Analytic Geometry - Conics

About Analytic Geometry - Conics

Obtains the equations of all Conic sections:

Lines: Obtains the equations of the line in its different forms and also other properties.
The types of data that you can enter are:
- Two points.
- A point and the slope.
- The explicit equation (slope-y intercept form to the origin).
- The general equation.
- The canonical equation.
The results you can get are:
- The explicit equation (slope-y intercept form to the origin).
- The general equation.
- The canonical equation.
- The slope and the ordinate.
- The intersection with the axes.
- A useful graphic.
Circumference: Enter different types of data to obtain different forms of the equation of the circumference.
With this application you can;
- Enter the center and the radius.
- a point on the circumference and the center.
- Introduce the general equation.
- Enter 3 points that belong to the circumference.
The results you can get are;
- The center and the radius.
- The canonical equation.
- The general equation.
- A useful graphic.
Parabolas: With different data you can obtain the equations of parabolas.
The data can be
-The vertex and the focus.
-The vertex and the directrix.
-The focus and the guideline.
-The general equation.
-3 points that belong to the parabola.
And you will have as a result:
-The canonical equation.
-The general equation.
-The vertex, the focus, the equation of the directrix.
-The focal length and the straight side.
Ellipses: With different data you can obtain the equations of ellipses.
The results you can get are:
-The canonical equation.
-The general equation.
-Vertex, foci, semi-axes, focal length and eccentricity
-A useful graphic,
Hyperbolas: With different data you can obtain the equations of hyperbolas.
The results you can get are:
-The canonical equation.
-The general equation.
-the center, vertices, foci, semi-axes, and eccentricity
-A useful graphic