24 Solve using Gauss-Jordan elimination. 2x1 + 6x2 - 26x3 = 20 Зx1 + 2x2 - 11хз3 2 Xq + X2 - 5x3 = 2 Select the correct choice below and fill in the answer box(es) within your choice. O A. The unique solution is x1 = , and x3 = | X2 = B. The system has infinitely many solutions. The solution is x1 =| ,X2 = and X3 = t. (Simplify your answers. Type expressions using t as the variable.) C. The system has infinitely many solutions. The solution is x1 = | (Simplify your answers. Type an expression using s and t as the variables.) , X2 = s, and x3 =t.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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X 3.3.24
Solve using Gauss-Jordan elimination.
2x1+ 6x2 - 26хз 3 20
Зx1 + 2х2 - 11хз
X1 + X2 - 5x3 = 2
= 2
Select the correct choice below and fill in the answer box(es) within your choice.
A. The unique solution is x1 =, x2 =
and
X3 =
B. The system has infinitely many solutions. The solution is X1
X2 =
and X3 = t.
(Simplify your answers. Type expressions usingt as the variable.)
C. The system has infinitely many solutions. The solution is X1 = , x2 = s, and x3 = t.
(Simplify your answers. Type an expression using s and t as the variables.)
Transcribed Image Text:X 3.3.24 Solve using Gauss-Jordan elimination. 2x1+ 6x2 - 26хз 3 20 Зx1 + 2х2 - 11хз X1 + X2 - 5x3 = 2 = 2 Select the correct choice below and fill in the answer box(es) within your choice. A. The unique solution is x1 =, x2 = and X3 = B. The system has infinitely many solutions. The solution is X1 X2 = and X3 = t. (Simplify your answers. Type expressions usingt as the variable.) C. The system has infinitely many solutions. The solution is X1 = , x2 = s, and x3 = t. (Simplify your answers. Type an expression using s and t as the variables.)
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