Apply the \(\text{Quadrant}~II\) rule \(x~<~0\) and \(y~>~0\) to the labeled points below. Identify \(\text{every}~\text{point}\) in \(\text{Quadrant}~II\) and report the complete set of labels.
Points: \(A~=~(-4,~3)\), \(B~=~(2,~5)\), \(C~=~(-1,~-6)\), \(D~=~(0,~7)\), \(E~=~(-5,~1)\), \(F~=~(3,~-2)\), \(G~=~(-2,~0)\), \(H~=~(-7,~4)\)
What this problem is really about
Apply both strict Quadrant Two conditions to every point: x must be negative and y must be positive. A zero coordinate places a point on an axis, so it fails the quadrant test even when the other sign fits. Check the entire list systematically, then report every label satisfying both conditions.