Answer:
(A)
Number of Quadrilateral in Sandy Bucket =[Square,Rhombus]=2
Number of Quadrilateral in Robert Bucket =[Kite,Quadrilateral]=2
Probability of an event

→Probability of Selecting a Quadrilateral by Sandy

→Probability of Selecting a Quadrilateral by Robert

Selecting a Quadrilateral by Sandy has more probability than Selecting a Quadrilateral by Robert.
(B)
Number of equilateral polygon in Sandy's Bag={Square, Equilateral Triangle,Regular Hexagon}
Probability of selecting an equilateral polygon by Sandy

Number of equilateral polygon in Robert's Bag=0
Probability of selecting an equilateral polygon by Robert=0
So, Probability of selecting an equilateral polygon by Sandy is greater than selecting an equilateral polygon by Robert.
(C)
Selecting a polygon with at least two sides that are parallel
={Square, Rhombus,Regular Hexagon}
Selecting a polygon with at least two sides that are equal
={Isosceles Triangle, Right Isosceles Triangle,Kite}
Probability of Selecting a polygon with at least two sides that are parallel out of four geometrical shapes by Sandy

Probability of Selecting a polygon with at least two sides that are parallel out of four geometrical shapes by Robert

Selecting a polygon with at least two sides that are parallel by Sandy is more likely than Selecting a polygon with at least two sides that are equal by Robert.