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If $(p, q)$ is on the graph of $f(x)=a^{x}$ (for $a>0$ and $a \neq 1$ ), then $(q, p)$ is on the graph of $f^{-1}(x)=\log _{a} x .$ Use this fact, and refer to the graphs required in Exercises $5-8$ in Section 12.2 to graph each logarithmic function. See Examples 4 and $5 .$$$y=\log _{3} x$$
Algebra
Chapter 12
Inverse, Exponential, and Logarithmic Functions
Section 3
Logarithmic Functions
Functions
Exponential and Logarithmic Functions
Campbell University
University of Michigan - Ann Arbor
Lectures
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In mathematics, the absolu…
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If $(p, q)$ is on the grap…
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Assume that $f(x)=a^{x},$ …
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Graph each logarithmic fun…
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Okay, so that's what you re right. The following as an exponential. So this is three to part of why is equal to a thanks. So its graph what we have. So let's swap our Exeter. Why? So this is three X is equal to y, and that's actually graph this. So we get one here on a graph. Looks like an exponential graph. And now we went to graph or log. Well, that's this. The reflection about our wise equal checks. So that's going to be if this is one comma zero. This is our log based three of X, and this year is our three x.
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