In this article we discuss ellipse line intersection. Ellipse is a conic section of geometry function. Ellipse can be defined in mathematically a plane passing through the right circular at angle between `0^o` to `90^o` . Ellipse can be included in two points like A1, A2. These two points called focus.
We are taking any two points on an above ellipse, the sum of the distance from the focus points is constant.
Shape of the ellipse line intersection:
The intersection of line in ellipse at centered origin. The line can passing through the points is `(x_o, y_o)` or origin.
x^2/a^2+y^2/b^2=1`
where,
a=horizontal semi- axis
b=vertical semi-axis
The trigonometry formula for ellipse is,
x=acos(t) and
y=asin(t)
where,
t =ellipse parameter
a=horizontal axis
b=vertical axis
Some important properties of ellipse line intersection:
Center of ellipse :
Major and Minor axes:
Tangent:
Secant :
Chord :
No comments:
Post a Comment