Sections of Conics?

Question

How many sections make up the conics field of analytical geometry? Also, is locus geometry part of conics? If so, in what way?

Answer 1

The conic sections are the circle, the parabola, the ellipse, and the hyperbola.

In a way it is. The circle can be defined as the locus of all points equidistant from a given point.

An ellipse is the locus of all points such that the sum of the distances from to fixed points (called foci) is a constant which is greater than the distance between the fixed points.

A parabola is the locus of all points that are equidistant from a fixed point and a fixed line.

A hyperbola is the locus of all points such that the difference of its distances from two fixed points is a constant

Answer 2

In arithmetic, a conic section (or basically conic) is a curve gained by using intersecting a cone (greater precisely, a around conical floor) with a airplane. A conic section is consequently a limit of a quadric floor to the airplane. the straightforward Equation of a Circle what's a circle? A circle is a decision of things in a airplane that are each and each of an identical distance (reported as the radius) from a fastened element, the centre. The equation of a circle concentrated on the beginning place and of radius r enable us to first evaluate a circle with centre O on the beginning place (0, 0) with radius r. P (x, y) is a element on the circle if and on condition that: OP = r the place r > 0. utilising the gap formula we get: this would desire to be properly widespread to you. you need to additionally know the kind: