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Analytical Geometry |
Record 1 to 25 of 48 |
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Center of Motion, Periodic Illustration showing the periodic center of motion as it often happens when two positions of a line are known and they are moving in the same plane and we wish to find an axis about which this line co... |
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Centrodes Aronhold stated if any three bodies have plane motion their three virtual centers are three points on one straight line... |
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Centroid Illustration showing a centroid, "the curve passing through the successive positions of the instantaneous centre of a body having a combined motion of rotation and translation is called a centroid." ... |
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Circle Polar Point Intersection of lines between a circle and its polar point.... |
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Complex Numbers, Geometric Inspection of Illustration showing complex numbers with a modulus equal to unity. The lines representing these numbers terminate in points lying on the circumference of a circle whose radius is unity.... |
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Conchoid Illustration showing a conchoid, "a curve, shell-like in flexure (whence the name), invented by Nicomedes in the 2nd century B.C., and used by him for finding two mean proportionals."... |
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Conic Motion Instantaneous axis of two cones, each with angular velocity... |
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Curves, Conchoidal Illustration showing conchoidal curves.... |
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Curves, Conchoidal Illustration showing conchoidal curves.... |
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Curves, Confocal Illustration showing confocal curves.... |
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Curves, Equilateral Illustration showing equilateral curves.... |
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Curves, Motion of Open "Since these curves are not closed, one pair cannot be used for continuous motion; but a pair of such curves may be well adapted to sectional wheels requiring a varying angular velocity." This figure... |
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Curves, Pascal's Volute Illustration showing Pascal's Volute curves.... |
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Curves, Trajectory Illustration showing trajectory curves.... |
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Cycloid Illustration showing a cycloid curve. "The curve generated by a point in the plane of a circle when the circle is rolled along a straight line and always in the same plane."... |
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Cycloid Illustration showing a cycloid curve. "The curve generated by a point in the plane of a circle when the circle is rolled along a straight line and always in the same plane."... |
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Cycloid, Construction Of An illustration showing how to construct a cycloid. "The circumference C=3.14D. Divide the rolling circle and base line C into a number of equal parts, draw through the division point the ordinates ... |
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Cycloids Illustration showing cycloid curves. "The curve generated by a point in the plane of a circle when the circle is rolled along a straight line and always in the same plane."... |
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Ellipsoid Each section is an ellipse. The surface is generated by an ellipse moving parallel to itself along two ellipses as directices.... |
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Evolute Of A Circle, Construction Of An illustration showing how to construct an evolute of a circle. "Given the pitch p, the angle v, and radius r. Divide the angle v into a number of equal parts, draw the radii and tangents for each ... |
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Folium of Descartes "Folium of Descartes, with its asymptote. The equation is (4-y)(y-1)2 = 3x2y ... In geometry, a plane cubic curve having a crunode, and one real inflexion, which lies at infinity... |
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Hyperbola Generating a hyperbola from two equal and parallel circular disks.... |
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Hyperbolic Parabaloid Three dimensional representation of a variable hyperbola moving parallel to itself along the parabolas as directrices.... |
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Hyperbolic Parabaloid Two dimensional representation of variable hyperbola moving parallel to itself along the parabolas as directrices.... |
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Isometric Perspective, Construction Using An illustration showing how to use isometric perspective. "This kind of perspective admits of scale measurements the same as any ordinary drawing, and gives a clear representation of the object. It ... |
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