'Negative z' diaporamas de présentation

Introduction to Computer Graphics CS 445 / 645

Introduction to Computer Graphics CS 445 / 645. Lecture 4 OpenGL. OpenGL Programming Guide. Announcement Visit discussion forum to keep up to date Red Book is good source for OpenGL. Intro to OpenGL. OpenGL operates as an infinite loop

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CS378 - Mobile Computing

CS378 - Mobile Computing. 3D Graphics. 2D Graphics. android.graphics library for 2D graphics (not Java AWT and S wing) classes such as Canvas, Drawable, Bitmap, and others to create 2D graphics Various attempts to make two d graphics appear more "lifelike" and 3 dimensional. Gradients.

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Chapter 34

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OpenGL Transformation

OpenGL Transformation. 2002 Autumn. Keng Shih-Ling <kensl@csie.nctu.edu.tw>. Transformation -1. Transformation -2. There are three matrix stacks in OpenGL architecture MODELVIEW, PROJECTION, TEXTURE glMatrixMode( GLenum mode ); mode: GL_MODELVIEW, GL_PROJECTION, GL_TEXTURE

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Centre College Faculty Salary Analysis:

Centre College Faculty Salary Analysis:. A Review for the Board of Trustees October 12, 2001. The statistical overview:. Compare Composite Salary and Salary at Ranks Compare Average Salary and Trends Compare Entry-level Salary and Trends Compare Salary at ranks adjusted for COLA

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Statistics Normal Probability Distributions

Statistics Normal Probability Distributions. Chapter 6 Example Problems. Normal Probability Distributions. Mean = 0 Standard Deviation = 1. Normal Probability Distribution. Table in back of textbook Negative z scores Positive z scores. Normal Probability Distribution.

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Section 5.3

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Statistics Sampling Distributions

Statistics Sampling Distributions. Chapter 6 Example Problems. Sample Proportions. Sample Proportions. Answer : To find the sample proportions, look at each pair of values. So we have 3,3

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The 68-95-99.7% Rule and z-scores

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The Standard Deviation as a Ruler

The Standard Deviation as a Ruler. Chapter 6: Part I. 68-95-99.7 Rule. For unimodal, symmetric distributions: About 68% of all observations are within one standard deviation of the mean About 95% of all observations are within two standard deviations of the mean

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