[b]Definição: [/b][color=#741b47][b]Diagonal[/b][/color] de um polígono é um segmento cujas extremidades são vértices não consecutivos do polígono.[br][br]Exemplo:[br][center][img]data:image/png;base64,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[/img][/center][justify][math]\begin{matrix}\underscore\\BD\end{matrix}[/math] e [math]\begin{matrix}\underscore\\AC\end{matrix}[/math] são diagonais do quadrilátero [math]ABCD[/math].[br][br][b]Definição: [/b]Um quadrilátero plano convexo é um [b][color=#38761d]quadrado[/color][/b] se, e somente se, possui os quatro ângulos congruentes (cada um mede 90º) e os quatro lados congruentes.[br][br]Exemplo:[/justify][center][img]data:image/png;base64,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[/img][/center]
[b]Questão 1. [/b] Calcule a diagonal de cada quadrado a seguir:
a. Um quadrdo de lado 1.[br][br][center][img]data:image/png;base64,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[/img][/center]
b. Um quadrado de lado 2. [br][br][center][img]data:image/png;base64,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[/img][/center]
c. Um quadrado de lado 5.[br][center][img]data:image/png;base64,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[/img][/center]
[b]Questão 2. [br][br][/b]A diagonal de um quadrado mede 52 cm. Determine o perímetro desse quadrado.
[b][center][/center]Questão 3 (Adaptada - Portal da Obmep)[br][br][/b]Utilize o Teorema de Pitagoras para mostrar que a medida da diagonal de um quadrado de lado [math]l[/math] é [math]l\sqrt{2}[/math].[br][center][img]data:image/png;base64,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[/img][/center]