A basic construction of analytic geometry is to find a line through two given points.

They also act as a link between model theory and analytic geometry.

In analytic geometry, curves are often given as the image of some function.

He also made notable contributions to analytic geometry and probability.

How many people have had calculus and analytic geometry?

In analytic geometry and physics, it is common to label certain directions as positive or negative.

Point plotting is an elementary mathematical skill required in analytic geometry.

An example in analytic geometry is the Cartesian plane.

She did so, and through Cloud's mind raced the appropriate equations of solid analytic geometry.

In analytic geometry, the plane is given a coordinate system, by which every point has a pair of real number coordinates.

First course in calculus with analytic geometry (Academic Press, 1974).

Related fields are o-minimal theory and real analytic geometry.

A treatise on the analytic geometry of three dimensions (1862)

This work was influential in the development of analytic geometry, calculus, and cartography.

A buzz began to circulate about Problem E, which involved analytic geometry.

The use of these graphs forms a branch of mathematics called analytic geometry.

Analytic geometry, or analytical geometry, has two different meanings in mathematics.

Pierre Fermat also pioneered the development of analytic geometry.

When students then encounter analytic geometry, the ideas of coordinate rotations and reflections follow easily.

In analytic geometry, the distance between two points of the xy-plane can be found using the distance formula.

In analytic geometry, geometric notions such as distance and angle measure are defined using formulas.

This axiom is the cornerstone of analytic geometry.

Mike was munching his analytic geometry text.

In analytic geometry, a conic may be defined as a plane algebraic curve of degree 2.

Complex analytic geometry - the application of complex numbers to plane geometry.