# augmented matrix in a sentence

1) Upon completion of this procedure the

**augmented**

**matrix**will be in row-echelon form and may be solved by back-substitution.

2) Because these operations are reversible, the

**augmented**

**matrix**produced always represents a linear system that is equivalent to the original.

augmented collocations

3) The table below is the row reduction process applied simultaneously to the system of equations, and its associated

**augmented**

**matrix**.

4) According to the RouchÃ©â€“Capelli theorem, the system is inconsistent if the rank of the

**augmented**

**matrix**is greater than the rank of the coefficient matrix.

## augmented matrix example sentences

5) In practice, one does not usually deal with the systems in terms of equations but instead makes use of the**augmented**matrix, which is more suitable for computer manipulations.

6) AUGM, for generating a specific

**augmented**

**matrix**;

7) In row reduction, the linear system is represented as an

**augmented**

**matrix**:

8) By performing row operations, one can check that the reduced row echelon form of this

**augmented**

**matrix**is:

9) let's form our

**augmented**

**matrix**here, so (1, 2, 1, 0), (1, 2, 1), let me put the whole thing there so we know that we are dealing with the 0's over here. 3018

10) Create an

**augmented**

**matrix**"A" whose columns are b1...,b"k", with the last column being v.

11) That's it, you can represent, now we will do the

**augmented**matrix, which means take the coefficient

**matrix**and add this to it, so we end up with A augment with B, symbolized like that. 1903

12) We go ahead and we form the

**augmented**matrix, so we will take (2, -1, 5) we will do (1, 0, 0, 0, 1, 0, 0, 0, 1), then we will finish this one off, (3, 2, -3, 1, -1 and 4). 1900

13) ... Okay, we want to find the inverse of A, so let's do A = 1, 1, 1, 0, 2, 3, 5, 5, 1), okay, so step 1, we want to go ahead and form the

**augmented**

**matrix**. 0771

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