With a
conic shape, this strawberry is robust and characterized by a bright red colour and a very fruity taste.
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Kaynak: greenmed.euIn mathematics , a
conic section (or just
conic) is a curve obtained as the intersection of a cone (more precisely, a right circular
Kaynak: Conic sectionThese surfaces are cylindrical (e.g. Mercator ),
conic (e.g., Albers ), or azimuthal or plane (e.g. stereographic ). Many mathematical
Kaynak: Map projectionThis is useful in the definition of degenerate
conic s, which require considering the cylindrical
conic s. See also :
Conic section
Kaynak: ConeIn mathematics , a degenerate
conic is a
conic (a second-degree plane curve , the points of which satisfy an equation that is quadratic in
Kaynak: Degenerate conicIn geometry , the
conic constant (or Schwarzschild constant after Karl Schwarzschild ) is a quantity describing
conic section s, and is
Kaynak: Conic constantConic section and quadratic form: image Parabolic
conic section. svg | caption Cone with cross-sections The diagram represents a cone with its
Kaynak: Parabola A Lambert conformal
conic projection (LCC) is a
conic map projection , which is often used for aeronautical chart s. In essence, the
Kaynak: Lambert conformal conic projectionConic optimization is a subfield of convex optimization that studies a class of structured convex optimization problems called
conicKaynak: Conic optimization In algebraic geometry , a
conic bundle is an algebraic variety that appears as a solution of a Cartesian equation of the form:
Kaynak: Conic bundlegeometry , just as two (distinct) points determine a line (a degree-1 plane curve), five points determine a
conic (a degree-2 plane curve).
Kaynak: Five points determine a conicIn geometry, an eleven-point
conic is a
conic associated to four points and a line, containing 11 special points. Baker | 1922 | loc p.
Kaynak: Eleven-point conicThe Equidistant
conic projection is an
conic map projection . It has the useful properties that all points on the map are at
Kaynak: Equidistant conic projection190 BC--) was a Greek geometer and astronomer noted for his writings on
conic section s. especially in the field of
conics, influenced
Kaynak: Apollonius of PergaThe term "M-algebra" was used by Musès for investigation into a subset of his hypernumber concept (the 16 dimensional
conic sedenion s and
Kaynak: Musean hypernumberThe Albers equal-area
conic projection, or Albers projection (named after Heinrich C. Albers), is a
conic , equal area map projection
Kaynak: Albers projectionThe hyperbola is one of the four kinds of
conic section , formed by the intersection of a plane and a cone . The other
conic sections are
Kaynak: HyperbolaEvery
conic surface is ruled and developable . In general, a conical surface consists of two congruent unbounded halves joined by the
Kaynak: Conical surface