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    Ellipse Areas

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    Name: Ernest Ng Class: 4G (23) Date: 2-7-06 Mathematics ACE: Ellipse Areas Before we embark on solving the problem‚ let us first explore the definition of ellipse. [pic] An ellipse is a curve that is the locus of all points in the plane the sum of whose distances [pic] and [pic] from two fixed points [pic] and [pic] (the foci) separated by a distance of [pic] is a given positive constant [pic] [pic] While [pic] is called the major axis‚ [pic] is the semi major axis‚ which is exactly

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    surface in space

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    10.6 SURFACES IN SPACE EXAMPLE 6.1 Sketching a Surface © The McGraw-Hill Companies‚ Inc. Permission required for reproduction or display. Slide 1 10.6 SURFACES IN SPACE EXAMPLE 6.1 Sketching a Surface Solution Since there are no x’s in the equation‚ the trace of the graph in the plane x = k is the same for every k. This is then a cylinder whose trace in every plane parallel to the yz-plane is the parabola z = y2. © The McGraw-Hill Companies‚ Inc. Permission required for

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    Creating Basic 3D Objects 1 Products: AutoCAD 2011 for Mac or later Audience: New users to 3D Prerequisites: Working knowledge of 2D drafting Time to complete: 15 minutes Download the Tutorial File Before beginning the lessons‚ download the tutorial. ■ Download create_basic_3d_objects_acdmac.zip from http://www.autodesk.com/autocadformac-tutorials. In This Tutorial The lessons in this tutorial do not need to be completed in the presented order. In this tutorial‚ you learn how to

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    Ellipse Construction‚ ContinuedParallelogramThe parallelogram method of constructing ellipses inscribes the ellipse withinellipsesa  parallelogram.    You may use conjugate diameters or the major and minoraxes to formulate the parallelogram so long as the sides of the parallelogramare parallel to the diameters or axes. step1ActionGiven the major and minor axes or the conjugate diameters AB andCD‚ draw a rectangle or parallelogram . Make sure all sides are parallel  to  their  respective  sides.

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    centroids

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    Problem 705 Determine the centroid of the shaded area shown in Fig. P-705‚ which is bounded by the x-axis‚ the line x = a and the parabola y2 = kx.     Solution 705 HideClick here to show or hide the solution   At (a‚ b)   Thus‚        → equation of parabola   Differential area   Area of parabola by integration   Location of centroid from the y-axis (x-intercept of centroid)            answer   Location of centroid from the x-axis (y-intercept

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    Study Guide

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    12. Solving Exponential Equations - Solve each of the following. 13. 14. 15. 16. Solving Logarithmic Equations - Solve each of the following. 17. 18. 19. 20. Applications of Exponential Functions - Solve each of the following. 21. Salt (NaCl) decomposes in water into sodium (Na) and chloride (Cl) ions according to the law of uninhibited decay. If the initial amount of salt is 25 kilograms and‚ after 15 hours

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    Circle and Unit Radius

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    plot: creates 2d line plot axis: changes aspect ratio of x and y axis x label: annoted the x axis y label: annoted the y axis title: puts the title on the plot title of prog: title(’circle of unit radius’) print: prints the hardcopy of the plot EX: draw a circle of unit radius x and y co ordinates 100 points of the circle the parametric eq is x=cos(t) y=sin(t) theta=linspace(0‚2*pi‚100); axis=’equal’; xlabel(’x’) ylabel(’y’) 1. plot y=sinx range 0 x=linspace(0

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    The Importance of the Parabola What exactly is a parabola? Well it could quite possibly be the most powerful shape that our world has ever known. It is used in many designs since it is so sturdy and powerful. Countless structures and devices use the parabola and it does nothing but enhance whatever it is used in. What makes it so powerful? Just keep reading and find out. Used in bridges‚ doors and buildings‚ the shape of the parabola is used throughout the world of structures. Most of the time

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    Hon Algebra 2 Study Guide

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    KEY HONORS ALGEBRA 2 B 1. a. d. 2. a. d. a1  3‚ Semester Exam Review b. b. an  4  an1  an  3  4n 1  an  1  3  n  1  3n  2 c. 805‚306‚368 1‚073‚741‚823 a1  1 an  an 1  3 c. 178 5370 3. 4624.577 cm3 4. 2805 seats 5. a. 6. a. 3 7. a. 81 b. 8. a. a 4b9 b. 1 3 17 3  7  b. 4 or  3 7  b. 4 1 9 x4 5 c. 24 5 c. x 2 or

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    I am applying for the position of mellophone section leader because I believe that I am the most qualified member of the section for the role. I care deeply for the band and the section‚ and believe that I have the skills needed to create a positive and greatly improved section during class and rehearsals. Some of my strengths that will allow me to be a strong section leader include my knowledge of music‚ leadership capabilities‚ patience‚ and my caring nature. After being a french horn for most

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