The equation \( 36 = 729 \) can be expressed in logarithmic form.
To rewrite it correctly, we notice that \( 36 \) is \( 6^2 \) and \( 729 \) is \( 3^6 \). The equation does not hold true as written, so let's express it correctly. To convert \( a = b \) to a logarithmic form, we use \( \log_b(a) = c \).
However, if we consider you meant to express the idea that raising 6 to some power gives 729, we instead have to adjust the framework entirely. Placing the values in base terms:
The relationship involves using \( 3 \):
If rewritten correctly, though, the direct logarithm representation would be:
Correct expression based on concrete bases would be, if attending to base numbers:
Rewriting for \( 6^3 = 729 \):
The logarithmic form translates to:
\[ \log_{729} 6 = 3 \]
Thus, the answer we would consider correct in context here is:
log subscript 729 baseline 6 equals 3