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(Solved): Find the vertical and horizontal asymptotes of the graph of the function \[ f(x)=\frac{1}{\ln |x|+6 ...




Find the vertical and horizontal asymptotes of the graph of the function
\[
f(x)=\frac{1}{\ln |x|+6}-\frac{2 e^{x}}{e^{x}-4}
Find the vertical and horizontal asymptotes of the graph of the function \[ f(x)=\frac{1}{\ln |x|+6}-\frac{2 e^{x}}{e^{x}-4} \] For vertical asymptotes, enter their \( x \)-values as a comma-separated list in curly brackets. For example, if you have two vertical asymptotes \( x=2 \) and \( x=3 \), enter your answer as \( \{2,3\} \). The order is not important. \( x \)-values of vertical asymptotes: For horizontal asymptotes, enter their \( y \)-values as a comma-separated list in curly brackets. For example, if you have two horizontal asymptotes \( y=2 \) and \( y=3 \), enter your answer as \( \{2,3\} \). The order is riot important. \( y \)-values of horizontal asymptotes:


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Solution: Given, f(x)=1ln|x|+6?2exex?4 Here we have to find the horizontal and vertical asymptote.
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