[b][color=#1c4587]1) Move os pontos A, B e C do paralelogramo, para obteres vários paralelogramos e verifica se as propriedades se mantêm[br][/color][/b]O ícone [img]data:image/png;base64,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[/img] volta ao início da atividade[br]
[b]a) O que podes concluir quanto à medida das amplitude dos ângulos opostos?[/b]
[b][i]b) O que podes concluir quanto à medida das amplitude dos ângulos consecutivos?[br][/i][/b]Nota. Tens a dica par te ajudar[br][br][br]
[b][i]c) O que podes concluir quanto à medida do comprimento dos lados opostos?[/i][/b]
[b][i]d) O que podes concluir quanto às diagonais? Bissetam-se? São Perpendiculares?[br][/i][/b]Usa o comando[icon]/images/ggb/toolbar/mode_distance.png[/icon] para verificar [br][br]Se não conseguires responder vê esta [color=#0000ff][b][i][url=https://youtu.be/TlyMPS5dvtg]DICA[/url] ou [url=https://www.geogebra.org/classic/hudnenak]DICA[/url][/i][/b][/color]
[b][color=#134f5c][size=200]______________________________________________________________[br][/size][/color][/b][size=200][color=#980000]______________________________________________________________[/color][/size]
[i][b][color=#134f5c]2) Preenche a tabela tendo em conta as duas aplicações seguintes. [/color][color=#a61c00]Antes de mudar de quadrilátero deves clicar em [img]data:image/png;base64,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[/img][/color][color=#134f5c][br]2.1) Na primeira aplicação analisa as[/color][u] diagonais ( congruentes, perpendiculares, bissetam-se) .[br][/u][color=#134f5c] Usa os comandos [img]data:image/png;base64,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[/img] e [img]data:image/png;base64,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[/img][br][br][/color][/b][/i]
[color=#38761d][i][b] Faz o estudo para os seguintes quadriláteros, ([/b]quadrado, retângulo, losango e papagaio[b])[br][i][color=#134f5c][b]2.2) Na segunda aplicação analisa:[br][list][*][color=#38761d][i][b][i][color=#134f5c][b] As simetrias de rotação, usa [img]data:image/png;base64,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[/img] .[br][br][/b][/color][/i][/b][/i][/color][/*][*][color=#38761d][i][b][i][color=#134f5c][b]Analisa as simetrias de reflexão, move os pontos A e B [/b][/color][/i][/b][/i][/color][/*][/list][/b][/color][/i][/b][/i][/color]