如图的方格纸中,\(\triangle ABC\)的顶点坐标分别为\(A(-2,5)\)、\(B(-4,1)\) 和\(C(-1,3)\).
\((1)\)作出\(\triangle ABC\)关于\(x\)轴对称的\(\triangle A_{1}B_{1}C_{1}\),并写出点\(A\),\(B\),\(C\)的对称点\(A\)\(1\),\(B\)\(1\),\(C\)\(1\)的坐标;
\((2)\)作出\(\triangle ABC\)关于原点\(O\)对称的\(\triangle A_{2}B_{2}C_{2}\),并写出点\(A\),\(B\),\(C\)的对称点\(A\)\(2\),\(B\)\(2\),\(C\)\(2\)的坐标;
\((3)\)试判断:\(\triangle A\)\(1\)\(B\)\(1\)\(C\)\(1\)与\(\triangle A\)\(2\)\(B\)\(2\)\(C\)\(2\)是否关于\(y\)轴对称\((\)只需写出判断结果\()\).