Let be positive numbers with
. Find values of
and
such that the area of the region enclosed by the ellipse
is the same as the area bounded by the ellipse
Incomplete.
Let be positive numbers with
. Find values of
and
such that the area of the region enclosed by the ellipse
is the same as the area bounded by the ellipse
Incomplete.
A^2 – B^2 = AB, and A>B>0.
this simplifies to A=ϕB, where ϕ is the golden ratio. This can be deduced by dividing the equation by B^2