The notation $\log _{b} x$ means that the $\log$ base is unspecified. Given that $\log _{b} x=3$, $\log _{b} y=3.2$, and $\log _{b} z=4.7$, use properties of $\log$ to find $\log _{b}\left(\frac{x y^{3}}{z}\right)$.

Name: The notation $\log _{b} x$ means that the $\log$ base is unspecified. Given that $\log _{b} x=3$, $\log _{b} y=3.2$, and $\log _{b} z=4.7$, use properties of $\log$ to find $\log _{b}\left(\frac{x y^{3}}{z}\right)$.
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The Notation log⁡bx\log _{b} xlogb​x Means That The log⁡\loglog Base Is Unspecified log⁡bx=3\log _{b} x=3logb​x=3

The Notation $\log _{b} x$ Means That The $\log$ Base Is Unspecified $\log _{b} x=3$