Presentation is loading. Please wait.

Presentation is loading. Please wait.

Math III Warm Up 3/25/13 Sketch the following on the parabola below. (draw just as it is) - Vertex, focus, directrix, lattice points.

Published byAgatha Cooper Modified over 9 years ago

Similar presentations

Presentation on theme: "Math III Warm Up 3/25/13 Sketch the following on the parabola below. (draw just as it is) - Vertex, focus, directrix, lattice points."— Presentation transcript:

1 Math III Warm Up 3/25/13 Sketch the following on the parabola below. (draw just as it is) - Vertex, focus, directrix, lattice points

2 CONICS: PARABOLAS Day 2

3 Vertex: Focus: Directrix: Lattice Points:

4 Vertex: Focus: Directrix: Lattice Points:

5 Vertex: Focus: Directrix: Lattice Points:

6 Assignment Conics Sections: Parabola Review #1-3

7 Math IIIWarm Up3/26/13

8 CONICS: PARABOLAS COMPLETING THE SQUARE Day 3

9

10 Vertex: Focus: Directrix: Lattice Points:

11

12 Vertex: Focus: Directrix: Lattice Points:

13 Math IIIWarm Up3/27/13

14 CONICS: PARABOLAS WORD PROBLEMS Day 3

15 1. Write the standard form of the equation of the parabola whose directrix is x = -1 and whose focus is at (5, -2). Hint: GRAPH!

16 1. Write the standard form of the equation of the parabola whose vertex is (-2, 4) and whose focus is at (-2, 3).

17 Assignment: Finish the worksheet given yesterday

Download ppt "Math III Warm Up 3/25/13 Sketch the following on the parabola below. (draw just as it is) - Vertex, focus, directrix, lattice points."

Similar presentations

What do we know about parabolas?. Conic Slice Algebraic Definition Parabola: For a given point, called the focus, and a given line not through the focus,

What do we know about parabolas?. Conic Slice Algebraic Definition Parabola: For a given point, called the focus, and a given line not through the focus,
1234567891011121314151617181920 2122232425262728293031323334353637383940 41424344454647484950 1.2. 3.4.

11.8 Polar Equations of Conic Sections (skip 11.7)

11.8 Polar Equations of Conic Sections (skip 11.7)
EXAMPLE 1 Graph an equation of a parabola SOLUTION STEP 1 Rewrite the equation in standard form. 1818 x = – Write original equation. 1818 Graph x = – y.

EXAMPLE 1 Graph an equation of a parabola SOLUTION STEP 1 Rewrite the equation in standard form x = – Write original equation Graph x = – y.
Parabolas Date: ____________.

Parabolas Date: ____________.
Graph an equation of a parabola

Graph an equation of a parabola
Circles and Parabolas Review

Circles and Parabolas Review
Find the point(s) of intersection algebraically..

Find the point(s) of intersection algebraically..
Section 7.1 – Conics Conics – curves that are created by the intersection of a plane and a right circular cone.

Section 7.1 – Conics Conics – curves that are created by the intersection of a plane and a right circular cone.
Math III Warm Up 3/20/14. MM2G2C - CONICS: PARABOLAS Day 1.

Math III Warm Up 3/20/14. MM2G2C - CONICS: PARABOLAS Day 1.
Recall that the equations for a parabola are given by ...

Recall that the equations for a parabola are given by ...
Unit 1 – Conic Sections Section 1.3 – The Parabola Calculator Required Vertex: (h, k) Opens Left/RightOpens Up/Down Vertex: (h, k) Focus: Directrix: Axis.

Unit 1 – Conic Sections Section 1.3 – The Parabola Calculator Required Vertex: (h, k) Opens Left/RightOpens Up/Down Vertex: (h, k) Focus: Directrix: Axis.
ALGEBRA 2 Write an equation for a graph that is the set of all points in the plane that are equidistant from point F(0, 1) and the line y = –1. You need.

ALGEBRA 2 Write an equation for a graph that is the set of all points in the plane that are equidistant from point F(0, 1) and the line y = –1. You need.
10.2 Parabolas JMerrill, 2010. Review—What are Conics Conics are formed by the intersection of a plane and a double-napped cone. There are 4 basic conic.

10.2 Parabolas JMerrill, Review—What are Conics Conics are formed by the intersection of a plane and a double-napped cone. There are 4 basic conic.
Conics A conic section is a graph that results from the intersection of a plane and a double cone.

Conics A conic section is a graph that results from the intersection of a plane and a double cone.
50 Miscellaneous Parabolas Hyperbolas Ellipses Circles 40 30 20 10 20 30 40 50 10 20 30 40 50 10 20 30 40 50 10 20 30 40 50.

50 Miscellaneous Parabolas Hyperbolas Ellipses Circles
6 minutes Warm-Up For each parabola, find an equation for the axis of symmetry and the coordinates of the vertex. State whether the parabola opens up.

6 minutes Warm-Up For each parabola, find an equation for the axis of symmetry and the coordinates of the vertex. State whether the parabola opens up.
Conics 1 2 3 4 7 8 6 5 10 12 11 9 16 15 14 13 This presentation was written by Rebecca Hoffman Retrieved from McEachern High School.

Conics This presentation was written by Rebecca Hoffman Retrieved from McEachern High School.
Chapter 10.5 Conic Sections. Def: The equation of a conic section is given by: Ax 2 + Bxy + Cy 2 + Dx + Ey + F = 0 Where: A, B, C, D, E and F are not.

Chapter 10.5 Conic Sections. Def: The equation of a conic section is given by: Ax 2 + Bxy + Cy 2 + Dx + Ey + F = 0 Where: A, B, C, D, E and F are not.
Warm-Up 1/08 Identify the vertex, focus, axis of symmetry and directrix of the equation (y + 5)² = 24(x – 1). h = 1; k = – 5; p = 6 vertex: (1, – 5) focus:

Warm-Up 1/08 Identify the vertex, focus, axis of symmetry and directrix of the equation (y + 5)² = 24(x – 1). h = 1; k = – 5; p = 6 vertex: (1, – 5) focus:

Similar presentations

Ads by Google