Which statement best compares the graphs of f(x) = (x) and f(x)=[x]? The two graphs are exactly the same.
The open and closed circles are reversed.
O The graph of f(x)=[x] is shifted up compared to the graph of f(x)-[x], and the open and closed circles are
reversed.
O The graph of f(x)=[x] is shifted up compared to the graph of f(x)=Lx), and the open and closed circles are the
same.