Use Gaussian elimination to find the determinant of the matrices in Exercises 1 through 10.

Wednesday, August 23, 2017 1:37 PM Definition 1: A ▯ ▯ ▯ linear system has the form: ▯▯▯+ ▯ ▯▯+ ▯ ▯▯+ ⋯+ ▯ ▯▯ ▯= ▯ ▯ ▯▯▯+ ▯ ▯▯+ ▯ ▯▯+ ⋯+ ▯ ▯▯ ▯= ▯ ▯ . . . ▯▯▯ ▯+ ▯ ▯▯ ▯ + ▯ ▯▯ ▯ + ⋯+ ▯ ▯▯ ▯ = ▯ ▯ m is the number of equations in the system, and n is the number of variables in the system. ▯ Example 1: −2▯▯+ 3▯ ▯ ▯▯▯=▯9 3▯▯ + 5▯ ▯ 17 This is an example of a 2 x 3 Linear System Example 2: −5▯▯+ 3▯ ▯ 4 3 ▯▯ − 5▯ = 11 4 ▯ ▯ This is an example of a 2 x 2 Linear System There arethree possible solutions to a system of linear equations: 1. One Solution 0 0 2. No Solutions