O número de passageiros que uma empresa de transporte aéreo...
Próximas questões
Com base no mesmo assunto
Ano: 2018
Banca:
CESGRANRIO
Órgão:
Transpetro
Prova:
CESGRANRIO - 2018 - Transpetro - Analista de Comercialização e Logística Júnior - Transporte Marítimo |
Q1090394
Matemática
O número de passageiros que uma empresa de transporte
aéreo tem transportado para uma petroleira vem diminuindo, segundo o padrão apresentado na Tabela a seguir:
![Imagem associada para resolução da questão](data:image/png;base64,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)
Supondo-se que esse padrão se mantenha, a previsão para a quantidade total de passageiros transportados por essa empresa, no período de 2014 a 2025, contando-se com os anos 2014 e 2025, será igual a
Supondo-se que esse padrão se mantenha, a previsão para a quantidade total de passageiros transportados por essa empresa, no período de 2014 a 2025, contando-se com os anos 2014 e 2025, será igual a