The Conicles Puzzle

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Across
  1. 3. is the set of all points in the plane which are equidistant from a fixed-point F and a fixed line ℓ
  2. 5. it may be the highest or lowest point of a parabola
  3. 7. line segment joining the Endpoints (extremities) of a hyperbola
  4. 11. a line that goes through the vertex of the parabola, creating a mirror-like reflection of either side of the parabola
  5. 15. set of numbers that describe the position in a cartesian plane
  6. 17. also called coordinate geometry where algebraic variables are used to solve problems about geometry
  7. 18. it is formed by intersecting a cone with a plane that does not go through the vertex of a cone
  8. 19. a conic section formed by intersecting a right circular cone with a plane at an angle such that both halves of the cone are intersected
  9. 21. a straight line from the center of a circle to the circumference of a circle
  10. 22. the axis where the covertices of the ellipse lie
  11. 23. is the set of all points in the plane equidistant from a fixed/center point
  12. 24. One characteristic of the hyperbola's curves
Down
  1. 1. one of the important steps to transform a general form of a circle to its standard form
  2. 2. line that meets the circle at a certain point
  3. 4. distant from the focus to vertex and vertex to directrix
  4. 6. the line segment joining the vertices of a hyperbola
  5. 8. the line which touches the curve of the hyperbola at infinity
  6. 9. two point lying on the minor axis of the ellipse equidistant from the center
  7. 10. a two-dimensional figure created by the intersection of a plane and a right circular cone
  8. 12. the axis where the vertices of the ellipse lie
  9. 13. the relation between the total distance from any point of an ellipse to its foci and the distance between vertex 1 to vertex 2
  10. 14. line perpendicular to the axis of symmetry of a parabola and it does not touch the parabola
  11. 16. Equivalent to two radii
  12. 20. the rectangle whose vertices lie on the asymptotes of the hyperbola and whose sides contain the vertices of the hyperbola