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Flashcards highlighting key vocabulary related to matrices, their properties, operations, and transformations.
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Determinant
A scalar value that is computed from the elements of a square matrix, which can be used to determine if the matrix has an inverse.
Inverse Matrix
A matrix that, when multiplied by the original matrix, yields the identity matrix; denoted as M^{-1}.
Orthogonal Matrix
A square matrix whose transpose is equal to its inverse; the condition |M| = ±1 must be satisfied.
Singular Matrix
A matrix that does not have an inverse, typically because its determinant is zero.
Matrix Transpose (MT)
The matrix obtained by switching the columns and rows of the original matrix.
Transformation
A function that maps a set of points to another set, commonly used for manipulating the coordinates in geometry.
Scale Factor
A number that scales or multiplies the dimensions of a shape in a transformation, such as enlarging or reducing.
Reflection
A transformation that flips a shape across a line, creating a mirror image.
Rotation
A transformation that turns a shape around a fixed point at a specified angle.
Simultaneous Equations
A set of equations that have common variables, solved together to find the values of those variables.