The change of base formula for logarithms states that:
\[ \log_b(a) = \frac{\log_k(a)}{\log_k(b)} \]
for any positive \(k\), where \(a\) and \(b\) are the values of the logarithm and the base, respectively.
To rewrite \(\log_4(35)\) using the change of base formula, you can use the common logarithm (base 10) or the natural logarithm (base \(e\)). The expression becomes:
\[ \log_4(35) = \frac{\log(35)}{\log(4)} \]
Thus, the correct rewriting of \(\log_4(35)\) using the change of base formula is:
\[ \frac{\log(35)}{\log(4)} \quad \text{or} \quad \frac{\log 35}{\log 4} \]
From the provided options, the correct response that matches this is:
\[ \text{Start Fraction logarithm 35 over logarithm 4 End Fraction} \]
So, the correct choice is:
log35/log4.