Rank of MASTER

Find the rank of the word MASTER

If the letters of the word MASTER are permuted in all possible ways and the words thus formed are arranged in the dictionary order, then find the rank of the word MASTER.

A non homogeneous system is three equations in 3 unknowns Ax = D has a unique solution. If a)Rank of (A) = Rank of (AD) = 3 b)Rank of (A) != Rank of (AD) c)Rank of (A) = Rank of (AD) = 2 d)Rank of (A) is one

If A be a matrix of rank r. Then rank of A^(T) is

Rank of a Matrix

If the letters of the word MASTER are permuted in all possible ways and the words thus formed are arranged in the dictionary order, then find the ranks of the words i) REMAST ii) MASTER

Find the rank of 'RANK' in dictionary.

Find the rank of 'RANK' in dictionary.

If A and B are two matrices such that rank of A = m and rank of B = n, then

If A and B are two matrices such that rank of A = m and rank of B = n, then