# Transformation Matrix

(Difference between revisions)
 Revision as of 13:46, 19 August 2009 (edit)← Previous diff Revision as of 14:48, 19 August 2009 (edit) (undo)Next diff → Line 1: Line 1: A '''transformation matrix''' is a special matrix that can describe transformations. A '''transformation matrix''' is a special matrix that can describe transformations. - Transformation matrices can represent two dimensional transformations as well as three dimensional transformations. The two dimensional transformation matrix is represented by a 3x3 matrix. The four dimensional transformation matrix is represented by a 4x4 matrix. Each type of transformation is represented by certain elements in the matrix. + Transformation matrices can represent two dimensional transformations as well as three dimensional transformations. Each type of transformation is represented by certain elements in the matrix. + + ===Examples in 2D Graphics=== + In 2D graphics Linear transformations can be represented by 2x2 matrices. Most common transformations such as rotation, scaling, shearing, and reflection are linear transformations and can be represented in the 2x2 matrix. Other affine transformations can be represented in a 3x3 matrix. + ====Rotation====

## Revision as of 14:48, 19 August 2009

A transformation matrix is a special matrix that can describe transformations.

Transformation matrices can represent two dimensional transformations as well as three dimensional transformations. Each type of transformation is represented by certain elements in the matrix.

### Examples in 2D Graphics

In 2D graphics Linear transformations can be represented by 2x2 matrices. Most common transformations such as rotation, scaling, shearing, and reflection are linear transformations and can be represented in the 2x2 matrix. Other affine transformations can be represented in a 3x3 matrix.