For each system, determine whether it has a unique solution (in this case, find the solution), infinitely many solutions, or no solutions4x +3y =14a.-8z -6y =-27OA. Unique solution: z = 0, y =D0OB. Unique solution: z = -27, y 14OC. Infinitely many solutionsOD. Unique solution: z = 14, y=-27OE. No solutionsOF. None of the above-2z +3y =b.19-Gy =38OA. Infinitely many solutionsOB. No solutionsOC. Unique solution: = 0, y=0OD. Unique solution: =-9.5, y0OE Unique solution: = 19, y=-38OF. None of the above-2y 0-Gy 0-3zA. No solutionsB. Unique solution -5, y1C. Unique solution aD. untinitely many solutionsE Untque solution aFNone of te above5, --30, y-0 OF. None of the above-3z-2y =6z-5y =OA. No solutionsOB. Unique solution: =-5, y = 1OC. Unique solution: 5, y = -3OD. Infinitely many solutionsOE. Unique solution: r 0, y=0OF. None of the aboveof+4y =62d.9a-3y =78OA. Unique solution: z=0, y =0OB. No solutionsOC. Irnfinitely many solutionsD. Unique solution:OE Unique solution:z-8, y 66, y-OE None of the aboveNote: You can ean partia credit on thie robiemPreview My AnnwersSubmit Annwerspeheto h

a) The augmented matrix is given as 4314-8-6-27R2→R2+2R14314001 The rank of augmented matrix is 2…

For each system, determine whether it has a unique solution (in this case, find the solution), infinitely many solutions, or no solutions 4x +3y 14 %3D a. -82 %3D -27 A. Unique solution: z= B. Unique solution: z = C. Infinitely many solutions OD. Unique solution: z = 14, y=-27 E. No solutions 0, y 0 -27, y = 14 OF. None of the above -2z +3y = 19 4z -6y = -38 OA. Infinitely many solutions B. No solutions C. Unique solution: =0, y=0 OD. Unique solution: =-9.5, y=0 OE Unique solution: z 19, y=-38 OF None of the above 3z DA. No solutions ORUnique solution a-5, y-1 OC unque solution a 5, --3 D. utitely many solutions E Unun solution a-0, y FNone of the above

For each system, determine whether it has a unique solution (in this case, find the solution), infinitely many solutions, or no solutions 4x +3y 14 %3D a. -82 %3D -27 A. Unique solution: z= B. Unique solution: z = C. Infinitely many solutions OD. Unique solution: z = 14, y=-27 E. No solutions 0, y 0 -27, y = 14 OF. None of the above -2z +3y = 19 4z -6y = -38 OA. Infinitely many solutions B. No solutions C. Unique solution: =0, y=0 OD. Unique solution: =-9.5, y=0 OE Unique solution: z 19, y=-38 OF None of the above 3z DA. No solutions ORUnique solution a-5, y-1 OC unque solution a 5, --3 D. utitely many solutions E Unun solution a-0, y FNone of the above

Algebra: Structure And Method, Book 1

(REV)00th Edition

ISBN:9780395977224

Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Chapter9: Systems Of Linear Equations

Section9.2: The Substitution Method

Problem 32WE

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Question

For each system, determine whether it has a unique solution (in this case, find the solution), infinitely many solutions, or no solutions
4x +3y =
14
a.
-8z -6y =
-27
OA. Unique solution: z = 0, y =D0
OB. Unique solution: z = -27, y 14
OC. Infinitely many solutions
OD. Unique solution: z = 14, y=-27
OE. No solutions
OF. None of the above
-2z +3y =
b.
19
-Gy =
38
OA. Infinitely many solutions
OB. No solutions
OC. Unique solution: = 0, y=0
OD. Unique solution: =-9.5, y0
OE Unique solution: = 19, y=-38
OF. None of the above
-2y 0
-Gy 0
-3z
A. No solutions
B. Unique solution -5, y1
C. Unique solution a
D. untinitely many solutions
E Untque solution a
FNone of te above
5, --3
0, y-0

OF. None of the above
-3z
-2y =
6z
-5y =
OA. No solutions
OB. Unique solution: =-5, y = 1
OC. Unique solution: 5, y = -3
OD. Infinitely many solutions
OE. Unique solution: r 0, y=0
OF. None of the above
of
+4y =
62
d.
9a
-3y =
78
OA. Unique solution: z=0, y =0
OB. No solutions
OC. Irnfinitely many solutions
D. Unique solution:
OE Unique solution:z
-8, y 6
6, y-
OE None of the above
Note: You can ean partia credit on thie robiem
Preview My Annwers
Submit Annwers
peheto h

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