Question

Given a= log 5 and b= log 11, express log 550 in terms of a and b.

Answer 1

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$log(550) = log(2 \times 5 \times 5 \times 11) =$

$log(2) + log( {5}^{2} ) + log(11) =$

$1 - log(5) + 2 log(5 ) + log(11) =$

$1 + log(5) + log(11) =$

$1 + a + b$

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Answer 2

Answer:

log(a x b) = Log(550)

Step-by-step explanation:

Depends what question is asking

Log rule (So long as they have the same base)

Log(m) + Log(n) = Log(m x n)

Log(a) + Log(b) = Log(a x b)

Log(5) + Log(11) = Log(5 x 11)

=Log (550)