(Solved): Create a table of samble points on the graph of the equation. Consider the equti ...

Create a table of samble points on the graph of the equation. Consider the equätion given below. $y=2x^3?2x$ Part 1 - Intercepts Find the $x$ - and $y$-intercept(s) of the graph, if any exist. (If an answer does not exist, enter DNE.) $x$-intercept $(x,y)=$ (smallest $x$-value) x-intercept $(x,y)=$ $x$-intercept $(x,y)=$ (largest $x$-value) y-intercept $(x,y)=$ Test for symmetry about the $x$-axis The graph is symmetric about the $x$-axis. The graph is not eymmetric about the $x$-axis. If the equation appears to fail the symmetry test, find a point on the graph of the equation whose reflection fails to be on the graph. (If th $(x,y)=($ Test for symmetry aboul the $y$-axis. The graph is symmetric aboul the $y$-axis. The graph is nol eymmetric about the $y$-axis. If the equation appeare to fail the symmetry test, find a point on the graph of the equation whose reflection fails to be on the graph. (If th $(x,y)=$ Test for symmetry about the origin. The graph is symmetric aboul the origin. The graph is not symmetric about the origin. If the equation appears to fail the symmetry test, find a point on the graph of the equation whose reflection fails to be on the graph. (If $t$ $(x,y)=($