Lines of symmetry for $y=1/x$ are $y=x$ and $y=-x$.
Does $y=2/x$ likewise have lines of symmetry?
All rectangular hyperbolae $ x \cdot y = k $ have lines of symmetry $ x=y,x= -y.$
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All rectangular hyperbolae $ x \cdot y = k $ have lines of symmetry $ x=y,x= -y.$