Let's break down each statement and identify its corresponding geometric or mathematical concept related to conic sections:

1. "Found in a locus of point which moves so that it is always equidistant to a fixed point."
   Answer: Circle

   • A circle is the locus of points that are equidistant from a fixed point, which is the center.

2. "Properties of parabola that has a coordinate of (0,0)."
   Answer: Standard Form of a Parabola

   • The properties of a parabola with vertex at the origin (0,0) include its equation in the form $y = ax^2$ or $x = ay^2$, depending on its orientation.

3. "Coefficient of e which has units above or below the vertex."
   Answer: Eccentricity (e)

   • Eccentricity $e$ is a parameter that defines the shape of a conic section (ellipse, parabola, hyperbola). For a parabola, $e = 1$, and it controls the spread of the curve relative to its vertex.

4. "Coefficient of c which has units below or above the vertex."
   Answer: Focus Distance (c)

   • The coefficient $c$ refers to the distance from the vertex to the focus of a conic section (for instance, in parabolas, ellipses, or hyperbolas).

5. "Line that passes through the focus and perpendicular to the axis of the conic."
   Answer: Directrix

   • The directrix is a line that is perpendicular to the axis of a parabola and helps define the curve along with the focus.

Would you like further details on any of these answers or examples to clarify? Here are five related questions:

1. What is the general equation of a circle in terms of the center and radius?
2. How does eccentricity $e$ differ for ellipses and hyperbolas?
3. Can the vertex form of a parabola include horizontal translations?
4. What is the relationship between the focus and directrix in defining a parabola?
5. How does the distance to the focus (c) affect the shape of an ellipse?

Tip: In parabolas, the distance from any point on the curve to the focus is equal to the distance from the point to the directrix.