The what is the extreme point on half of a hyperbola?
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Semi-major and semi-minor axes
The what is the extreme point on half of a hyperbola?
Semi-major and semi-minor axes Saddle point Inflection point Hyperbolic space Parabola Locus (mathematics) Gaussian curvature Cubic function Orbital eccentricity Inverse hyperbolic functions
In geometry, the major axis of an ellipse is its longest diameter: a line segment 
that runs through the center and both foci, with ends at the widest <b>points</b> of the 
perimeter. The semi-major axis (more properly, major semi-axis) is one <b>half</b> of the 
major ... In astronomy these <b>extreme points</b> are called apsides. a = r max + r min 
2 . In mathematics, a saddle <b>point</b> or minimax <b>point</b> is a <b>point</b> on the surface of the 
graph of a ... is a stationary <b>point</b> such that the curve/surface/etc. in the 
neighborhood of that <b>point</b> is not entirely on any <b>side</b> of the tangent space at that 
<b>point</b>. In differential calculus, an inflection <b>point</b>, <b>point</b> of inflection, flex, or inflection is a 
<b>point</b> on a ... the condition that the first nonzero derivative has an odd order 
implies that the sign of f&#39;(x) is the same on either <b>side</b> of x in a neighborhood of x. In mathematics, a hyperbolic space is a homogeneous space that has a constant 
negative ... When embedded to a Euclidean space (of a higher dimension), every 
<b>point</b> of ... There are several important models of hyperbolic space: the Klein 
model, the hyperboloid model, the Poincaré ball model and the Poincaré <b>half</b> 
space&nbsp;... In mathematics, a parabola is a plane curve which is mirror-symmetrical and is 
approximately U-shaped. It fits several other superficially different mathematical 
descriptions, which can all be proved to define exactly the same curves. One 
description of a parabola involves a <b>point</b> (the focus) and a line (the ... Parabolas 
can open up, down, <b>left</b>, right, or in some other arbitrary direction. In geometry, a locus (plural: loci) is a set of all <b>points</b> whose location satisfies or is 
determined ... <b>Hyperbola</b>: the set of <b>points</b> for each of which the absolute value of 
the difference between the ... A triangle ABC has a fixed <b>side</b> [AB] with length c. In differential geometry, the Gaussian curvature or Gauss curvature Κ of a surface 
at a <b>point</b> is ... At such <b>points</b>, the surface will be dome like, locally lying on one 
<b>side</b> of its tangent plane. ... A standard proof uses Hilbert&#39;s lemma that non-
umbilical <b>points</b> of <b>extreme</b> principal curvature have non-positive Gaussian 
curvature. In mathematics, a cubic function is a function of the form. f ( x ) = a x 3 + b x 2 + c x 
+ d ... The graph of a cubic function always has a single inflection <b>point</b>. ... its 
inflection <b>point</b>; that is, it is invariant under a rotation of a <b>half</b> turn around this 
<b>point</b>. The orbital eccentricity of an astronomical object is a dimensionless parameter 
that determines the amount by which its orbit around another body deviates from 
a perfect circle. A value of 0 is a circular orbit, values between 0 and 1 form an 
elliptic orbit, 1 is a parabolic escape orbit, and greater than 1 is a <b>hyperbola</b>. ... 
the orbital eccentricity is <b>extreme</b>, the seasons that occur on the far <b>side</b> of the&nbsp;... is twice the area between the ray, the <b>hyperbola</b>, and the x {\displaystyle \
scriptstyle x} \scriptstyle x -axis. The inverse hyperbolic functions. In mathematics, 
the inverse hyperbolic functions are the inverse functions of the hyperbolic ... This 
is optimal, as the branch cuts must connect the singular <b>points</b> i and −i to the 
infinity.
saddle point
Saddle point