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Solving a system in terms of intersecting planes |
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| Feb5-07, 08:41 PM | #1 |
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Solving a system in terms of intersecting planes
1. The problem statement, all variables and given/known data
x + 4y + z = 0 4x + 13y + 7z = 0 7x + 22y + 13z = 1 2. Relevant equations 3. The attempt at a solution x + 4y + z = 0 - 3y + 3z = 0 -6y + 6z = 1 x + 4y + z = 0 -y + z = 0 -6y + 6z = 1 Then whichever way I solve it I have 0=1 or 0=1/6, so where to go from here or is there just no solution? |
| Feb6-07, 05:35 AM | #2 |
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First of all, the problem statement is NOT just
x + 4y + z = 0 4x + 13y + 7z = 0 7x + 22y + 13z = 1 That's not a "problem", that's a system of equations. What are asked to do with them? |
| Feb6-07, 12:56 PM | #3 |
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Sorry I had only put it in the title of the thread.
Find all solutions of the linear system. Describe your solution in terms of intersecting planes. |
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