"Analytic geometry" Essays and Research Papers

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    Cart on a Ramp

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    Objectives: To learn about motion through studying and matching graphs of position vs. time and velocity vs. time; to develop an understanding of the concepts of kinematics. Predict‚ sketch‚ and test motion graphs to better understand motion. Equipment: Computer Vernier computer interface Logger Pro Vernier Motion Detector Meter stick Masking tape Preliminary Questions: 1a. The pink line shows the position of an object at rest with respect to

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    Introduction: The following study may not be true: Studies show that men that are above average in weight are more likely to have a stroke than people with average weight. Steel structured buildings are less likely to fall then brick-structured buildings. How do we interpret this? Explanatory and Response Variables The three Principles that guide Statistics: 1. Plot the data‚ and then add numerical summaries. 2. Look for overall patterns and deviations from those patterns. 3. When there’s a

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    NORMTRONICS AUTHOR: SFC NORMAN M. VANCE MAP READING Determine Polar Coordinates Maptech® USGS Topographic Series™‚ ©Maptech®‚ Inc. 978-933-3000‚ www.maptech.com/topo Copyright 2001 Maptech‚ Polar Coordinates Plot Azimuth from a known point. Plot distance from the know point along the azimuth line. The polar coordinate is at the end of the azimuth/distance line. STEP 1. PLACE THE INDEX MARK OF THE PROTRACTOR AT THE CENTER OF MASS ON THE POINT FROM WHICH YOU ARE MEASURING. PNT 1 STEP 2

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    Glt2 Task 3

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    EFT4 TASK 5 Part A: Describe how to introduce the concept of surface area of a cube to students in grades 5 and 6. I would introduce the concept of surface area of a cube to 5th and 6th grade students by starting off the lesson with a visual representation. I would place a picture of a cube at the front of the class and explain to students that all sides are equal. I would take out a ruler and measure the sides so that students understand that the sides are equal. The picture would be as follows:

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    Introduction to Imu

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    IMU Inertial Measurement Unit Help you measure tilt angle and angular velocity… Topics We’ll cover today… • • • • • • • • What is an IMU... ? Few Examples and Videos Accelerometer Gyrometer Magnetometer Filters Euler Angles Demos By:- Vivek Kumar Vipul Gupta (viveks@) (vipgupta@) Abhishek sharma (abhishr@) So... Lets Start...  • What is an IMU...? • • • • • • • Few Examples and Videos Accelerometer Gyrometer Magnetometer Filters Euler Angles Demos Why do we need IMU

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    Statistics

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    ATENEO DE NAGA UNIVERSITY College of Arts and Sciences Department of Mathematics COURSE INFORMATION SHEET |Course Code |MTHS002 | |Course Title |Descriptive and Inferential Statistics | |Prerequisite |MTHS001 (College Algebra)

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    Mazin

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    | 1 CORRECT | | Which coordinate system uses two angles and one distance? | | | A) | world | | | B) | spherical | | | C) | local | | | D) | cylindrical | | | | | | | | 2 INCORRECT | | Which coordinate system uses two distances and one angle? | | | A) | world | | | B) | spherical | | | C) | local | | | D) | cylindrical | | | | | | | | 3 INCORRECT | | If you are going to create a tangent arc between two arcs that cannot intersect

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    Mock Exam P4

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    SECOND TERM TEST – 2008GRADE 9 Mathematics 1401/04 Paper 04 OCT - 2008 2 hoursMaterials Required : Answer Booklet/paper Electronic calculator Geometric instruments Graph papers Mathematical tables (optional) Tracing paper (optional) | INSTRUCTIONS TO CANDIDATES Write your answers and working on the separate Answer

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    Q2 b) Consider the velocity field V = Ax/(x²+y²)i + Ay/(x²+y²)j in the xy plane‚ where A = 10 m²/s‚ and x and y are measured in meters. i) Show this is an incompressible flow field. ii) Derive an expression for the fluid acceleration. iii) Evaluate the acceleration along the x axis‚ the y axis‚ and along a line defined by y = x. (14 marks) Question 1 ( 15 markah ) a) Define and explain briefly the following : i) velocity potential‚ f (x‚y) ( 4 markah ) ii) stream function

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    1. Find the distance between the points (a) (0‚ 2) and (3‚ 6) (b) (-2‚ 3) and (4‚ -5) © (2‚ -5) and (-3‚ 7) 2. Find the exact length of the interval between points (a) (2‚ 3) and (-1‚ 1) (b) (-1‚ 3) and (-7‚ 7) 3. Prove that the triangle with vertices (3‚ 4)‚ (-2‚ 7) and (6‚ -1) is isosceles. 4. Show that the points (3‚ -4) and (8‚ 1) are equidistant from the point (7‚ -3). 5. Prove that the points X(2 ‚ -3)‚ Y(-1‚ 10 ) and Z(-6 ‚ 5 ) all lie on a circle with centre at the origin. 6. If

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