If \(\log_{}{0.04} = m\), then \(\log_{}{0.25} = \dotso\)

\(\log_{x^2}{\sqrt{x}} + \log_{x^4}{\frac{1}{\sqrt{x}}}\:-\:\log_{x}{x^2\sqrt{x}} = \dotso\)

If \(\log_{3}{2} = p\) and \(\log_{5}{3} = q\), then \(\log_{18}{3.2} = \dotso\)

If \(a = 0.111111\dotso\), then \(\log_{a}{9\sqrt{3}} = \dotso\)

\(\log_{8}{(\sqrt{3\:-\:\sqrt{8}} + \sqrt{3 + \sqrt{8}})} = \dotso\)

\(\text{If } \log_{5p}{16} = \log_{4p}{25}, \text{ then } 20p = \dotso\)

If \(\log_{}{2} = 0.301\) and \(\log_{}{3} = 0.477\), then \(\log_{}{135} = \dotso\)

\(\log_{p}{\frac{1}{q^2}} \times \log_{q}{\frac{1}{r^3}} \times \log_{r}{\frac{1}{p^4}} = \dotso\)

\(\text{If } 5^x = 3 \:-\: \sqrt{8}, \text{ then } \log_{3 + \sqrt{8}}{25^x} = \dotso\)

\(\dfrac{\log_{3}{216}}{(\log_{3}{18})^2\:-\:(\log_{3}{2})^2} = \dotso\)