Limite de uma f.r.v.r num ponto segundo Heine

Limite de uma f.r.v.r. num ponto segundo Heine
Na definição de [b]limite de uma função num ponto segundo Heine[/b], é necessário definir o conceito de [b]ponto aderente[/b] a uma conjunto.[br][br]Definição de [b]Ponto Aderente[/b][br]Dados um conjunto [math]A⊂\mathbb{R}[/math] e um ponto [math]a\in\mathbb{R}[/math], diz-se que [math]a[/math] é um [i]ponto aderente[/i] de A quando existe[br]uma sucessão ([math]x_n[/math]) de elementos de A tal que lim [math]⁡x_n[/math]=a.[br][br][br]
Ponto aderente a um conjunto
[b]Considera o conjunto de números reais A=[/b][size=100][b]]-2;3] [/b][math]\cup[/math][/size][b] {5}.[br][/b][br][b]3[/b] é um [i]ponto aderente[/i] a A? E [b]5[/b]? Explica a tua resposta e indica o conjunto de todos os pontos aderentes do conjunto A.
[b] Definição de limite de uma função num ponto segundo Heine[br][br][br][/b]Seja [math]f[/math] uma função real de variável real e [math]a[/math] um número real.[br]O número real [math]b[/math] designa-se por limite de [math]f(x)[/math] quando [math]x[/math] tende para [math]a[/math] quando [math]a[/math] for um ponto aderente de [math]D_f[/math] e para toda a sucessão ([math]x_n[/math]) de elementos de [math]D_f[/math] convergente para [math]a[/math], lim[math]⁡f[/math]([math]x_n[/math] )[math]=b[/math].[br]Escreve-se lim f(x)=b.[br] [sup]x→a[/sup][b][br][br][br][/b]
Limite de uma função num ponto
Tarefa 2
Na figura a seguir encontra-se uma representação gráfica da função real de variável real definida por:[br][img]data:image/png;base64,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[/img]
2.1
Considera a sucessão [math]u_n=1-\frac{1}{n}[/math]. O que podes concluir sobre [img]data:image/png;base64,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[/img]?
2.2
Considera a sucessão [math]v_n=1+\frac{1}{n}[/math]. [br]O que podes concluir sobre [img]data:image/png;base64,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[/img]?
Conclusão:
Concluímos assim que esta função [b][color=#ff0000]não tem limite[/color][/b] quando [math]x[/math] tende para 1.[br][br]ou seja, [br][b]Uma função tem limite num ponto [/b][math]a[/math][b] do seu domínio quando os limites laterais ( à esquerda e à direita) são iguais a [/b][math]f(a)[/math][b].[/b]
Exercícios
Responde agora a duas questões.
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[/img]
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[/img]
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Information: Limite de uma f.r.v.r num ponto segundo Heine