I do think the choices in the table aren't as clear as they could be, and they might do better to call the "unpolarized"case perpendicularly polarized.The concept they are trying to teach is basically all about the Brewster angle, and how the graph of reflectivity vs. angle is different for the polarization parallel to the plane vs. perpendicular to the plane. The term "plane"polarized IMO is rather ambiguous.
Suggestion for the OP is to sketch the graph of reflectivity vs. angle for the parallel polarization case, and for the perpendicularly polarized case for reflection off a material such as glass with index ## n=1.5 ##. You should then see that the reflected light anywhere near the Brewster angle will be largely polarized perpendicular to the plane of incidence. I looked for a graph of these two cases on-line, but I couldn't find a good one. The parallel case has the reflectivity go to zero at the Brewster angle and then increases past the Brewster angle, while the perpendicular case increases steadily with angle of incidence with no Brewster angle. For both directions of polarization the reflectivity goes to ## 1.0 ## at 90 degree angle of incidence. (When it is polarized perpendicular to the plane of incidence and reflection it is certainly polarized, but the term "plane" polarized to me is unclear and IMO is somewhat confusing. I don't know if you would call the perpendicular case "plane" polarized.)