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4 matrix - PowerPoint PPT Presentation

Projective Geometry- 3D

Projective Geometry- 3D

Projective Geometry- 3D. Points, planes, lines and quadrics. Points in Homogeneous coordinates. X in 3-space is a 4-vector X= (x 1 , x 2 , x 3 , x 4 ) T with x 4 not 0 represents the point ( x, y, z) T

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887 views • 61 slides
PPT&Programs& Labcourse

PPT&Programs& Labcourse

PPT&Programs& Labcourse. http://211.87.235.32/share/ComputerGraphics/. Transformations. Shandong University Software College Instructor: Zhou Yuanfeng E-mail: yuanfeng.zhou@gmail.com. Objectives. Introduce standard transformations Rotation Translation Scaling Shear

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688 views • 60 slides
COLLEGE ALGEBRA

COLLEGE ALGEBRA

COLLEGE ALGEBRA. LIAL HORNSBY SCHNEIDER. 5.7. Properties of Matrices. Basic Definitions Adding Matrices Special Matrices Subtracting Matrices Multiplying Matrices Applying Matrix Algebra. Basic Definitions.

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525 views • 52 slides
Review: Math (Ch 4)

Review: Math (Ch 4)

Review: Math (Ch 4). General Purpose Graphics. API for use in high level languages Appl.program ------- Graph.API ------- Graph.hardware Primitives and Attributes Geometric and modeling transformations Viewing transformations Hierarchical modeling and manipulation

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615 views • 48 slides
Binary Matrix Operations

Binary Matrix Operations

Autar Kaw Benjamin Rigsby. Binary Matrix Operations. http://nm.MathForCollege.com Transforming Numerical Methods Education for STEM Undergraduates. Binary Matrix Operations. http://nm.MathForCollege.com. Objectives. add, subtract, and multiply matrices, and

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443 views • 37 slides
Computer Graphics Matrices

Computer Graphics Matrices

Computer Graphics Matrices. CO2409 Computer Graphics Weeks 6-7. Lecture Contents. Meshes/Models & World/Model Space Matrices for Positioning Matrix Definitions Matrix Arithmetic. Working with 3D Geometry. In 2D we looked at: Conversion from geometry axes to viewport axes

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289 views • 28 slides
MAT211 Lecture 17

MAT211 Lecture 17

MAT211 Lecture 17. Determinants. Recall that a 2 x 2 matrix A is invertible. If and only if a.d-b.c ? 0. The number a.d-b.c is the the determinant of A. Definition.

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304 views • 21 slides
MAT211 Lecture 17

MAT211 Lecture 17

MAT211 Lecture 17. Determinants. Recall that a 2 x 2 matrix A is invertible. If and only if a.d-b.c ? 0. The number a.d-b.c is the the determinant of A. Definition.

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213 views • 21 slides
9.2 Use Properties of Matrices

9.2 Use Properties of Matrices

9.2 Use Properties of Matrices. Chapter 9 Properties of Transformations. What is a MATRIX. Symbolic organization of numbers Arranged in a rectangular pattern of rows and columns Named by its dimension as ROW x COLUMN. Parts of a Matrix. column. row.

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172 views • 11 slides
Adventures of The Cube

Adventures of The Cube

Adventures of The Cube. Roland Miezianko CIS 581 Computer Graphics and Image Processing Prof. Longin Jan Latecki. Objective. Construct a 3D object in Matlab (Cube) Create and use Homogenous Coordinates Compute all transformations: Translation Scaling Rotation x,y,z-axis Flyby.

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2-3 Modeling Real World Data with Matrices

2-3 Modeling Real World Data with Matrices

2-3 Modeling Real World Data with Matrices. Pre Calc A. Vocabulary. Matrix Elements Dimensions Additive identity matrix scalar. Matrix. Rows x Columns Named by Capital Letters 5 8 4 9 -2 3 0 3 4 7 1 -7. 3 x 4 matrix 12 elements. Ex 17:. Find the values of x and y y 4x

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70 views • 6 slides

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