A is a square matrix of order n, rank of A is less than n-1, then what is the value of rank(adjA)?

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Rank of Adjoint of a matrix //Linear Algebra // Rank of Adjoint of a matrix //Linear Algebra //
If `A` is a square matrix of order `n ,` prove that `|Aa d jA|=|A|^n` If `A` is a square matrix of order `n ,` prove that `|Aa d jA|=|A|^n`
A is an n-rowed square matrix of rank n-1,show that Adj.A is not a null matrix. A is an n-rowed square matrix of rank n-1,show that Adj.A is not a null matrix.
rank of adjoint matrix || bhu 2017 linear algebra rank of adjoint matrix || bhu 2017 linear algebra
Chapter04.05: Lesson: Rank of a Matrix: Example 1 Chapter04.05: Lesson: Rank of a Matrix: Example 1
Rank of adjoint of matrix Rank of adjoint of matrix
Let A be a square matrix of order n. Then; `A(adjA) = |A| I_n = (adjA) A` Let A be a square matrix of order n. Then; `A(adjA) = |A| I_n = (adjA) A`
Short Trick to Find Adjoint of A Matrix in 60 Seconds Short Trick to Find Adjoint of A Matrix in 60 Seconds