Use the Laws of logarithms to rewrite the expression $$\log\left(\frac{x^{5} y^{12}}{z^{5}}\right)$$ in a form with no logarithm of a product, quotient or power.
After rewriting we have $$\log\left(\frac{x^{5} y^{12}}{z^{5}}\right)= A \log(x) + B \log(y)+ C \log(z)$$
with
$A=$
$B=$
and
$C=$