Consider the system of equations shown below. 3w2x+16y - 2z = -9 -w+ 5x 14y + 18z = 23 3wx+14y + 2z = 1 (a) Determine whether the nonhomogeneous system Ax = b is consistent. consistent O inconsistent (b) If the system is consistent, then write the solution in the form x = xp + xhr where xp is a particular solution of Ax = b and x,, is a solution of Ax = 0. (If the system i inconsistent, enter INCONSISTENT in both matrices.) X = 000: ↓ 1 000= →
Consider the system of equations shown below. 3w2x+16y - 2z = -9 -w+ 5x 14y + 18z = 23 3wx+14y + 2z = 1 (a) Determine whether the nonhomogeneous system Ax = b is consistent. consistent O inconsistent (b) If the system is consistent, then write the solution in the form x = xp + xhr where xp is a particular solution of Ax = b and x,, is a solution of Ax = 0. (If the system i inconsistent, enter INCONSISTENT in both matrices.) X = 000: ↓ 1 000= →
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
![Consider the system of equations shown below.
2z = -9
3w 2x + 16y-
-w + 5x - 14y +
18z = 23
3w - x + 14y +
2z = 1
(a) Determine whether the nonhomogeneous system Ax = b is consistent.
O consistent
O inconsistent
(b) If the system is consistent, then write the solution in the form x = Xp + Xh, where xp is a particular solution of Ax = b and x is a solution of Ax = 0. (If the system is inconsistent,
enter INCONSISTENT in both matrices.)
X =
↓ ↑
+ t
→](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd9dc9ea8-e669-4e2b-8609-37f66093a1e7%2F2092a8c9-cc5c-4e3b-b057-ba5584b663ad%2Fi05j8wo_processed.png&w=3840&q=75)
Transcribed Image Text:Consider the system of equations shown below.
2z = -9
3w 2x + 16y-
-w + 5x - 14y +
18z = 23
3w - x + 14y +
2z = 1
(a) Determine whether the nonhomogeneous system Ax = b is consistent.
O consistent
O inconsistent
(b) If the system is consistent, then write the solution in the form x = Xp + Xh, where xp is a particular solution of Ax = b and x is a solution of Ax = 0. (If the system is inconsistent,
enter INCONSISTENT in both matrices.)
X =
↓ ↑
+ t
→
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