Logarithm and A...

Find the mantissa of the logarithm of the number $$0.002359$$.

If $$\displaystyle \frac {\log 81}{\log 27} = x$$ and $$x$$ is expressed as $$\displaystyle 1 \frac {1}{m}$$, then $$m$$ is equal to

The logarithm form of $$\displaystyle 5^3 = 125$$ is equal to

If $$\displaystyle \frac {\log 128}{\log 32} = x$$, then the value of $$x$$ will be

If $$\displaystyle \log_x 2 = -1$$, then the value of $$x$$ is equal to 

Given $$\displaystyle 3^{x} = \frac {1}{9}$$ then $$x=?$$

If $$\displaystyle \frac {\log 225}{\log 15} = \log x$$, then the value of $$x$$ is equal to

If $$\displaystyle \log_{10} 8 = 0.90$$, then the value of $$\displaystyle \log_{10}0.125$$ is 

The value of $$\displaystyle \log (a)^3 \div \log a$$ is equal to

If  $$\log_{10} x = 2a$$ and $$\displaystyle \log_{10} y = \dfrac {b}{2}$$, then $$\displaystyle 10^{2b + 1}$$ in terms of $$y$$ is $$\displaystyle my^4$$. Then what is the value of $$m$$?