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isodynamic anlamı
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In Euclidean geometry , the isodynamic points of a triangle are points associated with the triangle, with the properties that an inversion
Kaynak: Isodynamic point
An isodynamic line (from δύναμις or dynamis meaning 'power') connects points with the same intensity of magnetic force. Oceanography
Kaynak: Contour line
The name "Napoleon points" has also been applied to a different pair of triangle centers, better known as the isodynamic point s
Kaynak: Napoleon points
In the literature, the term "Apollonius points" has also been used to refer to those points which are called as the isodynamic points of a
Kaynak: Apollonius point
X(15), X(16) | first and second isodynamic point s |! X(20) | de Longchamps point |! X(21) | Schiffler point |! X(39)Brocard midpoint
Kaynak: Encyclopedia of Triangle Centers
centroid G is (by definition) the symmedian point K. The isogonal conjugates of the Fermat point s are the isodynamic point s and vice versa.
Kaynak: Isogonal conjugate
His best-known research centres on what he termed the "isodynamic law" of calories (demonstrated in 1873, and published a decade later),
Kaynak: Max Rubner
The isogonal conjugate of X(14) is the second isodynamic point , X(16):sin(A − π/3) : sin(B − π/3) : sin(C − π/3 The following triangles are
Kaynak: Fermat point
The Neuberg cubic passes through the following points: incenter , circumcenter , orthocenter , both Fermat point s, both isodynamic point s
Kaynak: Cubic plane curve
defined from a triangle, is named after him, and passes through the isodynamic point s of a triangle which he discovered and published in 1885
Kaynak: Joseph Jean Baptiste Neuberg
The circle through the centroid and the two isodynamic point s of triangle ABC is called the Parry circle of triangle ABC. The equation
Kaynak: Parry point (triangle)
A map of intensity contours is called an isodynamic chart. An isodynamic chart for the Earth's magnetic field is shown to the left.
Kaynak: Earth's magnetic field
other at 120° angles in two triple intersection points that are the isodynamic point s of the triangle formed by the three points of tangency.
Kaynak: Circle of antisimilitude
An isodynamic tetrahedron is one in which the cevian s that join the vertices to the incenter s of the opposite faces are concurrent , and
Kaynak: Tetrahedron

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