Questões de Concurso
Comentadas sobre microsoft excel 2016 e 365 em noções de informática
Foram encontradas 1.043 questões
Ano: 2019
Banca:
FURB
Órgão:
Câmara de Timbó - SC
Prova:
FURB - 2019 - Câmara de Timbó - SC - Técnico de Informática |
Q1734265
Noções de Informática
Considere a seguinte planilha do Excel 2016/365:
![Imagem associada para resolução da questão](https://qcon-assets-production.s3.amazonaws.com/images/provas/80944/quest_o%2055.png)
A planilha foi criada para consulta dos valores. O código é informado em B13, e o valor deve ser mostrado em B14. No exemplo, o valor está armazenado na célula A30. Qual deve ser o valor de B14/A30 para que a consulta funcione da maneira desejada?
![Imagem associada para resolução da questão](https://qcon-assets-production.s3.amazonaws.com/images/provas/80944/quest_o%2055.png)
A planilha foi criada para consulta dos valores. O código é informado em B13, e o valor deve ser mostrado em B14. No exemplo, o valor está armazenado na célula A30. Qual deve ser o valor de B14/A30 para que a consulta funcione da maneira desejada?
Ano: 2019
Banca:
FURB
Órgão:
Câmara de Timbó - SC
Prova:
FURB - 2019 - Câmara de Timbó - SC - Técnico de Informática |
Q1734264
Noções de Informática
Em relação às referências no Excel 2016/365, considere que:
- Você está editando o arquivo C:\Dados\Sul\SC.xlsx, que contém duas Planilhas: Timbó e Blumenau - No mesmo diretório C:\Dados\Sul, existe o arquivo PR.xlsx, que contém a planilha Curitiba - Existe também o diretório C:\Dados\DF\, que contém o arquivo DF.xlsx, contendo apenas a planilha Brasília.xlsx
Observe as seguintes fórmulas/referências:
I- = A1 II- = [Blumenau]$A2 III- = Blumenau!A$3 IV- = A4$ V- =[PR.xlsx]Curitiba!A5 VI- = 'C:\Dados\DF\[DF.xlsx]Brasília'!A6
Diante do exposto, assinale a alternativa que identifica as referências/fórmulas válidas para a célula A1 da Planilha Timbó do arquivo C:\Dados\Sul\SC.xlsx :
- Você está editando o arquivo C:\Dados\Sul\SC.xlsx, que contém duas Planilhas: Timbó e Blumenau - No mesmo diretório C:\Dados\Sul, existe o arquivo PR.xlsx, que contém a planilha Curitiba - Existe também o diretório C:\Dados\DF\, que contém o arquivo DF.xlsx, contendo apenas a planilha Brasília.xlsx
Observe as seguintes fórmulas/referências:
I- = A1 II- = [Blumenau]$A2 III- = Blumenau!A$3 IV- = A4$ V- =[PR.xlsx]Curitiba!A5 VI- = 'C:\Dados\DF\[DF.xlsx]Brasília'!A6
Diante do exposto, assinale a alternativa que identifica as referências/fórmulas válidas para a célula A1 da Planilha Timbó do arquivo C:\Dados\Sul\SC.xlsx :
Ano: 2021
Banca:
Prefeitura de Balneário Camboriú - SC
Órgão:
Prefeitura de Balneário Camboriú - SC
Provas:
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Alergologista ou Imunoalergologista
|
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Anestesiologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Auditor |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Cardiologista Pediátrico |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Cardiologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Clínico Geral |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Dermatologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Endocrinologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico ESF |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Gastroenterologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Gastroenterologista Pediátrico |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Geriatra |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Ginecologista/Obstetra |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Infectologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Neuropediatra |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Oftalmologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Ortopedista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Ortopedista Pediátrico |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Otorrinolaringologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Proctologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Médico Urologista |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Enfermeiro ESF |
Prefeitura de Balneário Camboriú - SC - 2021 - Prefeitura de Balneário Camboriú - SC - Enfermeiro |
Q1732660
Noções de Informática
Analise as afirmativas abaixo sobre a criação de
Gráficos no MS Excel do Office 365 em português.
1. Não é possível criar um gráfico de Dispersão utilizando dados dentro de uma tabela dinâmica. 2. Criar um gráfico de Combinação requer ao menos duas séries de dados. 3. Criar um gráfico de Mapa requer ao menos duas séries de dados.
Assinale a alternativa que indica todas as afirmativas corretas.
1. Não é possível criar um gráfico de Dispersão utilizando dados dentro de uma tabela dinâmica. 2. Criar um gráfico de Combinação requer ao menos duas séries de dados. 3. Criar um gráfico de Mapa requer ao menos duas séries de dados.
Assinale a alternativa que indica todas as afirmativas corretas.
Ano: 2019
Banca:
Instituto Excelência
Órgão:
Prefeitura de Taubaté - SP
Prova:
Instituto Excelência - 2019 - Prefeitura de Taubaté - SP - Técnico em Enfermagem -Edital 12 |
Q1729928
Noções de Informática
Planilha elaborada no Microsoft Excel 2016 em sua
configuração padrão: ![Imagem associada para resolução da questão](data:image/png;base64,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)
Considerando a planilha acima caso seja inserido em A11 a fórmula =SOMASES (D2:D9;C2:C9;"<>Produto A"; B2:B9;"São Paulo"). Qual valor será apresentado na célula?
Considerando a planilha acima caso seja inserido em A11 a fórmula =SOMASES (D2:D9;C2:C9;"<>Produto A"; B2:B9;"São Paulo"). Qual valor será apresentado na célula?
Ano: 2019
Banca:
Instituto Excelência
Órgão:
Prefeitura de Taubaté - SP
Prova:
Instituto Excelência - 2019 - Prefeitura de Taubaté - SP - Técnico em Enfermagem -Edital 12 |
Q1729927
Noções de Informática
Em uma planilha criada no Microsoft Excel 2016
em sua configuração padrão foram inseridas nas
células A1 e A2 os valores 1 e 3 respectivamente.
Após isso as células A1 e A2 foram selecionadas, e
pela aba de preenchimento em A2 foram arrastadas
até a célula A12. Qual o valor que está contido na
célula A12?
Ano: 2019
Banca:
Instituto Excelência
Órgão:
Prefeitura de Taubaté - SP
Prova:
Instituto Excelência - 2019 - Prefeitura de Taubaté - SP - Agente de Controle de Endemias |
Q1727657
Noções de Informática
Considere a planilha abaixo feita no Microsoft
Excel 2016 em sua configuração padrão para
responder:
![Imagem associada para resolução da questão](https://qcon-assets-production.s3.amazonaws.com/images/provas/80759/quest_o%2031.png)
Qual o resultado caso a fórmula =NÚM.CARACT(A1:A2) seja inserida na coluna A8?
![Imagem associada para resolução da questão](https://qcon-assets-production.s3.amazonaws.com/images/provas/80759/quest_o%2031.png)
Qual o resultado caso a fórmula =NÚM.CARACT(A1:A2) seja inserida na coluna A8?
Ano: 2019
Banca:
Instituto Excelência
Órgão:
Prefeitura de Taubaté - SP
Prova:
Instituto Excelência - 2019 - Prefeitura de Taubaté - SP - Agente de Controle de Endemias |
Q1727655
Noções de Informática
No Microsoft Excel 2016 em sua configuração
padrão temos um recurso que remove duplicatas em uma seleção. Em qual guia e grupo podemos localizar
este recurso respectivamente?
Ano: 2019
Banca:
Instituto Excelência
Órgão:
Prefeitura de Taubaté - SP
Prova:
Instituto Excelência - 2019 - Prefeitura de Taubaté - SP - Agente de Controle de Endemias |
Q1727653
Noções de Informática
A imagem abaixo refere-se a uma planilha criada
no Microsoft Excel 2016, a coluna B está com dados
definido com o formato data.
![Imagem associada para resolução da questão](https://qcon-assets-production.s3.amazonaws.com/images/provas/80759/quest_o%2027.png)
Qual será o valor exibido na célula B8 após a mesma ser preenchida com a fórmula =MENOR(B2:B7;2)?
![Imagem associada para resolução da questão](https://qcon-assets-production.s3.amazonaws.com/images/provas/80759/quest_o%2027.png)
Qual será o valor exibido na célula B8 após a mesma ser preenchida com a fórmula =MENOR(B2:B7;2)?
Ano: 2020
Banca:
FEPESE
Órgão:
Prefeitura de Coronel Freitas - SC
Provas:
FEPESE - 2020 - Prefeitura de Coronel Freitas - SC - Técnico em Enfermagem
|
FEPESE - 2020 - Prefeitura de Coronel Freitas - SC - Assistente Administrativo |
Q1727166
Noções de Informática
Assinale a alternativa que contém uma descrição
correta da função do MS Excel do Office 365 em português denominada SES().
Ano: 2020
Banca:
FEPESE
Órgão:
Prefeitura de Coronel Freitas - SC
Provas:
FEPESE - 2020 - Prefeitura de Coronel Freitas - SC - Técnico em Enfermagem
|
FEPESE - 2020 - Prefeitura de Coronel Freitas - SC - Assistente Administrativo |
Q1727162
Noções de Informática
O MS Excel do Office 365 em português permite
ao usuário acrescentar uma tabela de dados a um
gráfico.
Constituem configurações válidas ou formas válidas de inserção deste elemento de gráfico do MS Excel:
1. Com linhas de tendência 2. Com códigos de legenda 3. Sem nenhum código de legenda
Assinale a alternativa que indica todas as afirmativas corretas.
Constituem configurações válidas ou formas válidas de inserção deste elemento de gráfico do MS Excel:
1. Com linhas de tendência 2. Com códigos de legenda 3. Sem nenhum código de legenda
Assinale a alternativa que indica todas as afirmativas corretas.
Ano: 2021
Banca:
IESES
Órgão:
Prefeitura de Palhoça - SC
Prova:
IESES - 2021 - Prefeitura de Palhoça - SC - Técnico em Informática |
Q1725941
Noções de Informática
Sobre os objetivos das tabelas dinâmicas do Microsoft
Excel 2016, verifique as assertivas e assinale a correta.
I. Consultar grandes quantidades de dados de várias maneiras amigáveis. II. Subtotalizar e agregar dados numéricos, resumir dados por categorias e subcategorias e criar cálculos e fórmulas personalizados. III. Expandir e recolher níveis de dados para destacar seus resultados e fazer uma busca detalhada nos dados de resumo em busca de áreas que interessam. IV. Mover linhas para colunas ou colunas para linhas (ou "dinamizar") para ver diferentes resumos dos dados de origem. V. Filtrar, classificar, agrupar e formatar de modo condicional o subconjunto de dados mais útil e interessante para que seja objetivada apenas as informações desejadas. VI. Apresentar relatórios online ou impressos concisos, atraentes e com anotações.
I. Consultar grandes quantidades de dados de várias maneiras amigáveis. II. Subtotalizar e agregar dados numéricos, resumir dados por categorias e subcategorias e criar cálculos e fórmulas personalizados. III. Expandir e recolher níveis de dados para destacar seus resultados e fazer uma busca detalhada nos dados de resumo em busca de áreas que interessam. IV. Mover linhas para colunas ou colunas para linhas (ou "dinamizar") para ver diferentes resumos dos dados de origem. V. Filtrar, classificar, agrupar e formatar de modo condicional o subconjunto de dados mais útil e interessante para que seja objetivada apenas as informações desejadas. VI. Apresentar relatórios online ou impressos concisos, atraentes e com anotações.
Ano: 2021
Banca:
IESES
Órgão:
Prefeitura de Palhoça - SC
Prova:
IESES - 2021 - Prefeitura de Palhoça - SC - Técnico em Informática |
Q1725940
Noções de Informática
Sobre classificação de dados no Microsoft Excel 2016,
verifique as assertivas e assinale a correta.
I. É possível classificar dados por texto (A a Z ou Z a A), números (dos menores para os maiores ou dos maiores para os menores) e datas e horas (da mais antiga para o mais nova e da mais nova para a mais antiga) em uma ou mais colunas.
II. É possível classificar de acordo com uma lista personalizada criada pelo autor (como grande, médio e pequeno) ou por formato, incluindo cor da célula, cor da fonte ou conjunto de ícones.
III. Para localizar os valores superiores ou inferiores em um intervalo de células ou em uma tabela, como as 10 primeiras notas ou os 5 valores de venda mais baixos, use o Filtro Automático ou a formatação condicional.
I. É possível classificar dados por texto (A a Z ou Z a A), números (dos menores para os maiores ou dos maiores para os menores) e datas e horas (da mais antiga para o mais nova e da mais nova para a mais antiga) em uma ou mais colunas.
II. É possível classificar de acordo com uma lista personalizada criada pelo autor (como grande, médio e pequeno) ou por formato, incluindo cor da célula, cor da fonte ou conjunto de ícones.
III. Para localizar os valores superiores ou inferiores em um intervalo de células ou em uma tabela, como as 10 primeiras notas ou os 5 valores de venda mais baixos, use o Filtro Automático ou a formatação condicional.
Ano: 2021
Banca:
IESES
Órgão:
Prefeitura de Palhoça - SC
Prova:
IESES - 2021 - Prefeitura de Palhoça - SC - Técnico em Informática |
Q1725936
Noções de Informática
Sobre as fórmulas do Microsoft Excel 2016, assinale a
assertiva INCORRETA.
Ano: 2019
Banca:
Instituto Excelência
Órgão:
CRIS - SP
Prova:
Instituto Excelência - 2019 - CRIS - SP - Auxiliar Administrativo - Programa DST/HIV |
Q1722558
Noções de Informática
Francisco recebeu uma planilha, criada no
Microsoft Excel 2016 e ele pretende destacar valores
duplicados na mesma utilizando a formatação
condicional. Com qual caminho abaixo ele chegará
nessa configuração?
Ano: 2019
Banca:
Instituto Excelência
Órgão:
CRIS - SP
Prova:
Instituto Excelência - 2019 - CRIS - SP - Auxiliar Administrativo - Programa DST/HIV |
Q1722557
Noções de Informática
Considerando a planilha abaixo, criada no
Microsoft Excel 2016 na sua configuração padrão.
![Imagem_4.png (288×205)](https://qcon-assets-production.s3.amazonaws.com/images/provas/80548/Imagem_4.png)
Se a fórmula CONT.SE(B2:B6;”>=76”) fosse inserida na célula B7. Qual seria o resultado exibido em B7?
![Imagem_4.png (288×205)](https://qcon-assets-production.s3.amazonaws.com/images/provas/80548/Imagem_4.png)
Se a fórmula CONT.SE(B2:B6;”>=76”) fosse inserida na célula B7. Qual seria o resultado exibido em B7?
Ano: 2019
Banca:
Instituto Excelência
Órgão:
CRIS - SP
Prova:
Instituto Excelência - 2019 - CRIS - SP - Auxiliar Administrativo - Programa DST/HIV |
Q1722556
Noções de Informática
Considere a seguinte planilha criada no Microsoft
Excel 2016 abaixo, para responder:
![Imagem_3.png (211×228)](https://qcon-assets-production.s3.amazonaws.com/images/provas/80548/Imagem_3.png)
Se a fórmula =MAIOR(A1:A9;6) for preenchida na célula A10. Qual será o resultado?
![Imagem_3.png (211×228)](https://qcon-assets-production.s3.amazonaws.com/images/provas/80548/Imagem_3.png)
Se a fórmula =MAIOR(A1:A9;6) for preenchida na célula A10. Qual será o resultado?
Ano: 2019
Banca:
MS CONCURSOS
Órgão:
CIAS-MG
Prova:
MS CONCURSOS - 2019 - CIAS-MG - Auxiliar Administrativo |
Q1713999
Noções de Informática
Qual operador aritmético do Excel 2016 é utilizado para calcular a multiplicação?
Ano: 2019
Banca:
MS CONCURSOS
Órgão:
CIAS-MG
Prova:
MS CONCURSOS - 2019 - CIAS-MG - Auxiliar Administrativo |
Q1713997
Noções de Informática
Quais são os tipos de operadores utilizados no Excel 2016?
Ano: 2020
Banca:
MS CONCURSOS
Órgão:
Prefeitura de Chupinguaia - RO
Provas:
MS CONCURSOS - 2020 - Prefeitura de Chupinguaia - RO - Assistente Social - Assistência Social
|
MS CONCURSOS - 2020 - Prefeitura de Chupinguaia - RO - Psicólogo - Assistência Social |
MS CONCURSOS - 2020 - Prefeitura de Chupinguaia - RO - Enfermeiro - ESF Saúde |
MS CONCURSOS - 2020 - Prefeitura de Chupinguaia - RO - Psicólogo - Saúde |
MS CONCURSOS - 2020 - Prefeitura de Chupinguaia - RO - Enfermeiro - Saúde |
Q1713768
Noções de Informática
A função do MS-Excel 2016, capaz de retornar um valor, se uma condição for verdadeira e outro valor
se for falso, é denominada:
Ano: 2020
Banca:
MS CONCURSOS
Órgão:
Prefeitura de Corumbiara - RO
Provas:
MS CONCURSOS - 2020 - Prefeitura de Corumbiara - RO - Fiscal de Tributos
|
MS CONCURSOS - 2020 - Prefeitura de Corumbiara - RO - Fiscal de Vigilãncia Sanitária |
MS CONCURSOS - 2020 - Prefeitura de Corumbiara - RO - Técnico em Edificações |
MS CONCURSOS - 2020 - Prefeitura de Corumbiara - RO - Técnico em Radiologia |
Q1710525
Noções de Informática
Acerca do Excel 2016 é incorreto afirmar: