Use row operations to show that the determinants in

Chapter , Problem 1E

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QUESTION:

Problem 1E

Use row operations to show that the determinants in Exercises 2–4 are all zero.

Questions & Answers

QUESTION:

Problem 1E

Use row operations to show that the determinants in Exercises 2–4 are all zero.

ANSWER:

Solution :

Step 1:

In this problem we need to show that the solution of the determinant is zero.

Determinant :  the determinant is a useful value that can be computed from the elements of a square matrix . The determinant of a matrix A is denoted det(A), det A, or | A |

Rules of determinant :

1. Switching two rows or columns changes the sign.

2. Scalars can be factored out from rows and columns.

3. Scalar multiplication of a row by a constant c multiplies the determinant by c.

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