Category:Analytic Geometry
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This category contains results about Analytic Geometry.
Definitions specific to this category can be found in Definitions/Analytic Geometry.
Analytic geometry is the study of geometry by algebraic manipulation of systems of ordered tuples of variables representing points in Cartesian space.
Subcategories
This category has the following 109 subcategories, out of 109 total.
A
B
- Bitangents (empty)
- Branches of Curves (empty)
C
- Conformal Transformations (5 P)
D
- Derivative of Arc Length (3 P)
- Directed Line Segments (empty)
- Directrices of Ruled Surfaces (empty)
- Double Tangents (empty)
E
- Exponential Curves (empty)
F
- Flecnodes (empty)
G
- Glide Reflections (empty)
H
- Heart Curves (6 P)
I
- Involutes (2 P)
J
- Joachimsthal's Equation (empty)
L
N
- Natural Equations (empty)
O
- Orientation (Coordinate Axes) (empty)
- Osculating Circles (empty)
P
- Parameterizations (empty)
- Position-Ratios (6 P)
- Primitive Curves (empty)
Q
- Quintic Curves (empty)
R
- Radius of Curvature (3 P)
- Real Vector Spaces (1 P)
- Rise (empty)
- Run (Analytic Geometry) (empty)
S
- Saddle Points (Geometry) (1 P)
- Screws (Geometry) (empty)
- Secant Lines (empty)
- Spiral Similarities (empty)
- Subnormals (Analytic Geometry) (empty)
- Subtangents (empty)
T
- Tangential Direction (empty)
- Transcendental Curves (empty)
- Turning Angles (empty)
U
- Unit Circles (2 P)
W
- Whewell Equations (2 P)
- Winding Numbers (empty)
Pages in category "Analytic Geometry"
The following 37 pages are in this category, out of 37 total.
A
C
- Cantor-Dedekind Hypothesis
- Cauchy Condensation Test
- Condition for Collinearity of Points in Complex Plane
- Condition for Straight Lines in Plane to be Parallel
- Condition for Straight Lines in Plane to be Perpendicular
- Conditions for Homogeneity
- Conditions for Homogeneity/Straight Line
- Construction of Lattice Point in Cartesian Plane
- Construction of Point in Cartesian Plane with Rational Coordinates
- Continuously Differentiable Curve has Finite Arc Length