Given $\log_2 P=x, \log_2 Q=y,$ and $\log_2 R=z$, determine $$\log_2 \frac{R^2\sqrt{Q}}{P^3}$$ interms of $x,y$ and $z$
Could someone please take me through the steps on how to solve this. Thank you!
Given $\log_2 P=x, \log_2 Q=y,$ and $\log_2 R=z$, determine $$\log_2 \frac{R^2\sqrt{Q}}{P^3}$$ interms of $x,y$ and $z$
Could someone please take me through the steps on how to solve this. Thank you!
Nobody should do this problem for you since it is an assignment for you.
But you should think about the basic properties of logarithms (these are true for any base):
Using these, you can break up your expression in terms of the known quantities you are given.