Em uma planilha eletrônica, uma referência é a notação utili...
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Com base no mesmo assunto
Ano: 2015
Banca:
CONSULPLAN
Órgão:
TRE-MG
Prova:
CONSULPLAN - 2015 - TRE-MG - Técnico Judiciário - Edificações |
Q504502
Noções de Informática
Em uma planilha eletrônica, uma referência é a notação utilizada para identificar uma célula, sendo composta de uma letra e um número e podem ser absolutas, relativas e mistas. Analise o esquema de células de uma planilha genérica a seguir.
![Imagem associada para resolução da questão](data:image/png;base64,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)
Ao copiar a fórmula da célula C4 para C5 tem-se a fórmula:
Ao copiar a fórmula da célula C4 para C5 tem-se a fórmula: