Begin by trying to simplify the interior part without even considering the Log. Once you get the argument simplified down to something like $x^{-32}y^0z^{-9}r^14$, then replace the “Log” part and use log rules to break up the argument into a sum of logs; e.g. $\log (x^{-32}y^0z^{-9}r^{14}) = \log (x^{-32}) + \log (y^0) + \log (z^{-9}) + \log (r^{14})$ and finally, use property of logs to pull down the exponent as a coefficient in front of the logs to get the answers.

Begin by trying to simplify the interior part without even considering the Log. Once you get the argument simplified down to something like $x^{-32}y^0z^{-9}r^14$, then replace the “Log” part and use log rules to break up the argument into a sum of logs; e.g. $\log (x^{-32}y^0z^{-9}r^{14}) = \log (x^{-32}) + \log (y^0) + \log (z^{-9}) + \log (r^{14})$ and finally, use property of logs to pull down the exponent as a coefficient in front of the logs to get the answers.

Begin by trying to simplify the interior part without even considering the Log. Once you get the argument simplified down to something like $x^{-32}y^0z^{-9}r^14$, then replace the “Log” part and use log rules to break up the argument into a sum of logs; e.g. $\log (x^{-32}y^0z^{-9}r^{14}) = \log (x^{-32}) + \log (y^0) + \log (z^{-9}) + \log (r^{14})$ and finally, use property of logs to pull down the exponent as a coefficient in front of the logs to get the answers.

Begin by trying to simplify the interior part without even considering the Log. Once you get the argument simplified down to something like $x^{-32}y^0z^{-9}r^14$, then replace the “Log” part and use log rules to break up the argument into a sum of logs; e.g. $\log (x^{-32}y^0z^{-9}r^{14}) = \log (x^{-32}) + \log (y^0) + \log (z^{-9}) + \log (r^{14})$ and finally, use property of logs to pull down the exponent as a coefficient in front of the logs to get the answers.