For a point P(x,y) on the Parabola in the form y=x2, the area x2 equals the area of product y and the length of the Latus Rectum.
y = x2
11 × y1 = (11 × x1) × (11 × x1)
x = .5
11 × y1 = (11 × .51) × (11 × .51)
11 × y1 = .51 × .51
y1 = (.51 × .51) / 11
y1 = .52 / 11
y1 = .251 / 11
y1 = .251
y = .25
A GeoGebra animation can be viewed here: Area Relationships of the Parabola – GeoGebra