Evidence – Volume of the oil drop: 4/3π(.25)^3=.065 mm^3. Area of the spread oil drop: Radius being 110 mm because the diameter is 220 mm. A= π(110)^2 =38000 mm^2 when rounded to least number of significant figures. The thickness of the oil layer is the volume of the oil drop divided by the area of the spread oil drop. Since the height is the oil patch thickness which is the size of the oil molecule, .065 mm^3/38000mm^2=1.7 x 10^-9 m.
Explanation- By calculating the volume of the drop, 0.065 mm^3, and the area of the spread out drop,38000 mm^2, we could easily determine the thickness of the oil, 1.7 x 10^-9 m, by dividing the volume and area. Since the thickness of the oil is the size of the molecule, the size of the oil molecule is 1.7 x 10^-9 m. The oil molecule spreads across the water until it forms a monomolecular layer only a molecule thick, typically 2 nm.