Homework Help
Homework Help
View Details
Assignment Help
Assignment Help
View Details
Online Tutoring
Online Tutoring
View Details
Home » Math Homework Help » Algebra Homework Help » Matrix Elem. Transformations
Matrix Elem. Transformations
The following six transformations on a matrix are known as elementary transformations. Three of them are due to rows and three due to columns.

(i) Interchange of any two rows or two columns.

(ii) Multiplication of the elements of any row or column by a non-zero number.

(iii) The addition of some multiple of the elements of any row (or column) to the corresponding elements of another row (or column).

Symbols used for elementary transformations:

(i) Rij denotes the interchange of  ith and jth row, whereas Cij denotes the interchange of  ith and jth columns.

(ii) Ri(k) stands for the multiplications of the elements of  ith row by k, k ≠ 0.

(iii) Rij(k) means that the elements of  jth row are multiplied by a number k and then added to the corresponding elements of  ith row. Clearly the operation Rij(k) on any given matrix meaning is given to Cij (k).

Services: - Matrix Elem. Transformations Homework | Matrix Elem. Transformations Homework Help | Matrix Elem. Transformations Homework Help Services | Live Matrix Elem. Transformations Homework Help | Matrix Elem. Transformations Homework Tutors | Online Matrix Elem. Transformations Homework Help | Matrix Elem. Transformations Tutors | Online Matrix Elem. Transformations Tutors | Matrix Elem. Transformations Homework Services | Matrix Elem. Transformations

Submit Your Query ???
Topics
Real Number Absolute Value Addition Of Matrices Square Matrix Adjoint Algebraic Structures Alternating Series Linear Equations Determinants Archimedean Real Numbers Binary Operation Binary Relation In A Set Bounded, Unbounded Sets Cauchy Root Test Caylay Hamiltion Theorem Circular Permutation Common Roots Complex Numbers Complex Number Conjugate Conjugate Of A Matrix Constant Sequences Convergence Of A Sequence Cosets Cubic, Biquadratic Equations De Moivre Theorem Real Number Denseness Order 3 Determinants Differences Of Matrices Direct Sum Of Vector Subspaces Eigen Vector Elementary Matrices Matrix Elem. Transformations Equal Matrices Equal Roots Two Permutations Equity Equivalent Matrices Trigonometry Function Expansion Field Function Algebra Fundamental Theorem Gaussian Integer Geometric Series Group Ideals Quantity Increasing Roots Infinite Series Convergent Integers Inverse Of Square Matrix Inverses Of Elementary Matrices Iota, Imaginary Numbers Left-Right Identity Sequence Limit Points Linear Combination Vectors Span Linear Dependence, Independence Linear Homogeneous Equations Two Subspaces Linear Sum Matric Polynomial Matrix Linear Equation Matrix Inverse Matrix Multiplication Matrix Scalar Multiplication Method Of Difference Minors And Co-factors Multiplication Modulo P Normal Sub-Group Normalizer Or Centalizer Orbit Of Permutation Peano Axioms Permutation Function Pigeon Hole Principle Matrices Integral Powers Mathematical Induction Principal Two Determinants Product Two Permutations Product Properties Of Modulus Rank Of A Matrix Rational Numbers Rational, Integral Polynomial Reciprocal Roots Relation Of Sets Rings Of A Set Row By Column Matrix Sequence Series Series Of Positive Terms Series Partial Sum Sequence Subrings Sum Of A Series Cosine Series Sum Sum Of Sine Series Symmetric/Skew Symm. Matrices Roots Symmetric Functions Symmetric Set Degree N Synthetic Division Transformation In General Transformations Of Equations Transpose Of A Matrix Matrix Transposed Conjugate Transposition Complex Numbers Representation Vector Space Vector Sub-spaces Whole Numbers