The graph will have a vertical asymptote at x$=1$x $=1$x$=1.$

The graph will approach the horizontal asymptote y$=0$y $=0$y$=0$ as x$$x $\backslash$to $\backslash$pm $\backslash$inftyx$$$.$

The function will never touch the x$-$axis, and it will be above the x$-$axis for all values of xxx$,$ since the absolute value ensures that f$($x$)0$f$($x$)\backslash$geq $0$f$($x$)0.$

The graph will be symmetric about the vertical asymptote x$=1$x $=1$x$=1$ because the function is in absolute value, and the behavior for x$>1$x $>1$x$>1$ mirrors that of x$<1$x $<1$x$<1.$