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A logarithm is the inverse operation of exponentiation. It answers the usual Exponential or indices question: “To what power must a base be raised, to produce a given number?”
That is, if Log p(base a) = x (Logarithm)
then, a^x = p (Exponent / Indices)
Example: Log16 (base 2) = 4


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[sylvesterogbolu-otutu]

The answer to homework is 3.

I will first rewrite it as Log27(Base 3).

27 = 3^3 in Exponential form.

Log27(Base3) = Log3^3(Base3)

Log3^3(Base3) = 3Log3(Base3) =>

Log3(Base3) = 1

3Log3(Base3) = 3 × 1 = 3.

[onlinemathsexpo]

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[AhmedMohammed-dser]

Log27/log3=log3³/log3
=3log3/log3

=3

[FiyoriKidane-ty]

Log27/log3=log3^3/log3=3
The answer will be 3

[rodericwalter]

3

However, I need to understand logarithmic rules and laws because I just copied what you did, Teacher. I will be reviewing the properties of logs until I feel confident with these kinds of problems and expressions and equations with logs as exponents.