osculating circle मीनिंग इन हिंदी

अधिक: आगे

The formula follows by verifying it for the osculating circle.
This is the osculating circle to the curve.
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.
This provides a natural realisation of the osculating circle to a curve, and the curvature spheres of a surface.
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 ).
If " P " is a vertex then " C " and its osculating circle have contact of order at least four.
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.
:I'm not well-versed on the mathematics involved, but you might be able to construct the parabola by treating the log as an osculating circle.

संज्ञा.

the circle that touches a curve (on the concave side) and whose radius is the radius of curvature
पर्याय: circle of curvature