Problem shows a diagram, which I can't show here.
We are given a wheel of a total of 6 ("vertical"?) angles. 3 angles, marked with variable a are ("vertical"?) with 3 other angles marked with variable b. The only condition given is that a <60. We have to compare a and b.
All of the 3 lines appear to be straight lines and all six angles appear to be vertical angles. I am aware that GRE diagrams should not be trusted, but as far as I know, a line that appears straight on the GRE is in fact straight. If we cross two straight lines to form a letter "X" and then cross that by a third horizontal straight line through the middle of the x, we end up with six vertical angles?
Given that the answer to this question is not C, then these angles are not vertical? However I am having some difficulty grasping how this is even conceptually possible? Let's assume say the horizontal line that crosses the "X" is not straight and points downward after crossing the middle of "X". In this case one of the "a" angles will be larger than the other two, which in turn means that this angle should be marked with a variable different than "a".
Does a line that appear straight on the GRE is actually straight? How is it possible to have six angles that appear vertical, but they are in fact not vertical?