(UFOP-MG–2010) Considere a função f: A → B de
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(UFOP-MG–2010) Considere a função f: A → B de
(UFOP-MG–2010) Considere a função f: A → B definida como f(x) =
, em que A = {0, 1, 2, 3, 4, 5, 6}, B é um subconjunto de
(conjunto dos números inteiros positivos sem o zero) e
representa a combinação simples de 6 elementos de A tomados x a x. Veja a seguir o gráfico dessa função.
![(UFOP-MG–2010) Considere a função f: A → B de R9AAAAAElFTkSuQmCC](data:image/png;base64,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)
Uma aplicação do cálculo combinatório é o desenvolvimento da potência n-ésima do Binômio de Newton. A fórmula do Binômio de Newton é expressa por:
![(UFOP-MG–2010) Considere a função f: A → B de AbUyJ3gIa5h3AAAAAElFTkSuQmCC](data:image/png;base64,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)
Com base nessas informações, avalie os itens seguintes e, posteriormente, marque a alternativa VERDADEIRA.
I. O número de elementos do conjunto domínio de f é inferior ao número de elementos do conjunto imagem de f.
![(UFOP-MG–2010) Considere a função f: A → B de 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)
A) Todos os itens estão incorretos.
B) Existem três itens incorretos e um correto.
C) Existem três itens corretos e um incorreto.
D) Todos os itens estão corretos.
Uma aplicação do cálculo combinatório é o desenvolvimento da potência n-ésima do Binômio de Newton. A fórmula do Binômio de Newton é expressa por:
Com base nessas informações, avalie os itens seguintes e, posteriormente, marque a alternativa VERDADEIRA.
I. O número de elementos do conjunto domínio de f é inferior ao número de elementos do conjunto imagem de f.
A) Todos os itens estão incorretos.
B) Existem três itens incorretos e um correto.
C) Existem três itens corretos e um incorreto.
D) Todos os itens estão corretos.
Lauser- Jedi
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Re: (UFOP-MG–2010) Considere a função f: A → B de
I - Falso Im(f) = {1, 6, 15, 20}
II - Falso 6 + 15 = 20 + 1
III - (1 + h)³ = 1 + 3h + 3h² + h³ < 1 + 1 + 3h + 3h² + h²
IV - Verdadeiro
II - Falso 6 + 15 = 20 + 1
III - (1 + h)³ = 1 + 3h + 3h² + h³ < 1 + 1 + 3h + 3h² + h²
IV - Verdadeiro
vladimir silva de avelar- Recebeu o sabre de luz
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Re: (UFOP-MG–2010) Considere a função f: A → B de
III - Falso, esqueci de colocar ![Smile](https://2img.net/i/fa/i/smiles/icon_smile.gif)
![Smile](https://2img.net/i/fa/i/smiles/icon_smile.gif)
vladimir silva de avelar- Recebeu o sabre de luz
- Mensagens : 156
Data de inscrição : 24/08/2015
Idade : 36
Localização : Belo Horizonte, Minas Gerais Brasil
![-](https://2img.net/i/empty.gif)
» (UFMG–2010) Considere a função f(x) = x|1 – x
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» (UFOP-MG–2010) A população de certo tipo de b
» (CEFET-MG–2010) Considere os valores das segu
» (UFOP 2010) Matriz
» (UFOP - 2010) Funções
» (UFOP-MG–2010) A população de certo tipo de b
» (CEFET-MG–2010) Considere os valores das segu
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