Determine the points on the interval $\backslash ((1,5)\backslash )$ at which the function $\backslash ($ f $\backslash )$ has a discontinuity. At each point of discontinuity state the conditions in the continuity checklist that are violated. $1.\backslash ($ f$($a$)\backslash )$ is defined $(\backslash ($ a $\backslash )$ is in the domain of $\backslash ($ f $\backslash )).2.\backslash (\backslash$lim $\_\{$x $\backslash$rightarrow a$\}$ f$($x$)\backslash )$ exists. $3.\backslash (\backslash$lim $\_\{$x $\backslash$rightarrow a$\}$ f$($x$)=$f$($a$)\backslash )($the value of $\backslash ($ f $\backslash )$ equals the limit of $\backslash ($ f $\backslash )$ at $\backslash ($ a $\backslash )).\backslash ($ f$($x$)\backslash )$ is discontinuous at $\backslash ($ x$=\backslash ).($Use a comma to separate answers as needed.$)$ Select the correct choice and, if necessary, fill in the answer box to complete your choice. A$.$ The point$($s$)$ at $\backslash (\backslash$mathrm$\{$x$\}=\backslash )$ violate$($s$)$ the first condition in the continuity checklist. $($Use a comma to separate answers as needed.$)$ B$.$ No point violates the first condition in the continuity checklist. Select the correct choice and, if necessary, fill in the answer box to complete your choice. A$.$ The point$($s$)$ at $\backslash ($ x$=\backslash )$ violate$($s$)$ the second condition in the continuity checklist. $($Use a comma to separate answers as needed.$)$ B$.$ No point violates the second condition in the continuity checklist.