Post History
#6: Post edited
by
Peter Taylorβ
·
2022-03-21T12:15:58Z (almost 3 years ago)
MathJaxify, trim some extraneous verbiage
Hey I'm currently practicing some Gaussian elimination questions for my discrete math topic, I came across this question and I need help. How can I justify whether I'm able to apply the Gaussian elimination method to this system? Thanks a bunch.- Question:
Consider the following system of linear equations.πΌ12π¦ + πΌ13π§ = π1πΌ21π₯ + πΌ23π§ = π2πΌ31π₯ + πΌ32π¦ = π3Can you apply Gaussian elimination to this system? Justify your answer.BTW 'a31x' is like a (row 3 column 1) multiplied by coefficient 'x'.
- I'm currently practicing some Gaussian elimination questions for my discrete math topic, I came across this question and I need help. How can I justify whether I'm able to apply the Gaussian elimination method to this system?
- Question:
- > Consider the following system of linear equations.
- >
- > $$\begin{eqnarray*}a_{12}y + a_{13}z &=& b_1 \\\\
- > a_{21}x + a_{23}z &=& b_2 \\\\
- > a_{31}x + a_{32}y &=& b_3\end{eqnarray*}$$
- >
- > Can you apply Gaussian elimination to this system? Justify your answer.
#5: Post edited
by
dumplingsβ
·
2022-03-20T11:19:39Z (almost 3 years ago)
- Hey I'm currently practicing some Gaussian elimination questions for my discrete math topic, I came across this question and I need help. How can I justify whether I'm able to apply the Gaussian elimination method to this system? Thanks a bunch.
- Question:
- Consider the following system of linear equations.
- πΌ12π¦ + πΌ13π§ = π1
- πΌ21π₯ + πΌ23π§ = π2
- πΌ31π₯ + πΌ32π¦ = π3
- Can you apply Gaussian elimination to this system? Justify your answer.
BTW 'a31x' is like a (row 3 column 1) multiplies by coeficient 'x'.
- Hey I'm currently practicing some Gaussian elimination questions for my discrete math topic, I came across this question and I need help. How can I justify whether I'm able to apply the Gaussian elimination method to this system? Thanks a bunch.
- Question:
- Consider the following system of linear equations.
- πΌ12π¦ + πΌ13π§ = π1
- πΌ21π₯ + πΌ23π§ = π2
- πΌ31π₯ + πΌ32π¦ = π3
- Can you apply Gaussian elimination to this system? Justify your answer.
- BTW 'a31x' is like a (row 3 column 1) multiplied by coefficient 'x'.
#4: Post edited
by
dumplingsβ
·
2022-03-20T11:19:21Z (almost 3 years ago)
- Hey I'm currently practicing some Gaussian elimination questions for my discrete math topic, I came across this question and I need help. How can I justify whether I'm able to apply the Gaussian elimination method to this system? Thanks a bunch.
- Question:
- Consider the following system of linear equations.
- πΌ12π¦ + πΌ13π§ = π1
- πΌ21π₯ + πΌ23π§ = π2
- πΌ31π₯ + πΌ32π¦ = π3
Can you apply Gaussian elimination to this system? Justify your answer.
- Hey I'm currently practicing some Gaussian elimination questions for my discrete math topic, I came across this question and I need help. How can I justify whether I'm able to apply the Gaussian elimination method to this system? Thanks a bunch.
- Question:
- Consider the following system of linear equations.
- πΌ12π¦ + πΌ13π§ = π1
- πΌ21π₯ + πΌ23π§ = π2
- πΌ31π₯ + πΌ32π¦ = π3
- Can you apply Gaussian elimination to this system? Justify your answer.
- BTW 'a31x' is like a (row 3 column 1) multiplies by coeficient 'x'.
#3: Post undeleted
by
dumplingsβ
·
2022-03-20T11:18:17Z (almost 3 years ago)
#2: Post deleted
by
dumplingsβ
·
2022-03-20T11:04:22Z (almost 3 years ago)
#1: Initial revision
by
dumplingsβ
·
2022-03-20T11:01:16Z (almost 3 years ago)
How can I justify whether I'm able to apply the Gaussian elimination method to this system?
Hey I'm currently practicing some Gaussian elimination questions for my discrete math topic, I came across this question and I need help. How can I justify whether I'm able to apply the Gaussian elimination method to this system? Thanks a bunch. Question: Consider the following system of linear equations. πΌ12π¦ + πΌ13π§ = π1 πΌ21π₯ + πΌ23π§ = π2 πΌ31π₯ + πΌ32π¦ = π3 Can you apply Gaussian elimination to this system? Justify your answer.