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    qlt1 task 5

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    Task 2 Use the situation above to complete parts A1 through A5. 1. Find the x-intercept and y-intercept of the given equation algebraically‚ showing all work. Y = -2/3x + 30 x-intercept 0=-2/3x+30 -30=-2/3X (3/2)(-30)=(-2/3x)(3/2) -45=-x 45=x x-intercept: (45‚0) y-intercept y=-2/3(0)+30 y=30 y-intercept: (0‚30) 2. Graph the given equation. • Label each axis of the coordinate plane with descriptive labels. • Label each intercept as “x-intercept” or “y-intercept”

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    ccru

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    The third and final step in the segmentation process is the matter of positioning. Once the company has identified and evaluated the target customers it is then necessary to decide on what position the company wants to occupy in the chosen segments. In order for the company to achieve a successful positioning i.e. when the target customers find that the product satisfies their expectations and desires‚ there are steps the company must follow. These include amongst others; the company must understand

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    work

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    10/2/2014 Questions 1 to 4 Plant A produces chemical sprays and its entire production is categorized into 5 cost-consuming functions. The following table shows (in percentages) how one function precedes another‚ as projected by the management of Plant A: Management* Recruitment Chemicals Laboratory Canning Management - - - - Recruitment 25% - - - - Chemicals 25% 20% - - - Laboratory 25% 40% 100% - - Canning 25%

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    Quantitative Analysis

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    Linear Programming D.V. – Decision Variables O.F. – Objective Funtion S.T. or CONST - Constraints Constrained Mathematical Model – a model with an objective and one or more constraints EXAMPLE: 50D + 30C + 6M is the total profit for a production run($50 profit for Desk‚ $30 profit for Chair and $6 per pound for steel) Functional Constraints - ≤ ≥ or = --Restrictions that involve expressions with 1 or more variables EXAMPLE: 7d+3c+1.5M <= 2000 (constraint on raw steel) Variable Constraints

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    Descartes

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    René Descartes René Descartes has been dubbed the "Father of Modern Philosophy"‚ but he was also one of the key figures in the Scientific Revolution of the 17th Century‚ and is sometimes considered the first of the modern school of mathematics. As a young man‚ he found employment for a time as a soldier (essentially as a mercenary in the pay of various forces‚ both Catholic and Protestant). But‚ after a series of dreams or visions‚ and after meeting the Dutch philosopher and scientist Isaac Beeckman

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    3ab Specialist Notes

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    VCE Specialist Mathematics Pocket Study Guide Contents Introduction 1 Vectors in two and three dimensions 2 Complex numbers 3 Coordinate geometry and sketch graphs 4 Circular functions 5 Antidifferentiation 6 Integration 7 Differential equations 8 Kinematics 9 Vector calculus 10 Dynamics iv 1 12 26 40 53 62 70 79 86 92 Introduction What do you really need to know for Specialist Mathematics? We’ve answered that question in this Pocket Study Guide. This handy guide gives you a summary of

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    Psslc Mathematics

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    CONTENTS INTRODUCTION 3 DESCRIPTION 5 UNIT CREDIT 6 TIME ALLOTMENT 6 EXPECTANCIES 7 SCOPE AND SEQUENCE 8 SUGGESTED STRATEGIES AND MATERIALS 9 GRADING SYSTEM 10 LEARNING COMPETENCIES 11 SAMPLE LESSON PLANS 30 INTRODUCTION This Handbook aims to provide the general public – parents‚ students‚ researchers‚ and other stakeholders – an overview of the Mathematics program at the secondary level. Those in education‚ however‚ may use it as a

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    Force Vector

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    Ltd Chapter Objectives • Cartesian vector form • Dot product and angle between 2 vectors Copyright © 2010 Pearson Education South Asia Pte Ltd Chapter Outline 1. 2. 3. 4. 5. Cartesian Vectors Addition and Subtraction of Cartesian Vectors Position Vectors Force Vector Directed along a Line Dot Product Copyright © 2010 Pearson Education South Asia Pte Ltd 2.5 Cartesian Vectors • Right-Handed Coordinate System A rectangular or Cartesian coordinate system is said to be

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    Question 7 is on the next page… Mathematics 103‚ Semester 1 - 2013 MID-SEMESTER TEST 5 Question 7 Solve the equation tan tan for ∈ 0‚ 360° . (5 marks) Question 8 Determine the Polar Coordinates ‚ 5‚ √11 . ‚ for the point whose Cartesian Coordinates are (2 marks) Question 9 is on the next page… Mathematics 103‚ Semester 1 - 2013 MID-SEMESTER TEST 6 Question 9

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    systems. A robotic arm can exhibit two types of motion linear and rotational. Types of robotic arms include‚ Cartesian robot arms: Have three axis linear motion using prismatic joints at right angles to

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