00:01
Here we have a system of three equations, and we're going to solve the system using reduced row echelon form.
00:08
So the first thing we want to do is convert the equations into an augmented matrix.
00:13
So from the first equation, we have 1x, 0, y, negative 1, z, and 2.
00:20
For the second equation, we have negative 2x, 1y, 3z, and negative 5.
00:26
And for the third equation, we have 2x, 1 ,0, negative 1 z, and 3.
00:32
That's our augmented matrix, and we are allowed to use a calculator to solve this problem.
00:37
So i'm going to type that matrix into my calculator and then ask the calculator to find the reduced row echelon form.
00:49
Okay, so once you have your calculator, you want to go into the matrix menu, over to edit, and select matrix a.
00:59
And then you're going to first type in the dimensions of the matrix, 3 by 4, and then type in all the numbers.
01:04
As you can see i've already done.
01:07
Once you have the numbers in, you go back to your home screen, then you go back into the matrix menu, over to math, and scroll down until you find rref, which is reduced row echelon form.
01:20
Select that, and then back into the matrix menu, and select matrix a...