"Normative dimension" Essays and Research Papers

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    PHY124- C1 date performed: 5/22/13 Rousselle Molina date submitted: 5/29/13 ELECTRIC FIELD MAPPING I. ABSTRACT: In the Electric Field Mapping‚ we used charged electrodes to create an electric field on a glass tray with a piece of linear graph paper attached to the bottom. We tested several simple electrode positions by moving the probes and drew equipotential lines based on the voltage difference. We then confirmed that the equipotential lines run perpendicular to electric field

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    Math Paper

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    Jesus Toro-Sanchez 03/13/2013 Math 60 Chapter 4 Writing Assignment 1) Explain how to plot a point in the rectangular coordinate system. Give example with your explanation. a. In order to plot a point in the coordinate system‚ you will need the X coordinate as well as the Y coordinate. For example‚ the point (3‚5) can be plotted be going right on the X axis 3 points‚ and going up on the Y axis 5 points. Remember the opposite goes for negatives. 2) How many Points are needed to graph

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    Lesson Plan Name: Geometric Solids Content Area: Math Grade Level: Kindergarten Time Frame: 45 min Prior to this lesson the students had a lesson on attributes. The children defined and identified attributes in different two-dimensional shapes. MA Framework Standard: Geometry K.G Identify and describe shapes (squares‚ circles‚ triangles‚ rectangles‚ hexagons‚ cubes‚ cones‚ cylinders‚ and spheres). 2. Correctly name shapes regardless of their orientations or overall size. Identify

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    3. There is a partition of the groups $\{ \mathcal{Q}‚ \mathcal{N} \setminus \mathcal{Q}\}${Q‚N∖Q} of $ \mathcal{N}$N with $Q=\#\mathcal{Q}$Q=#Q such that \[\begin{align} P^i_{ss}=\left\{ \begin{array}{cc} \frac{1}{Q} \frac{\varphi -\sqrt{\varphi^2-4 \gamma Q (1-\alpha +\gamma) \left(1-\sum _{j\notin \mathcal{Q}} n^j\right)}}{2 (1-\alpha +\gamma) } & \text{for} \ i \in \mathcal{Q} \\ \frac{n^i}{\sum _{j\notin \mathcal{Q}} n^j} \frac{\varphi +\sqrt{\varphi^2-4 \gamma Q (1-\alpha

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    ggplot2 cheatsheet

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    Geoms Data Visualization - Use a geom to represent data points‚ use the geom’s aesthetic properties to represent variables. Each function returns a layer. One Variable with ggplot2 Two Variables Continuous Cheat Sheet Continuous X‚ Continuous Y f <- ggplot(mpg‚ aes(cty‚ hwy)) a <- ggplot(mpg‚ aes(hwy)) with ggplot2 Cheat Sheet Data Visualization Basics i + geom_bin2d(binwidth = c(5‚ 0.5)) f + geom_blank() a + geom_area(stat = "bin") Data Visualization Continuous Bivariate Distribution

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    5/3/2011 Lecture 1 LECTURE 1 TOPICS I.  Product of Inertia for An Area Definition Parallel Axis Theorem on Product of Inertia Moments of Inertia About an Inclined Axes Principal Moments of Inertia Mohr’s Circle for Second Moment of Areas II.  Unsymmetrical Bending II   Unsymmetrical Bending Unsymmetrical Bending about the Horizontal and Vertical  Axes of the Cross Section Unsymmetrical Bending about the Principal Axes 1 5/3/2011 Lecture 1‚ Part 1 Product of Inertia for an Area

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    Deontological moral systems are characterized by a focus upon adherence to independent moral rules or duties. To make the correct moral choices‚ we have to understand what our moral duties are and what correct rules exist to regulate those duties. When we follow our duty‚ we are behaving morally. When we fail to follow our duty‚ we are behaving immorally. Typically in any deontological system‚ our duties‚ rules‚ and obligations are determined by God. Being moral is thus a matter of obeying God. Deontological

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    Normative Ethical Egoism

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    Egoism is broken down into four main groups: Psychological egoism‚ Normative egoism‚ Ethical egoism‚ and Rational egoism. Egoism in general values the desires of the individual the most‚ and this is most important to the individual only if the desires match what is in one’s own best interest. Psychological egoism is more centered upon the individual’s unconscious impulse to always behave in one’s own self-interest‚ and is more of a law than a theory because it must always hold true‚ and if it does

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    NEW 7 QC TOOLS 1. Affinity Diagrams For Pinpointing the Problem in a Chaotic Situation and Generating Solution Strategies ò Gathers large amounts of intertwined verbal data (ideas‚ opinions‚ issues) ò Organizes the data into groups based on natural relationship ò Makes it feasible for further analysis and to find a solution to the problem. Advantages of Affinity Diagrams ò Facilitates breakthrough thinking and stimulate fresh ideas ò Permits the problem

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    Doraemon

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    One of the most famous cartoon animated characters in Japan is Doraemon‚ whose popularity is not less than Mickey Mouse in U.S. Doraemon is well-known for people around the world‚ I think anybody would immediately recognize the name and the round face with the round button nose‚long whiskers‚ big smiling mouth‚ and collar with a bell. By the way‚ you can image: Doraemon have been combine between a cat and a tumbler. In the beginning‚ teacher Fujiko who created Doraemon have called Doraneko meaning

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