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cycloid    
n. 摆线,轮转线
a. 圆形的,循环性格的

摆线,轮转线圆形的,循环性格的

cycloid
adj 1: resembling a circle [synonym: {cycloid}, {cycloidal}]
n 1: a line generated by a point on a circle rolling along a
straight line

Cycloid \Cy"cloid\ (s?"kloid), n. [Cyclo- -oid: cf. F.
cyclo["i]de.] (Geom.)
A curve generated by a point in the plane of a circle when
the circle is rolled along a straight line, keeping always in
the same plane.
[1913 Webster]

Note: The common cycloid is the curve described when the
generating point (p) is on the circumference of the
generating circle; the curtate cycloid, when that point
lies without the circumference; the prolate or
inflected cycloid, when the generating point (p) lies
within that circumference.
[1913 Webster]


Cycloid \Cy"cloid\, a. (Zool.)
Of or pertaining to the Cycloidei.
[1913 Webster]

{Cycloid scale} (Zool.), a fish scale which is thin and shows
concentric lines of growth, without serrations on the
margin.
[1913 Webster]


Cycloid \Cy"cloid\, n. (Zool.)
One of the Cycloidei.
[1913 Webster]


Brachystochrone \Bra*chys"to*chrone\, n. [Incorrect for
brachistochrone, fr. Gr. bra`chistos shortest (superl. of
brachy`s short) ? time : cf. F. brachistochrone. ] (Math.)
A curve, in which a body, starting from a given point, and
descending solely by the force of gravity, will reach another
given point in a shorter time than it could by any other
path. This curve of quickest descent, as it is sometimes
called, is, in a vacuum, the same as the {cycloid}.
[1913 Webster]


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  • Cycloid - Wikipedia
    A cycloid generated by a rolling circle In geometry, a cycloid is the curve traced by a point on a circle as it rolls along a straight line without slipping A cycloid is a specific form of trochoid and is an example of a roulette, a curve generated by a curve rolling on another curve The cycloid, with the cusps pointing upward, is the curve of fastest descent under uniform gravity (the
  • Cycloid - Definition, Equations, Area, and Curve
    What is a cycloid Learn its parametric and cartesian equations with derivation and formulas to calculate area, arc length, and volume with diagram
  • Cycloid -- from Wolfram MathWorld
    The cycloid is the locus of a point on the rim of a circle of radius a rolling along a straight line It was studied and named by Galileo in 1599 Galileo attempted to find the area by weighing pieces of metal cut into the shape of the cycloid Torricelli, Fermat, and Descartes all found the area The cycloid was also studied by Roberval in 1634, Wren in 1658, Huygens in 1673, and Johann
  • Cycloid | Parametric curve, Geometry, Calculus | Britannica
    Cycloid, the curve generated by a point on the circumference of a circle that rolls along a straight line If r is the radius of the circle and θ (theta) is the angular displacement of the circle, then the polar equations of the curve are x = r(θ - sin θ) and y = r(1 - cos θ) The points of the
  • CYCLOID - MATHCURVE. COM
    The cycloid is the curve described by a point on a circle with radius R rolling without slipping on a line (D) (here the axis Ox); it is therefore a special case of roulette The cycloid can also be defined as the trajectory of a movement composed of a uniform linear motion and a uniform circular motion of equal speed (with complex parametrization ) In other words, if you move forward evenly
  • 19. 1: Introduction to Cycloids - Physics LibreTexts
    Expand collapse global hierarchy Home Bookshelves Classical Mechanics Classical Mechanics (Tatum) 19: The Cycloid 19 1: Introduction to Cycloids Expand collapse global location
  • Cycloids and Other Parametric Curves | Calculus II
    Activity: Travels with My Ant: The Curtate and Prolate Cycloids Earlier in this section, we looked at the parametric equations for a cycloid, which is the path a point on the edge of a wheel traces as the wheel rolls along a straight path In this project we look at two different variations of the cycloid, called the curtate and prolate cycloids
  • Why the Cycloid is the best curve – TOM ROCKS MATHS
    Why the Cycloid is the best curve Aidan Strong What curve has the property that a bead placed anywhere on it will slide to the bottom in the same time, independent of where it’s placed? This question is called the Tautochrone problem, and it was first solved by Christiaan Huygens in 1659
  • What is a Cycloid? | Math Animation Explanation | QuickDigitLab
    Ever wondered about the fascinating curve that a point on a rolling wheel traces? In this engaging educational video from QuickDigitLab, we dive deep into the world of the cycloid! Perfect for
  • Definition of a Cycloid: Understanding the Mathematical Curve
    A cycloid is a **curve generated by a point on the circumference of a circle** as it rolls without slipping along a straight line Imagine a bike tire rolling on pavement—if you mark a single spot on the tire with paint, the path that spot leaves behind is a cycloid





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