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Conic sections |
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Winlab
software
Plot conics
by entering equation / foci and eccentricity / foci and length of semi-major
axis / foci and one point / focus, directrix and eccentricity / five points.
Plot circle by entering centre and radius. Read full information for any
conic drawn. Shoot billiards on an elliptical table.
conic
section animation - Przemyslaw Bogacki and Gordon Melrose
Cross-section
of a plane and a double cone - as the plane is rotated, different conic
sections emerge.
Circle
Gallery
modelling with circles - examples
developed by students
ellipse
and parabola by folding paper - Ben Halperin
parabola
as the locus of a point which moves so that it is equidistant from the
focus and the directrix
EggMath
- different topics related to eggs
ellipse
exercises
Find
the equation given the ellipse.
Find
the ellipse given the equation.
ellipse
and hyperbola practice - Larry Green's Java Applets
orbits
of planets as ellipses - Walter Fendt
Investigate the effect of the value
of the eccentricity on the distance of each planet from the Sun.
hyperbola
(PF' - PF = constant)
locus of point which moves so that
the difference of the distances to the foci is constant
Plane
Graphic Calculator - Conic Sections Gallery - J.E.Lillge
exploration of the definitions and
properties of the parabola, ellipse and hyperbola
reflective
property of conics
Occurrence
of the Conics - Jill Britton
illustrated examples of conics
Conic
Sections - Platonic Realms
useful summary
Dave's
Math Tables
graphs and equations
An
Introduction to Conic Sections - James Sellers
text with example problems, exercises
and answers
Conic
Sections - Xah Lee
detailed treatment with graphics
and animations
Conic
Sections - Geometry Facts and Formulas
lots of formulas
Moiré
patterns - Hop David
When a transparent pattern is placed
on top of a second pattern, the combined effect can include conic sections.
Beyond
the Ellipse - Ivars Peterson
An ellipse can be drawn with a piece
of string and two pins (locus of a point which moves so that the sum of
its distances to two fixed points is constant). How could you extend this
approach? The 16 year old Bilge Demirkoz had some ideas.
Equations
with Roots 2 and 5: A Pedagogical Exploration - James Wilson
investigation of families of conic
sections that intersect the x-axis at 2 and 5
The
Conics - collection of links - Jill Britton
Moiré
Patterns - collection of links - Jill Britton