osculating वाक्य
उदाहरण वाक्य
मोबाइल
- The osculating elements would remain constant in the absence of perturbations.
- The formula follows by verifying it for the osculating circle.
- This is the osculating circle to the curve.
- The word " osculate " derives from a Latin word meaning " to kiss ".
- The plane containing the two vectors and is called the osculating plane to the curve at.
- In a mystical scheme this grouped separately created genera in " osculating " ( kissing ) circles.
- The "'center of curvature "'is the center of the osculating circle.
- The curvature of a smooth curve is defined as the curvature of its osculating circle at each point.
- However, real astronomical orbits experience perturbations that cause the osculating elements to evolve, sometimes very quickly.
- Such element sets are known as osculating elements because they coincide with the actual orbit only at that moment.
- This provides a natural realisation of the osculating circle to a curve, and the curvature spheres of a surface.
- If there is only one intersection point, which has multiplicity 4, the two conic sections are said to be osculating.
- The curve " C " may be obtained as the envelope of the one-parameter family of its osculating circles.
- Each constraint can be a point, angle, or curvature ( which is the reciprocal of the radius of an osculating circle ).
- There exists a circle in the osculating plane tangent to whose Taylor series to second order at the point of contact agrees with that of.
- If " P " is a vertex then " C " and its osculating circle have contact of order at least four.
- For most bodies, the osculating elements are relatively close to the proper elements because precession and perturbation effects are relatively small ( see diagram ).
- Given any curve and a point on it, there is a unique circle or line which most closely approximates the curve near, the osculating circle at.
- The first generalized curvature is called "'curvature "'and measures the deviance of from being a straight line relative to the osculating plane.
- The radial component is directed from the point " P " to the point where the perpendicular from an arbitrary fixed origin meets the osculating plane.
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