(b) O The system has no solution. [1 0 0 1 8 O The system has a unique solution. 0 1 0 6. (x, y, z) = (1) %3D 0 0 1 The system has infinitely many solutions. (x, y, z) =

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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(b)
O The system has no solution.
[1 0 0
1.
8.
O The system has a unique solution.
0 1 0
(x, y, z) = (,)
%3D
The system has infinitely many solutions.
(x, y, z) =
Check
Explanation
Type here to search
(6)
Transcribed Image Text:(b) O The system has no solution. [1 0 0 1. 8. O The system has a unique solution. 0 1 0 (x, y, z) = (,) %3D The system has infinitely many solutions. (x, y, z) = Check Explanation Type here to search (6)
leks.com/alekscgi/x/Isl.exe/1o_u-IgNslkr7j8P3jH-JiLwpxbwPrkicRI6pS60AVDiQY
O SYSTEMS OF EQUATIONS AND MATRICES
Writing solutions to 3x3 systems of linear equations from...
Two augmented matrices for two linear systems in the variables x, y, and z are given below.
The augmented matrices are in reduced row-echelon form.
For each system, choose the best description of its solution.
If applicable, give the solution.
(a)
The system has no solution.
1 7 0
O The system has a unique solution.
0 0 1
-2
(x, 3, 2) = D
0 0
The system has infinitely many solutions.
(x, y, z) =
o D
O The system has no solution.
(b)
8.
The system has a unique solution.
00
Transcribed Image Text:leks.com/alekscgi/x/Isl.exe/1o_u-IgNslkr7j8P3jH-JiLwpxbwPrkicRI6pS60AVDiQY O SYSTEMS OF EQUATIONS AND MATRICES Writing solutions to 3x3 systems of linear equations from... Two augmented matrices for two linear systems in the variables x, y, and z are given below. The augmented matrices are in reduced row-echelon form. For each system, choose the best description of its solution. If applicable, give the solution. (a) The system has no solution. 1 7 0 O The system has a unique solution. 0 0 1 -2 (x, 3, 2) = D 0 0 The system has infinitely many solutions. (x, y, z) = o D O The system has no solution. (b) 8. The system has a unique solution. 00
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