Today in Pre-Calculus Go over homework Chapter 8 – need a calculator

Slides:



Advertisements
Similar presentations
Conics Review Your last test of the year! Study Hard!
Advertisements

Parabolas $ $300 $300 $ $ $ $ $ $ $ $ $ $ $ $ $ $100.
11.8 Polar Equations of Conic Sections (skip 11.7)
Today in Precalculus Go over homework Notes: Parabolas with vertex other than (0,0) Homework.
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.
4/16/2007 Pre-Calculus 8.1 Conic Sections (Parabolas) 8.1 Conic Sections (Parabolas)
Hyperbolas. Standard Equation of a Hyperbol a (Horizontal Transverse Axis) Example: Slant asymptotes are at.
Ellipse Standard Equation Hyperbola. Writing equation of an Ellipse Example: write the standard form on an ellipse that has a vertex at (0,5) and co-vertex.
What is the standard form of a parabola who has a focus of ( 1,5) and a directrix of y=11.
Warm Up Rewrite each equation in information form. Then, graph and find the coordinates of all focal points. 1) 9x 2 + 4y x - 8y + 4 = 0 2) y 2 -
Review Day! Hyperbolas, Parabolas, and Conics. What conic is represented by this definition: The set of all points in a plane such that the difference.
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
& & & Formulas.
Conics This presentation was written by Rebecca Hoffman Retrieved from McEachern High School.
Translating Conic Sections
Algebra II Honors Problem of the Day Homework: p , 9, 13, 15, odds and worksheet Paper folding activity is the problem of the day.
EXAMPLE 1 Graph the equation of a translated circle Graph (x – 2) 2 + (y + 3) 2 = 9. SOLUTION STEP 1 Compare the given equation to the standard form of.
Copyright © 2000 by the McGraw-Hill Companies, Inc. Barnett/Ziegler/Byleen College Algebra: A Graphing Approach Chapter Seven Additional Topics in Analytical.
Conic Sections Advanced Geometry Conic Sections Lesson 2.
Algebra Conic Section Review. Review Conic Section 1. Why is this section called conic section? 2. Review equation of each conic section A summary of.
Warm – up #8. Homework Log Mon 12/7 Lesson 4 – 7 Learning Objective: To identify conics Hw: #410 Pg , 4, 16, 18, 22, 26 Find foci on all.
Barnett/Ziegler/Byleen College Algebra, 6th Edition
What is a hyperbola? Do Now: Define the literary term hyperbole.
Homework Log Tues 12/1 Lesson 4 – 5 Learning Objective: To graph translation of ellipses and hyperbolas Hw: #406 Pg. 247 #1, 3, 9, 13, 19, odd.
What am I?. x 2 + y 2 – 6x + 4y + 9 = 0 Circle.
Conics This presentation was written by Rebecca Hoffman.
10-5 Parabola. Parabola – “u” shape formed by quadratics. Created but all points equal distance from a focus and a given line called the directrix. Every.
9.5 Hyperbolas (Day 2). Standard Form of Hyperbolas Major axis is on the x-axis:Major axis is on the y-axis: Foci: a 2 is on (+) variable “C A B” asymptotes.
Warm Up What is a vertex of a parabola? What is an asymptote?
MTH253 Calculus III Chapter 10, Part I (sections 10.1 – 10.3) Conic Sections.
Chapter 11 Review. RULES: - Groups of 4 – your partner is to your left/right - One partner team will be X and the other partner team will be O - You have.
Fri 4/22 Lesson 10 – 6 Learning Objective: To translate conics Hw: Worksheet (Graphs)
Conics Name the vertex and the distance from the vertex to the focus of the equation (y+4) 2 = -16(x-1) Question:
An Ellipse is the set of all points P in a plane such that the sum of the distances from P and two fixed points, called the foci, is constant. 1. Write.
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.
Chapter 11 Review HW: Pg 592 Chapter Test # 1-8,
EXAMPLE 1 Graph the equation of a translated circle
Homework Log Wed 4/27 Lesson Rev Learning Objective:
Conics Parabolas, Hyperbolas and Ellipses
6.2 Equations of Circles +9+4 Completing the square when a=1
Match the picture to the name.
PC 11.4 Translations & Rotations of Conics
Lesson 11 – 4 Day 1 The Parabola
Vertices {image} , Foci {image} Vertices (0, 0), Foci {image}
Ellipses 5.3 (Chapter 10 – Conics). Ellipses 5.3 (Chapter 10 – Conics)
Eccentricity Notes.
Writing Equations of Conics
This presentation was written by Rebecca Hoffman
Review Circles: 1. Find the center and radius of the circle.
distance out from center distance up/down from center
Section 10.3.
Parabolas Mystery Circles & Ellipses Hyperbolas What am I? $100 $100
Unit 1 – Conic Sections Section 1.4 – The Ellipse Calculator Required
7.6 Conics
Test Dates Thursday, January 4 Chapter 6 Team Test
Homework Log Thurs 4/21 Lesson 10 – 6 Learning Objective:
Warm-up Write the equation of an ellipse centered at (0,0) with major axis length of 10 and minor axis length Write equation of a hyperbola centered.
distance out from center distance up/down from center
Writing Equations of Ellipses
Section 10.3 – The Ellipse a > b a – semi-major axis
Ellipse Skills Practice 70
Section 11.6 – Conic Sections
Homework Questions Page 188 #1-17 odd.
Conics Review.
Chapter 10 Algebra II Review JEOPARDY Jeopardy Review.
Jeopardy Solving for y Q $100 Q $100 Q $100 Q $100 Q $100 Q $200
L10-2 Obj: Students will be able to find equations for parabolas
Today in Precalculus Go over homework Notes: Hyperbolas
Presentation transcript:

Today in Pre-Calculus Go over homework Chapter 8 – need a calculator

Parabolas Prove that the graph of y2 + 2y – 8x – 7 = 0 is a parabola. Then give the vertex, focal width, focal length, directrix and axis.

Writing an equation of a parabola

Ellipses Prove that the graph of x2 + 4y2 + 2x + 8y + 1 = 0 is an ellipse. Find the center, vertices and foci.

Writing the equation

Hyperbolas Prove that the graph of 9x2 – 4y2 – 18x + 8y + 41 = 0 is an hyperbola. Find the center, vertices and foci.

Writing the equation

Additional Practice Pg 696: 13-20 all 21-23all – also identify vertices, foci, center 37-47odd