MATEMÁTICA DISCRETA
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do Capítulo 2 – Noções de lógica e Técnicas de demonstração. Vimos que os quantificadores têm a função de nos informar a respeito de determinada quantidade de elementos em uma situação. Assinale a alternativa que corresponde a uma contradição que indica o símbolo do quantificador universal.
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ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Vimos que dada uma proposição p pode ser verdadeira ou falsa. Sendo que a negação desta proposição será feita com a inserção da palavra não de forma apropriada ou prefixando-a esta proposição por “não é fato que” ou expressão equivalente. Com base nesta afirmação, temos que p é uma proposição, assinale a alternativa que indica a denotação de negação de “não p”.
§p
&p
$p
¬p
@p
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números racionais:
N
Q
I
R
Z
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição, induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado das operações. Depois, assinale a alternativa que corresponde a operação que resultará em a uma tautologia.
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)
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![](data:image/png;base64,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)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACsAAAAWCAYAAABZuWWzAAABMUlEQVRIDe2Wiw2DMAxEswvDMAujMAmDMAezpLpKD6XG+UgkqlBrCQGO7Tuf3YoQH2ThQVzjb5ENIcR5nrMDWpYlKqaH3a4CmeM4XD7TNBWbcZMyzttk931/K7dt2wWidHYJbnCcZKUQ49TYuOSvWU49VK/lq1HwdNeUVNNif5AlQYrIUGZd1yKezgFJAz3A9FzPEGUyIgqPKlmIUlRqC7RkXlP4bD1bx5sKuVWytlhONRtnQVtXQCp6k5N/GFnbVMsKMPLuZK2S9j0FZoy1FUhzbL0mZS1Ay84CRKzGV9tzcuz6yE+z1TVQR+pYZn+pAOTuxOf20MtjfRAJok3KMhoF6+IvxQOyvjSXhm2M9w5hMBXTRNYr9g3fn+wo1YvKjgLtWff8NuhZdFStP9lRyr4AS7ZeO4t1OqYAAAAASUVORK5CYII=)
ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi visto sobre preenchimento de uma tabela verdade, observe a figura abaixo e assinale a alternativa que corresponde ao preenchimento de correto da proposição p.
![](data:image/png;base64,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)
![](data:image/png;base64,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)
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![](data:image/png;base64,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)
![](data:image/png;base64,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)
![](data:image/png;base64,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)
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado da operação:
Depois, assinale a alternativa que corresponde a um resultado de contingência dessa operação.
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)
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ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi abordado no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática sobre tabelas verdades de conectivos, observe a tabela verdade abaixo e utilize o quadro abaixo para inserir as informações referentes a tabela verdade. Após a análise, assinale a alternativa que corresponde ao resultado da operação ~(p v q) → q na última coluna:
TABELA VERDADE
![](data:image/png;base64,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)
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Vimos que dada uma proposição p pode ser verdadeira ou falsa. Sendo que a negação desta proposição será feita com a inserção da palavra não de forma apropriada ou prefixando-a esta proposição por “não é fato que” ou expressão equivalente. Com base nesta afirmação, temos que p é uma proposição, assinale a alternativa que indica a denotação de negação de “não p”.
§p
&p
$p
¬p
@p
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números racionais:
N
Q
I
R
Z
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição, induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado das operações. Depois, assinale a alternativa que corresponde a operação que resultará em a uma tautologia.
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)
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![](data:image/png;base64,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)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACsAAAAWCAYAAABZuWWzAAABMUlEQVRIDe2Wiw2DMAxEswvDMAujMAmDMAezpLpKD6XG+UgkqlBrCQGO7Tuf3YoQH2ThQVzjb5ENIcR5nrMDWpYlKqaH3a4CmeM4XD7TNBWbcZMyzttk931/K7dt2wWidHYJbnCcZKUQ49TYuOSvWU49VK/lq1HwdNeUVNNif5AlQYrIUGZd1yKezgFJAz3A9FzPEGUyIgqPKlmIUlRqC7RkXlP4bD1bx5sKuVWytlhONRtnQVtXQCp6k5N/GFnbVMsKMPLuZK2S9j0FZoy1FUhzbL0mZS1Ay84CRKzGV9tzcuz6yE+z1TVQR+pYZn+pAOTuxOf20MtjfRAJok3KMhoF6+IvxQOyvjSXhm2M9w5hMBXTRNYr9g3fn+wo1YvKjgLtWff8NuhZdFStP9lRyr4AS7ZeO4t1OqYAAAAASUVORK5CYII=)
ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi visto sobre preenchimento de uma tabela verdade, observe a figura abaixo e assinale a alternativa que corresponde ao preenchimento de correto da proposição p.
![](data:image/png;base64,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)
![](data:image/png;base64,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)
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![](data:image/png;base64,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)
![](data:image/png;base64,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)
![](data:image/png;base64,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)
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado da operação:
Depois, assinale a alternativa que corresponde a um resultado de contingência dessa operação.
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)
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ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi abordado no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática sobre tabelas verdades de conectivos, observe a tabela verdade abaixo e utilize o quadro abaixo para inserir as informações referentes a tabela verdade. Após a análise, assinale a alternativa que corresponde ao resultado da operação ~(p v q) → q na última coluna:
TABELA VERDADE
![](data:image/png;base64,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)
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
§p
&p
$p
¬p
@p
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números racionais:
N
Q
I
R
Z
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição, induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado das operações. Depois, assinale a alternativa que corresponde a operação que resultará em a uma tautologia.
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)
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![](data:image/png;base64,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)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACsAAAAWCAYAAABZuWWzAAABMUlEQVRIDe2Wiw2DMAxEswvDMAujMAmDMAezpLpKD6XG+UgkqlBrCQGO7Tuf3YoQH2ThQVzjb5ENIcR5nrMDWpYlKqaH3a4CmeM4XD7TNBWbcZMyzttk931/K7dt2wWidHYJbnCcZKUQ49TYuOSvWU49VK/lq1HwdNeUVNNif5AlQYrIUGZd1yKezgFJAz3A9FzPEGUyIgqPKlmIUlRqC7RkXlP4bD1bx5sKuVWytlhONRtnQVtXQCp6k5N/GFnbVMsKMPLuZK2S9j0FZoy1FUhzbL0mZS1Ay84CRKzGV9tzcuz6yE+z1TVQR+pYZn+pAOTuxOf20MtjfRAJok3KMhoF6+IvxQOyvjSXhm2M9w5hMBXTRNYr9g3fn+wo1YvKjgLtWff8NuhZdFStP9lRyr4AS7ZeO4t1OqYAAAAASUVORK5CYII=)
ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi visto sobre preenchimento de uma tabela verdade, observe a figura abaixo e assinale a alternativa que corresponde ao preenchimento de correto da proposição p.
![](data:image/png;base64,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)
![](data:image/png;base64,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)
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![](data:image/png;base64,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)
![](data:image/png;base64,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)
![](data:image/png;base64,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)
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado da operação:
Depois, assinale a alternativa que corresponde a um resultado de contingência dessa operação.
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)
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ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi abordado no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática sobre tabelas verdades de conectivos, observe a tabela verdade abaixo e utilize o quadro abaixo para inserir as informações referentes a tabela verdade. Após a análise, assinale a alternativa que corresponde ao resultado da operação ~(p v q) → q na última coluna:
TABELA VERDADE
![](data:image/png;base64,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)
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
N
Q
I
R
Z
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição, induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado das operações. Depois, assinale a alternativa que corresponde a operação que resultará em a uma tautologia.
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)
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![](data:image/png;base64,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)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACsAAAAWCAYAAABZuWWzAAABMUlEQVRIDe2Wiw2DMAxEswvDMAujMAmDMAezpLpKD6XG+UgkqlBrCQGO7Tuf3YoQH2ThQVzjb5ENIcR5nrMDWpYlKqaH3a4CmeM4XD7TNBWbcZMyzttk931/K7dt2wWidHYJbnCcZKUQ49TYuOSvWU49VK/lq1HwdNeUVNNif5AlQYrIUGZd1yKezgFJAz3A9FzPEGUyIgqPKlmIUlRqC7RkXlP4bD1bx5sKuVWytlhONRtnQVtXQCp6k5N/GFnbVMsKMPLuZK2S9j0FZoy1FUhzbL0mZS1Ay84CRKzGV9tzcuz6yE+z1TVQR+pYZn+pAOTuxOf20MtjfRAJok3KMhoF6+IvxQOyvjSXhm2M9w5hMBXTRNYr9g3fn+wo1YvKjgLtWff8NuhZdFStP9lRyr4AS7ZeO4t1OqYAAAAASUVORK5CYII=)
ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi visto sobre preenchimento de uma tabela verdade, observe a figura abaixo e assinale a alternativa que corresponde ao preenchimento de correto da proposição p.
![](data:image/png;base64,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)
![](data:image/png;base64,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)
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![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANsAAAAVCAYAAADPYZuEAAACuElEQVR4Ae2aga3iMBiDuwIzsAI7MAIzsAIbsAEbMAETsAALsAE79OmrzlKKrmmiNoZ390eqUmiJY/92GhBdHy0UCAUsCnQWlAAJBUKBPsIWJggFTApE2ExCB0woMBm2w+HQ7/d7q0KPx6Pvuq6/3+823Nfr1W+32/58PtswAbpcLgNXJ6iTK7XEQ9STg/Pn82mj6/RSKde/hu14PA4COcPGhDebzYDrChvm2+12A6YzbNfrdcDEhK7m5EqoqCXa3m634eCc95hH6+b0Ug3XUbUxucyHERxhQ3yMrhWQ3hE2DK9wg+kIG4VJV3twHc3NlcX6PVhwb63zJ7xUw3VUbcTg0MrrCJuCRshPp9OA3zpsjA9PDKHtnCNs6AkuBdJ567B9giu6wvG9wZkte6v2CS/VcB2FDTF4BNMwBa9bN8wuo0ssR9gwAyuhzKg5tOQLJtsqmjNsTq65J5jq20pjt5dquY7ClorgCluKqWK0DluK6QxbiusKW4rp4JrDUH21oKdzW/tcWC29VMs1wvZnS0lxnO1/DlvLAKiG3xK2lGuELcImf67Sl6z2bL9at28JW8p1UdgkLFvO3FH63a9UID0VcphcS1eVqeKKw9yTTXObw5wbR/MQB72e6ufwdH3q8+n7Dq6132M0P81NfKb6b/JSLddFYdMPDAiVO0r36DI0Y+Ua4+XwdI35zTXupbBzIUFYjZvr05Ush10athxWei2HpWvc7+Ba8wud5vZbvVTDdVHYJNRafWnY1sJjnFIDronJWKVhWxPXxZVfPzFhutjlngJrctRYLi/VcI2wFa72KuJa/b8cNoJF2D71DxJq5ApbDdcIW4RtrfVjNA5bfS0obF3d/410hQ3SpVwnwzZSLl6EAqHAYgUibIsljAFCgTIFImxlOsVdocBiBSJsiyWMAUKBMgV+AIRSmb3ihwzBAAAAAElFTkSuQmCC)
![](data:image/png;base64,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)
![](data:image/png;base64,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)
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado da operação:
Depois, assinale a alternativa que corresponde a um resultado de contingência dessa operação.
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)
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ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi abordado no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática sobre tabelas verdades de conectivos, observe a tabela verdade abaixo e utilize o quadro abaixo para inserir as informações referentes a tabela verdade. Após a análise, assinale a alternativa que corresponde ao resultado da operação ~(p v q) → q na última coluna:
TABELA VERDADE
![](data:image/png;base64,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)
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi visto sobre preenchimento de uma tabela verdade, observe a figura abaixo e assinale a alternativa que corresponde ao preenchimento de correto da proposição p.
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ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado da operação:
Depois, assinale a alternativa que corresponde a um resultado de contingência dessa operação.
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ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi abordado no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática sobre tabelas verdades de conectivos, observe a tabela verdade abaixo e utilize o quadro abaixo para inserir as informações referentes a tabela verdade. Após a análise, assinale a alternativa que corresponde ao resultado da operação ~(p v q) → q na última coluna:
TABELA VERDADE
![](data:image/png;base64,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)
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
ASSINALE A ALTERNATIVA CORRETA. No capítulo 2 – Noções de lógica e Técnicas de demonstração, vimos os conectivos de condição e bicondição induzem as relações de implicação e de equivalência entre as fórmulas. Com base nesta informação, utilize a tabela abaixo para achar o resultado da operação:
Depois, assinale a alternativa que corresponde a um resultado de contingência dessa operação.
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ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi abordado no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática sobre tabelas verdades de conectivos, observe a tabela verdade abaixo e utilize o quadro abaixo para inserir as informações referentes a tabela verdade. Após a análise, assinale a alternativa que corresponde ao resultado da operação ~(p v q) → q na última coluna:
TABELA VERDADE
![](data:image/png;base64,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)
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
ASSINALE A ALTERNATIVA CORRETA. De acordo com o que foi abordado no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática sobre tabelas verdades de conectivos, observe a tabela verdade abaixo e utilize o quadro abaixo para inserir as informações referentes a tabela verdade. Após a análise, assinale a alternativa que corresponde ao resultado da operação ~(p v q) → q na última coluna:
TABELA VERDADE
![](data:image/png;base64,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)
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
1 – 1 – 1 - 0
0 – 0 – 1 - 0
1 – 0 – 0 - 0
1 – 0 – 0 - 1
0 – 1 – 0 - 0
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura feita no capítulo 2 – Noções de lógica e Técnicas de demonstração, livro Matemática Discreta para Computação e Informática. Considere a proposição: “O contingente de agentes de saúde aumenta ou os casos de dengue irá aumentar!”. Nesta situação a quantidade de linhas da nossa tabela verdade será igual a:
16
8
4
2
32
ASSINALE A ALTERNATIVA CORRETA. De acordo com a leitura do capítulo 1 – Introdução e conceitos básicos do livro Matemática Discreta para Computação e Informática. Alguns conjuntos devem ser de conhecimento de todos. Assinale a alternativa que corresponde a denotação dos números inteiros:
16
8
4
2
32