Use the graph $of$ the function $f$ shown $to$ estimate the indicated $limits$ and the function value. Complete parts $(A)$ through $(D).-224-224xf(x)$ A coordinate system has a horizontal $x-$axis labeled from negative $2to5in$ increments $of1$ and a vertical $f(x)-$axis labeled from negative $2to5in$ increments $of1.$ A graph has two branches. The first branch $is$ a horizontal line segment that extends from $an$ open circle $at(2,$ negative $1)toan$ arrow $at$ the other end passing through $(negative1,$ negative $1).$ The second branch consists $of$ a horizontal line segment starting from closed circle $at(2,2)to(3,2)$ then drops with a slope $of$ negative $2$ with $an$ arrow $at$ the other end, passing through the point $(4,0).$ There $is$ also $an$ open circle $at(4,0).$ Question content area bottom Part $1(A)$ Find ModifyingBelow $lim$ With font size decreased $by1x$ right arrow $4$ Superscript minus $f$ left parenthesis $x$ right parenthesislimx$4-f(x).$ Select the correct choice below and, $if$ necessary, fill $in$ the answer box $to$ complete your choice. $A.$ ModifyingBelow $lim$ With font size decreased $by1x$ right arrow $4$ Superscript minus $f$ left parenthesis $x$ right parenthesis equalslimx$4-f(x)=$enter your response here $(Typean$ integer.$)B.$ The $limit$ does not exist.

Use the graph $of$ the function $f$ shown $to$ estimate the indicated $limits$ and the function value. Complete

parts $(A)$ through $(D).$

$(A)$ Find $\underset{x{4}^{-}}{lim}f(x).$ Select the correct choice