scalar matrix


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Scalar Matrix
A scalar matrix is a diagonal matrix in which all the diagonal elements are equa..
Multiplication of a Matrix by a Scalar
When a matrix is multiplied by a scalar factor k, then each element of the matrix is multiplied by ..
Multiplication of a matrix by a scalar
Let A=[a i j ] be an m x n matrix and k be any number called a scalar. Then the matrix obtained by multiplying every element of A by k is called the scalar multiple of A by k and is denoted by kA. Thus, kA = [k a i j ] m x ..
Multiplication of a Matrix by a Scalar
When a matrix is multiplied by a scalar factor k, then each element of the matrix is multiplied by ..
Find the scalar product of - 3 and the square matrix (20- 42).
Find the scalar product of - 3 and the square matrix ( 2 0 - 4 2 ) . => ( - 3 0 3 3 ) or ( - 2 2 - 2 0 ) or ( - 2 - 2 - 4 0 ) or ( - 6 0 12 - 6 )..
Find the scalar product of - 4 and the square matrix (30- 54).
Find the scalar product of - 4 and the square matrix ( 3 0 - 5 4 ) . => ( - 12 0 20 - 16 ) or ( - 3 - 4 - 5 0 ) or ( - 3 4 - 3 0 ) or ( - 4 0 4 4 )..
Types of Matrices
Row Matrix, Column Matrix, Square Matrix, Diagonal Matrix, Scalar Matrix, Identity or Unit Matrix, Null Matrix or Zero Matrix..
Operations on Matrices
Equality of Matrices, Addition of Matrices, Matrix Addition is commutative, Matrix addition is associative, Subtraction of Matrices, Multiplication of a matrix by a scalar, Multiplication of Matrices, Properties of Matrix Multiplication, Trans..
Determinants
Let A = [a ij ] be a square matrix. We can associate with the square matrix A, a determinant which is formed by exactly the same array of elements of the matrix A. A determinant formed by the same array of elements of the square matrix A is called the determi..
Determinants
Determinants - Let A = [a ij ] be a square matrix. We can associate with the square matrix A, a determinant which is formed by exactly the same array of elements of the matrix A. A determinant formed by the same array of elements of the square matrix A is cal..
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