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Wolfram Research
Wolfram Math World: Locus
This site defines the term "locus" as it is used in mathematics and gives an example of the locus as a set of points equal distance from a point in two and three dimensional space.
Math Open Reference
Math Open Reference: Locus
Learn what a locus is with this handy reference guide. Provides a detailed definition and an interactive activity that enhance further explanation. Includes links to related topics.
Other
Platonic Realms: Conics
This resource provides in depth information on the conic sections. Click on the underlined words for definitions and diagrams.
National Institutes of Health
Genes and Disease: Marfan Syndrome
Site specifies genetic cause of Marfan Syndrome as well as gene locus. Also includes disease characteristics and information regarding treatment of cardiovascular symptoms.
Wolfram Research
Wolfram Math World: Conchoid of Nicomedes
This site gives an approximate date at which the cochoid was studied by Nicomedes, explains what the locus of points are which make up this curve, and give cartesian and polar coordinates for such a curve, as well as a formula for the...
Other
Sierra College: Conics
Provides the locus of points, dominant axis and equation, discriminant, center, vertex, focus, directrix, and asymptotes for the parabola, the ellipse, and the hyperbola.
Math Open Reference
Math Open Reference: Points and Lines
A complete reference guide to points, lines, and planes. It provides definitions and interactive activities that enhance further explanation.
Math Open Reference
Math Open Reference: Equidistant Points
Learn about equidistant points with this handy reference guide. Provides a detailed definition and an interactive activity that enhances further explanation. Includes links to related topics.
Rice University
Rice University: Eusocial Insects
This site, which is provided for by the Rice University, gives a description of the social aspects of the wasp colonies - division of labour.
Math Open Reference
Math Open Reference: Parabola
Learn about the three ways to define a parabola: Focus and Directrix, The Graph of a Function, and As a Conic Section. Examples are provided.
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