Thursday, September 8, 2011

09/06/2011

Rank of a matrix is number of linearly independent row (and column) vectors. If A is a m X n matrix, then rank(A) cannot be more than m or n. If a rank(A)=m, then A has full rank, otherwise A is rank deficient. If rank(A) is rank deficient=t, then its vectors are not linearly independent.