PRE CAL PARABOLA Flashcards
Vertical Equation of the parabola at the origin.
x^2=4py
Horizontal focus of the parabola at (h,k)
(h, k+p)
The line that divides the parabola into two parts.
Axis of Symmetry
The turning point on the graph of parabola
Vertex
We examine certain types of quadratic (non-linear) functions whose graph is an important geometrical curve known as the ________
PARABOLA
Horizontal Equation of the parabola at (h,k)
(y-k)^2=4p(x-h)
Horizontal Equation of the parabola at the origin.
y^2=4px
Vertical focus of the parabola at (h,k)
(h+p,k)
Vertical focus of the parabola at origin.
(0,p)
Vertical Equation of the parabola at (h,k).
(x-h)^2=4p(y-k)
a curve studied in depth as early as the 3rd century B.C. by the Greeks such as Apollonius
PARABOLA
Horizontal focus of the parabola at origin.
(p,0)
denoted as F.
Focus
A line which is p units below or above the vertex
Directrix
A line segment connecting two points on the graph of the parabola
Lactus Rectum