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Row by Column Matrix

Let

be two matrices of order

Let

where

where each

The two matrices

But, can be looked upon as the product of the two matrices of the types

**A = [a**_{ij}], B = [b_{jk}]. I = 1, 2, …., m; j = 1, n; k = 1, …., pbe two matrices of order

**m × n**and**n × p**respectively.Let

**A**be written aswhere

**R**, denotes the**i**^{th}row of the matrix**A**and it can be regarded as**1 × n**matrix. Thus the matrix**A**can be regarded as an ordered set of rows. Similarly,**B**can be regarded as the ordered set of columns, i.e.where each

**C**is a matrix of order_{k}k = 1, …. P**n × 1**.The two matrices

**A**and**B**are of the type**m × n**and**n × p**respectively and hence their product is defined and is of the type**n × p**.But, can be looked upon as the product of the two matrices of the types

**1 × n**and**n × 1**.**Services: -**Row by Column Matrix Homework | Row by Column Matrix Homework Help | Row by Column Matrix Homework Help Services | Live Row by Column Matrix Homework Help | Row by Column Matrix Homework Tutors | Online Row by Column Matrix Homework Help | Row by Column Matrix Tutors | Online Row by Column Matrix Tutors | Row by Column Matrix Homework Services | Row by Column MatrixSubmit Your Query ???

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