'Points p' diaporamas de présentation

The Derivative

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MA242.003

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Q2.1

Q2.1. This is the x-t graph of the motion of a particle. Of the four points P, Q, R, and S , the velocity v x is greatest (most positive) at. A. point P. B. point Q. C. point R. D. point S. E. not enough information in the graph to decide. A2.1.

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Ellipses and Circles

Ellipses and Circles. Section 10.3. 1 st Definition. An ellipse is a conic section formed by a plane intersecting one cone not perpendicular to the axis of the double-napped cone.

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Ellipses and Circles

Ellipses and Circles. Section 10.3. 1 st Definition of a Circle. A circle is a conic section formed by a plane intersecting one cone perpendicular to the axis of the double-napped cone. The degenerate conic section that is associated with a circle is a point. 2 nd Definition of a Circle.

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Conic Sections Parabola Ellipse Hyperbola

Conic Sections Parabola Ellipse Hyperbola. ZAHIDA DEPARTMENT OF MATHEMATICS UNIVERSITY OF HAIL. Conic Sections. Contents. General Equation of a Conic Section Second Degree Equation Parabola: Definition-- Algebraic and Geometric Examples Ellipse

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Are You Smarter Than a Fifth Grader?

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3.1 Symmetry & Coordinate Graphs

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3.6 Prove Theorems About Perpendicular Lines

3.6 Prove Theorems About Perpendicular Lines. Objectives. Recognize relationships within ? lines Prove that two lines are parallel based on given ? information. Theorems. Theorem 3.8 If 2 lines intersect to form a linear pair of ? ?s, then the lines are ?.

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EOCT Review

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Ellipses

Ellipses. An ellipse is the set of all points P such that the sum of the distances between P and two distinct fixed points, called the foci is a constant. The line through the foci intersects the ellipse at two points, the vertices . The line through the vertices is the major axis . .

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Warm-up

Warm-up. 1. Find the distance between the points (-1, 4) and (3, 1). 2. Find the midpoint between the points (6, -2) and (2, 9). Graphing Parabolas. Objective: Graph parabolas . Applications.

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10.5 Hyperbolas

10.5 Hyperbolas. What you should learn:. Goal. 1. Graph and write equations of Hyperbolas. Goal. 2. Identify the Vertices and Foci of the hyperbola. Identify the Foci and Asymptotes. Goal. 3. 10.5 Hyperbolas. Hyperbolas.

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What is a Wave?

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Processing Polygons

Processing Polygons. A polygon is a many-sided planar figure composed of vertices and edges . Vertices are represented by points (x,y). Edges are represented as line segments which connect two points, (x1,y1) and (x2,y2). P = { (x i , y i ) } i=1,n. E1. (x1,y1). (x2,y2).

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4.4 Equidistant Theorem Objective: Use the equidistant theorem to prove perpendicular bisectors

4.4 Equidistant Theorem Objective: Use the equidistant theorem to prove perpendicular bisectors. Distance: the shortest length between two objects. Postulate : A line segment is the shortest distance between two points. X. P. Q.

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Distance

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10.4 Ellipses

10.4 Ellipses. Definitions. Ellipse: set of all points P such that the sum of the distances between P and 2 distinct fixed points, the foci, is a constant Vertices: Major Axis: Center: Co-Vertices: Minor Axis:. Standard form of Equation of Ellipse. Center is at the origin

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