size=150][color=#741b47]Hora de práticar![/color][/size][br][/b]1.Selecione os triângulos que são retângulos.