Suponha que vale 022log18p97 onde o primeiro membro desta igualdade é um logaritmo de base 7. Então, p é a probabilidade de: a) ob...

A resposta correta é a letra b) conseguir uma soma diferente de 9, usando os números das faces voltadas para cima de dois dados perfeitos, após o lançamento simultâneo dos mesmos. Para resolver a equação 022log18p97, podemos reescrevê-la como: log7(18^(2/7) * p^(1/7) * 97^(1/7)) = 0 Em seguida, podemos resolver para p: 18^(2/7) * p^(1/7) * 97^(1/7) = 7^0 p^(1/7) = (7^0) / (18^(2/7) * 97^(1/7)) p = [(7^0) / (18^(2/7) * 97^(1/7))]^7 p = 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