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Conics
- Parabola with Directrix, Focus, Axis of Symmetry Part 2
- Standard vs Vertex Forms
- Ellipse with Directrices, Eccentricity, and Foci Part 2
- Ellipse by String
- Construction of Ellipse
- Hyperbola with Directrices, Asymptotes, Eccen, etc. part 2
- Ellipse and Hyperbola Review
- A Cubic Solution of Omar Khayyam
- Archimedes' New and Improved Compass
- Van Schooten's Ellipse
- What-If-Not Conic Constructions #3
- Using focus and directrix
- Parabola from Four Tangents
- Matching an Ellipse
- Matching a Parabola
- Matching a Hyperbola
- Parabola as Envelope
- Ellipse as Envelope
- Hyperbola as Envelope
- Rubber Pencil Illusion
- String Art
- Curved String Art
- Tangent Chain to equal Circles
- hyperbola explorer
- Figure traced by midpoints of sliding rods
- Hyperbola Definition
- Ellipse & Hyperbola Construction by Circle
- Conics by a tangent circle
- Ellipse, Hyperbola and Circle as Envelopes
- Ellipse as Envelope
- The Inverse of a Parabola is a Cardioid
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Conics
Conic Section materials of interest.
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1. Parabola with Directrix, Focus, Axis of Symmetry Part 2
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2. Standard vs Vertex Forms
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3. Ellipse with Directrices, Eccentricity, and Foci Part 2
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4. Ellipse by String
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5. Construction of Ellipse
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6. Hyperbola with Directrices, Asymptotes, Eccen, etc. part 2
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7. Ellipse and Hyperbola Review
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8. A Cubic Solution of Omar Khayyam
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9. Archimedes' New and Improved Compass
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10. Van Schooten's Ellipse
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11. What-If-Not Conic Constructions #3
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12. Using focus and directrix
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13. Parabola from Four Tangents
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14. Matching an Ellipse
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15. Matching a Parabola
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16. Matching a Hyperbola
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17. Parabola as Envelope
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18. Ellipse as Envelope
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19. Hyperbola as Envelope
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20. Rubber Pencil Illusion
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21. String Art
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22. Curved String Art
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23. Tangent Chain to equal Circles
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24. hyperbola explorer
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25. Figure traced by midpoints of sliding rods
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26. Hyperbola Definition
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27. Ellipse & Hyperbola Construction by Circle
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28. Conics by a tangent circle
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29. Ellipse, Hyperbola and Circle as Envelopes
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30. Ellipse as Envelope
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31. The Inverse of a Parabola is a Cardioid
Parabola with Directrix, Focus, Axis of Symmetry Part 2
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Graph of a parabola in the form of (y-k) = 4c(x-h)^2 |
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