Geometrical point of curve
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AnswerCrossword Clue
ACNODEGeometrical point of curve.
fractalgeometrical or physical structure having an irregular or fragmented shape at all scales of measurement between a greatest and smallest scale such that certain mathematical or physical properties of the structure, as the perimeter of a curve or the flow ra
EVOLUTEGeometrical curve.
centerpoint that is related to a geometrical figure in such a way that for any point on the figure there is another point on the figure such that a straight line joining the two points is bisected by the original point called also center of symmetry
radiusesA radial line from the focus to any point of a curve
spinodepoint where two branches of a curve meet, end, and are tangent
inflexionsA change of curvature from convex to concave at a particular point on a curve
inflectionsA change of curvature from convex to concave at a particular point on a curve
inflectionA change of curvature from convex to concave at a particular point on a curve
osculationa kiss; the point where two branches of a curve share, follow a common tangent
osculationsOSCULATION, a kiss; the point where two branches of a curve share, follow a common tangent
crunodea point at which two branches of a curve intersect, each branch having a distinct tangent; node
epicycloidsA curve traced by a point on the circumference of a circle rolling on the exterior of another circle
epicycloidA curve traced by a point on the circumference of a circle rolling on the exterior of another circle
subtangentthe part of the axis contained between the ordinate and tangent drawn to the same point in a curve
hypotrochoidthe curve traced by a point on the radius, or radius produced, of a circle rolling within another circle
subtangentsSUBTANGENT, the part of the axis contained between the ordinate and tangent drawn to the same point in a curve
hypocycloida curve generated by a point on the circumference of a circle which rolls on the inside of another circle
hypotrochoidsHYPOTROCHOID, the curve traced by a point on the radius, or radius produced, of a circle rolling within another circle
cycloidA curve (resembling a series of arches) traced by a point on a circle being rolled along a straight line
cycloidsA curve (resembling a series of arches) traced by a point on a circle being rolled along a straight line
cardioidsA heart-shaped curve traced by a point on the circumference of a circle as it rolls around another identical circle
hypocycloidsHYPOCYCLOID, a curve generated by a point on the circumference of a circle which rolls on the inside of another circle
hypocycloidsThe curve traced by a point on the circumference of a circle that is rolling on the interior of another circle
hypocycloidThe curve traced by a point on the circumference of a circle that is rolling on the interior of another circle
osculating(of a curve or surface) Touch (another curve or surface) so as to have a common tangent at the point of contact
osculates(of a curve or surface) Touch (another curve or surface) so as to have a common tangent at the point of contact
epicycloida curve traced by a point in the circumference of a circle which rolls on the convex side of a fixed circle
cycloidalof or like a cycloid, a curve traced by a point on the circumference of a circle which rolls along a straight line
epicycloidsEPICYCLOID, a curve traced by a point in the circumference of a circle which rolls on the convex side of a fixed circle
cycloidallyCYCLOIDAL, of or like a cycloid, a curve traced by a point on the circumference of a circle which rolls along a straight line
linieststraight or curved geometric element that is generated by a moving point and that has extension only along the path of the point curve
involutesThe locus of a point considered as the end of a taut string being unwound from a given curve in the plane of that curve
trochoidthe curve generated by a point on the radius of a circle or the radius extended as the circle rolls on a fixed straight line
crescentsA thing that has has the shape of a single curve, esp. one that is broad in the center and tapers to a point at each end
conchoidA plane quartic curve consisting of two separate branches either side of and asymptotic to a central straight line (the asymptote), such that if a line is drawn from a fixed point (the pole) to intersect both branches, the part of the line falling between the two branches is of constant length and is exactly bisected by the asymptote
conchoidsA plane quartic curve consisting of two separate branches either side of and asymptotic to a central straight line (the asymptote), such that if a line is drawn from a fixed point (the pole) to intersect both branches, the part of the line falling between the two branches is of constant length and is exactly bisected by the asymptote