
Systems of Linear Equations (Part II)
Presentation
•
Mathematics
•
University
•
Medium
Valerie Loh
Used 16+ times
FREE Resource
5 Slides • 7 Questions
1
Let the adventure begin!
2
Multiple Select
We can always use Gaussian Elimination to reduce an augmented matrix to row echelon form (r.e.f.).
TRUE
FALSE
3
Fill in the Blanks
In general, for any systems of linear equations, how many types of solutions can we obtain?
Type answer...
4
Multiple Choice
If a linear system has r(A) = r([A|b]) < n, how many solutions does the system have?
No solutions at all.
Unique solution.
Infinitely many solutions.
5
What? So easy?
6
7
Multiple Select
Pick all the correct answers.
This is an identity matrix.
This is not a matrix in row echelon form.
This is a diagonal matrix.
This is an upper triangular matrix.
This is a square matrix.
8
Multiple Select
All SQUARE matrices are invertible.
TRUE
FALSE
9
10
Multiple Choice
I use _______ to further reduce a matrix to reduced row echelon form (r.r.e.f.).
Gaussian Elimination
Gauss Jordan method
None of these
11
Multiple Choice
I can solve for the infinitely many solutions of a homogeneous system using different ways, except ______.
Gaussian Elimination method
Gauss Jordan method
inverse of coefficient matrix
12
Don't ask, I'm GOOD!
Let the adventure begin!
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