1. This presentation was written by Rebecca Hoffman
Conics 1 5 9 13 2 6 10 14 3 7 11 15 4 8 12 16
This presentation was written by Rebecca Hoffman

2. 1 Distance = 4 Vertex: (1, -4) Question: Answer:
Name the vertex and the distance from the vertex to the focus of the equation (y+4)2 = -16(x-1)
Answer:
Vertex: (1, -4)
Distance = 4

3. Write the equation in standard form2
Question:
Write the equation in standard form
18x2 + 12y x - 48y = 0
Answer:

4. Write the equation in standard form3
Question:
Write the equation in standard form
9x2 - 4y2 - 54x - 40y - 55 = 0
Answer:

5. Determine the equation of the circle with center4
Question:
Determine the equation of the circle with center
(-4,7) and a point (1,2).
Answer:

6. Write in standard form:5
Question:
Write in standard form:
x2 + 4x - y + 8 = 0
Answer:
y = (x + 2)2 + 4

7. 6 Graph: Question: Answer: Center: (4, -6) Vertices: (8, -6) (0, -6)
Foci:

8. 7 Graph: Question: Answer: Center: (3,1) Vertices: (3,3) (3,-1) Foci:

9. 8 parabola hyperbola ellipse Question:
The following equations will graph
which type of conic section?
Answer:
parabola A)
hyperbola B)
ellipse C)

10. 9 Graph: (x-2)2 = 8(y-3) Question: Answer: Vertex: (2, 3)
Focus: (2, 5)
Directrix: y = 1
Length of LR = 8

11. Write the equation from the graph10
Question:
Write the equation from the graph
Answer:

12. 11 Question: Answer: Write the equation of the hyperbola whose
covertices are 6 units apart and vertices are (3,4) and (3,0)
Answer:
Center: (3, 2)
a = 2
b = 3

13. 12 Question: Answer: Determine the equation of the conic section
represented by: 4y2 - 8y + 4x2 - 56x + 49 = 0
Answer:

14. Write the equation from the graph13
Question:
Write the equation from the graph
(-4, 2)
Answer:

15. Write the equation of the ellipse with14
Question:
Write the equation of the ellipse with
vertical major axis 20 units long, and center at (3,0) and a foci at (3,7)
Answer:
h = 3
k = 0
a = 10
c = 7

16. 15 Question: Answer: Center: (0, 4) a = 4 b = 3 c = 5
Write the equation of the hyperbola
and foci at (0, 9) and (0,-1) and a co-vertex at (-3,4)
Answer:
Center: (0, 4)
a = 4
b = 3
c = 5

17. 16
Question:
Write the equation of the conic with center at (3, 1),
vertical major axis 12 units long, and a focus at (3,3).
Answer:

18. Final Jeopardy x2 - 6y - 8x + 16 = 0 Identify the conic section
Question:
Identify the conic section
Write the equation in standard form
Graph the equation
x2 - 6y - 8x + 16 = 0

19. Directrix: y = -1.5 Axis: x = 4
Final Jeopardy
Question:
x2 - 6y - 8x + 16 = 0
Answer:
parabola
Vertex: (4,0) focus: (4, 1.5)
Directrix: y = Axis: x = 4