# What is the conic section of a circle?

**conic section**, the

**circle**is the intersection of a plane perpendicular to the cone's axis. The geometric definition of a

**circle**is the locus of all points a constant distance r {displaystyle r} from a point ( h , k ) {displaystyle (h,k)} and forming the circumference (C).

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Accordingly, how do you solve a conic section of a circle?

When working with **circle conic sections**, we can derive the equation of a **circle** by using coordinates and the distance formula. The equation of a **circle** is (x - h)^{2} + (y - k)^{2} = r^{2} where r is equal to the radius, and the coordinates (x,y) are equal to the **circle** center.

Additionally, what are the parts of conic section? A **conic section** (or simply **conic**) is a curve obtained as the intersection of the surface of a cone with a plane. The three types of **conic sections** are the hyperbola, the parabola, and the ellipse.

Keeping this in consideration, is Circle A conic?

A **conic** is basically the figure emerging out of the intersection between a cone and a plane. **Circle** is considered to be a special type of Ellipse , and hence a **conic**. An intersection between a right circular cone with a plane at right angle would produce a **circle**, and hence a **circle** is also a **conic**.

What is a locus of a circle?

A **locus** is a set of points that meet a given condition. The definition of a **circle locus** of points a given distance from a given point in a 2-dimensional plane. The given distance is the radius and the given point is the center of the **circle**.