Which of the following conditions must a matrix satisfy for it to be in a row echelon form.
First non zero element of each row should be greater than 1
First non zero element of each row should be 1.
All zero rows should be on the top.
All non zero rows should be above all zero rows.
The conditions for a matrix to be in row echelon form are
Therefore only 2, 4 are correct options.
A matrix is said to be in reduced Row echelon form if the leading 1 is the only nonzero entry in the row besides being in echelon form.
If matrix is in Row Echelon form then the Rank is equal to number of non zero rows.
Which of the following is in reduced row Echelon form
Which of the following conditions must be satisfied for a given comparison to be an algebraic equation?