Prove that $x$x= $y$y.
In the diagram, $POQ$POQ is a straight line, with $PO$PO bisecting $\angle SOR$∠SOR.
In the diagram, $AB$AB//$EF$EF//$CD$CD.
In the diagram, $CD\parallel EF$CD∥EF and $GH\parallel DJ$GH∥DJ.