'Major axis' presentation slideshows

Ch 28-31

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GRAVITATION

GRAVITATION. FORCES IN THE UNIVERSE. Increasing Strength. Kinds of Forces. Gravity Electromagnetism * magnetism * electrostatic forces 3. Weak Nuclear Force 4. Strong Nuclear Force. +. proton. electron. Strong Force binds together protons & neutrons in atomic nuclei.

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Chapter 2 Motions of Earth

Chapter 2 Motions of Earth. The material of Chapter 2 is covered in ASTR 1000, but there are a few concepts that are useful in ASTR 1001.

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Review for First Exam Astronomy 1010, Fall 2009

Review for First Exam Astronomy 1010, Fall 2009. Practice Questions Equations Your Questions New Material. T/F Practice Questions. 1) 4.0 ?10 6 ? 0.0050 = 2.0 ? 10 3 False: 4.0 ?10 6 ? 5.0?10 -3 = 20. ? 10 6+(-3) = 20. ? 10 3 = 2.0 ? 10 4

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The Global Positioning System

The Global Positioning System. GPS Facts of Note. DoD navigation system First launch on 22 Feb 1978 24 (+/-) Earth-orbiting satellites (SVs) 21 primary, 3 spares Altitude of 20,200 km In 6 orbital planes inclined 55 o to equator, spaced 60 o apart

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Dynamics I 15-nov-2006

Dynamics I 15-nov-2006. If there is one thing that we understand very well about our solar system, then it is the way planets, moons, comets and asteroids move around. E. Schrama e.j.o.schrama@tudelft.nl. Overview. The two-body problem The three-body problem Hill equations

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Circles, Parabolas, Ellipses, and Hyperbolas

Circles, Parabolas, Ellipses, and Hyperbolas. Table of Contents. Title Slide. Table of Contents. Equations of the Curves centered at the origin (0,0). Equations for Curves not centered at the origin. Circles. Parabolas. Ellipse. Hyperbolas. Example 1 Circle.

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Gravity and Motion II

Gravity and Motion II. Heliocentric Astronomy. Topics. Recap Heliocentric Astronomy Copernicus Brahe Kepler Galileo Newton Summary. Recap. 4000 BC ~ 500 BC The science of astronomy grew from the superstition of astrology . 600 BC ~ 100 BC Abandonment of superstition

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Conic Sections: The Ellipse

Conic Sections: The Ellipse. Colleen Beaudoin January, 2009. Ellipse. Review: The geometric definition relies on a cone and a plane intersecting it Algebraic definition: a set of points in the plane such that the sum of the distances from two fixed points, called foci, remains constant.

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CHAPTER 3

CHAPTER 3. CLASSIFICATION AND ASSESSMENT. CLASSIFICATION: CATEGORIES OF MALADAPTIVE BEHAVIOR. ADVANTAGES OF CLASSIFICATION Bridges gap between research and treatment. Allows communication between clinicians. Valuable for statistical purposes.

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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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Keplerian Motion

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W RITING AND G RAPHING E QUATIONS OF C ONICS

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Ellipse - Finding the Equation

Ellipse - Finding the Equation. Recall that the two equations for the ellipse are given by . Horizontal Ellipse. Vertical Ellipse. Ellipse - Finding the Equation. Summary of meanings of a, b, h, and k:. The center is at C(h, k) .

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Ellipses

Ellipses. Topic 7.4. Definitions. Ellipse: set of all points where the sum of the distances from the foci is constant Major Axis: axis on which the foci lie; the longer axis of symmetry Minor Axis: the shorter axis of symmetry. Two Standard Equations. Horizontal Ellipse: Foci:

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9.3

9.3. Ellipse. Def: An ellipse is the collection of all points in the plane the sum of whose distances form two fixed points, called the foci (two), is a constant. . Def: Major axis : the line containing the foci

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10.3 Ellipses

10.3 Ellipses. 10.3 Ellipses. Center point (h,k). Focus point. a. b. F. F. c. V. V. a. Minor axis. Major axis. An ellipse is the set of all points (x,y), the sum of whose distances from two distinct points (foci) is constant. a 2 = b 2 + c 2. Standard Equation of an Ellipse.

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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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