As presidenciais em Portugal são um processo eleitoral com um [b]sistema de maioria absoluta[/b] (sistema maioritário a duas voltas). [br]Em toda a história das eleições no nosso país, desde 1974, apenas nas realizadas em 1986 houve necessidade de se realizar uma segunda volta. [br]Os resultados da primeira volta foram:[br][size=200][size=150][b]Candidatos [/b][b]N.º de votos [/b][br][b]Freitas do Amaral [/b] 2 629 957 [br][b]Mário Soares[/b] 1 443 867[br][b]Salgado Zenha[/b] 1 185 867[b][br]Lurdes Pintasilgo[/b] 418 961[/size][/size][size=150][size=200][table][tr][td][/td][/tr][/table][table][tr][td][/td][/tr][/table][/size][right][size=200][/size][/right][/size]Fonte: Portal do eleitor[size=150][right][size=200][/size][/right][right][/right][/size][right][/right]
[size=200][size=150][b]1.[/b] Determina o número total de votos válidos.[/size][/size]
[size=200][size=150][b]2.[/b][/size] [size=150]Copia e completa a tabela, determinando a percentagem, arredondada às décimas, de votos válidos obtidos por cada um dos candidatos e indica qual seria o vencedor se o método eleitoral fosse de maioria simples.[br][br][/size][/size][b]Instruções:[br][/b][list=1][*]Clica na célula B2 e insere o número de votos obtidos pelo candidato da célula A2;[/*][*]Procede da mesma forma para os restantes candidatos(B3, B4 e B5);[/*][*]Clica na célula B6 e escreve: =Soma(B2:B5) para realizar a soma dos votos da célula B2 até à B5;[/*][*]Clica na célula C2 e escreve: =B2/$B$6*100 para realizar a regra de três simples, B6 está para 100% assim como B2 está para x. O símbolo "$" antes de uma letra fixa a letra e antes do número, fixa o número. [/*][*]Na célula C2, no canto inferior direito está um quadrado. Arrasta até à célula C5 para automaticamente preencher as células com a mesma fórmula.[/*][/list]
[size=200][size=150][b]3.[/b] Justifica a necessidade de uma segunda volta, determinando o número mínimo de votos que garantiriam a maioria absoluta [b]a cada um dos candidatos[/b].[/size][/size]
[size=150][b]4[/b]. Na segunda volta apenas concorrem os candidatos mais votados na primeira: [br] Freitas do Amaral e Mário Soares.[br] Os resultados da segunda volta foram: 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[/img]
[size=150][b]5.[/b] Verifica se na segunda volta houve aumento ou diminuição do número de votos válidos relativamente à primeira volta. [br]Na tua opinião, o que pode ter causado essa atitude dos eleitores?[/size]
[size=150][b]6.[/b] Justifica que o candidato Mário Soares obteve maioria absoluta na segunda volta, tendo ganho as eleições e, consequentemente, tendo-se tornado Presidente da República.[/size]