Na seguinte planilha do Microsoft Excel 2010, analise: I. A...
Próximas questões
Com base no mesmo assunto
Ano: 2019
Banca:
Aprender - SC
Órgão:
Prefeitura de Tangará - SC
Prova:
Aprender - SC - 2019 - Prefeitura de Tangará - SC - Técnico de Informática |
Q1733531
Noções de Informática
Na seguinte planilha do Microsoft Excel 2010, analise: ![Imagem associada para resolução da questão](data:image/png;base64,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)
I. Ao selecionar A1 até C1 e na sequencia pressionar Ctrl+2, será aplicado a formatação negrito. II. Para fazer a soma total dos valores da coluna “C”, basta pressionar a combinação das teclas Alt + = na posição em C6. III. Ao selecionar o intervalo de B2:C5 e na sequencia pressionar Ctrl+F1, será criado um gráfico dos dados do intervalo selecionado. É correto afirmar o que consta em:
I. Ao selecionar A1 até C1 e na sequencia pressionar Ctrl+2, será aplicado a formatação negrito. II. Para fazer a soma total dos valores da coluna “C”, basta pressionar a combinação das teclas Alt + = na posição em C6. III. Ao selecionar o intervalo de B2:C5 e na sequencia pressionar Ctrl+F1, será criado um gráfico dos dados do intervalo selecionado. É correto afirmar o que consta em: