bipolar coordinates वाक्य
उदाहरण वाक्य
मोबाइल
- The second system is two-center bipolar coordinates.
- These circles form the basis for bipolar coordinates.
- Geometric interpretation of the bipolar coordinates.
- Observed in the plane of constant azimuthal angle ?, toroidal coordinates are equivalent to bipolar coordinates.
- This family of hodographs corresponds to one family of Apollonian circles, and the ? isosurfaces of bipolar coordinates.
- This follows because the system of circles is equivalent to a set of Apollonian circles, forming a bipolar coordinate system.
- These two pencils of Apollonian circles intersect each other at right angles and form the basis of the bipolar coordinate system.
- If you're really worried how about just using bipolar coordinates ? talk ) 12 : 18, 30 November 2008 ( UTC)
- However, the term " bipolar coordinates " is never used to describe coordinates associated with those curves, e . g ., elliptic coordinates.
- However, the term " bipolar coordinates " is reserved for the coordinates described here, and never used to describe coordinates associated with those other curves, such as elliptic coordinates.
- In mathematics, "'two-center bipolar coordinates "'is a coordinate system, based on two coordinates which give distances from two fixed centers, c _ 1 and c _ 2.
- "' Bispherical coordinates "'are a three-dimensional foci F _ { 1 } and F _ { 2 } in bipolar coordinates remain points ( on the z-axis, the axis of rotation ) in the bispherical coordinate system.
- "' Toroidal coordinates "'are a three-dimensional foci F _ 1 and F _ 2 in bipolar coordinates become a ring of radius a in the xy plane of the toroidal coordinate system; the z-axis is the axis of rotation.
- In general, two disjoint, non-concentric circles can be aligned with the circles of bipolar coordinates; in that case, the radical axis is simply the " y "-axis; every circle on that axis that passes through the two foci intersect the two circles orthogonally.
- Instead of solving for the two hyperbolas, Newton constructs their defined as the set of points that have a given ratio of distances to two fixed points . ( As an aside, this definition is the basis of bipolar coordinates . ) Thus, the solutions to Apollonius'problem are the intersections of a line with a circle.
- On the other hand if you pick some other wonky coordinate system p, q ( it could be bipolar coordinates or something ), the equations will look different, but they will look the same as if you'd used a wonky coordinate system p', q'which is related to p, q by rotation and translation.
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