PPT-Parabola in Parallelogram

Parabola in Parallelogram The coordinates of two points on the parallelogram and are shown on the diagram Also shown is the coordinate of the minimum point The upper dashed line extends the chord . Sara . Beberman. Olivia . DeFlumeri. Olivia Huynh. Amanda . Okaka. Parallelogram. A parallelogram is a quadrilateral with both pairs of opposite sides parallel. - if a quadrilateral has two pairs of opposite sides congruent then it is a parallelogram ex: (AB. Warm Up. 13. 2. . from (0, 2) to (12, 7). Find each distance.. 3. . from the line . y. = –6 to (12, 7). 13. 1. . Given . , . solve for . p. when . c. =. Write the standard equation of a parabola and its axis of symmetry.. We already know A LOT about parabolas. 2 forms (standard and vertex). How to find Vertex (. h,k. ) or (-b/2a). Axis of Symmetry. Characteristics. Many ways to solve their equations. Solutions are x intercepts. Section 2.3 beginning on page 68. The Big Ideas. In this section we will learn about…. T. he focus and the . directrix. of a parabola. Writing equations for parabolas using the focus, the . directrix. Conic sections will be defined in two different ways in this unit.. The set of points formed by the intersection of a plane and a double-napped cone.. The set of points satisfying certain conditions in relationship to a fixed point and a fixed line or to two fixed points. Mr. Joshua . Doudt. Geometry (H). Pg. 359 - 366. Objective. To use relationships among sides and angles of parallelograms. To use relationships among diagonals of parallelogram. Lesson Vocabulary. Parallelogram. Unit 5 . Conics... The parabola is the locus of all points in a plane that are . the same distance from a line in the plane, the . directrix. , . as from a fixed point in the plane, the . focus. .. Point Focus = Point Directrix. Section 2.3 beginning on page 68. By the End of This Section. You will understand how a parabola is related to it’s focus and directrix. . You will understand how the focus and directrix affect the shape of a parabola.. Mr. Joshua . Doudt. Geometry (H). Pg. 375 - 382. Objective. To define and classify special types of parallelograms. To use properties of diagonals of rhombuses and rectangles. Lesson Vocabulary. Rhombus. Valerie Belew . History of Parabolas . Menaechmus. (380 BC - 320 BC) found the parabola. Apollonius (262 BC - 190 BC) named the parabola. Pappus. (290 - 350) found the focus and . directrix. of the parabola. Pencil, 60/30°, Compass Set-Square & Masking tape. Step 1: Set up and line out page as per specification. Step 2: Locate start point of parabola on the page. Step 3: Using the rectangle method, draw a rectangle using desired measurements. Note that measurements divisible by 5 are easy to work with.. 3.1A Quadratic Functions . Teacher Notes. A . quadratic function is a function determined by . a second . degree polynomial.. A quadratic function . can . be written in the form . f. (. x. ) = . ax. 2 . ISBN 978-0-88385-767-0. Behavior of Polynomial Functions. Behavior of Polynomial Functions depend on:. Degree of the polynomial (most important). Value of the zeros. Sign of the leading coefficient. Quadratic Polynomials. Parametric Equations. 6. .1 . Introduction. The General Quadratic Equation in x and y has the form:. Where A, B, C, D, E, F are . constants.. The graphs of these equations are called . Conic Sections.