find the matrix P satisfying the matrix
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HEY
I can't understand your question can you please re post it and ask it properly
I can't understand your question can you please re post it and ask it properly
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If A is an m-by-n matrix and B is an n-by-p matrix, then their matrix product AB is the m-by-p matrix whose entries are given by dot product of the corresponding row of A and the corresponding column of B: [AB]i,j=Ai,1B1,j+Ai,2B2,j+Ai,3B3,j...Ai,nBn,j[AB]i,j=Ai,1B1,j+Ai,2B2,j+Ai,3B3,j...Ai,nBn,j
In order to find the inverse of a square matrix first we must find |A| if |A|≠0≠0 (i.e) matrix A is non singular then only A−1A−1exists.
PLEASE MARK MY ANSWER AS A BRAINLIEST ANSWER.
In order to find the inverse of a square matrix first we must find |A| if |A|≠0≠0 (i.e) matrix A is non singular then only A−1A−1exists.
PLEASE MARK MY ANSWER AS A BRAINLIEST ANSWER.
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