2. Find the value(s) of the parameter t for which the following system of linear equations has (a) unique solution, (b) no solution, and (c) infinitely many solutions. x - 2z =1 2x+3y-z=8 2y+(r* -2)z =t+2 10 -2 1 2 3 0 2 -2 t+2] 1 0 -0 3 o 2 r-2 1+2 -2 -2 -1 6 lo 2 r-2 1+2] 1 0 -2 2 0 0 -4t-2 a. If -4 0 or t+ ±2, the system has a unique solution. b. If t=-2, the system has no solution. Last row becomes [0 o 0 -4). c. If t= 2, the system has infinitely many solutions (see graph below) since the last row becomes [0 o o o). 100 101
2. Find the value(s) of the parameter t for which the following system of linear equations has (a) unique solution, (b) no solution, and (c) infinitely many solutions. x - 2z =1 2x+3y-z=8 2y+(r* -2)z =t+2 10 -2 1 2 3 0 2 -2 t+2] 1 0 -0 3 o 2 r-2 1+2 -2 -2 -1 6 lo 2 r-2 1+2] 1 0 -2 2 0 0 -4t-2 a. If -4 0 or t+ ±2, the system has a unique solution. b. If t=-2, the system has no solution. Last row becomes [0 o 0 -4). c. If t= 2, the system has infinitely many solutions (see graph below) since the last row becomes [0 o o o). 100 101
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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Adeel 5 pt2.pdf
farmingdale.open.suny.edu/bbcswebdav/pid-2228193-dt-content-rid-23286868_1/courses/202109-MTH245-001-90761/MTH%20245%20Dynamical%20Systems%20of%20Equations.pdf
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Dyaanical Syten af Linar Equations
2. Find the value(s) of the parameter t for which the following system of linear
equations has (a) unique solution, (b) no solution, and (c) infinitely many
solutions.
1
2z = 1
||
2x+3у-z %3D8
-
a, la ..-4
2y+(r -2)z=t+2
nship
ACK.jpg
3
[1 0
-2
1
[1
-2
1
[1
-2
1
2
3
-1
8
3
3
1
1
2
2
t? -2
t+2
2
t2 - 2
t+2
2
t? - 2
t+2|
Screen Shot
1
-2
2021-10...1.54 AM
→ |0
1
1
2
ization
1? -4
t- 2
a. If t – 4 + 0 or t +±2, the system has a unique solution.
3
b. If t=-2, the system has no solution. Last row becomes [0 0 0 -4].
ization
JPG
c. If t= 2, the system has infinitely many solutions (see graph below) since the
last row becomes 0 0 0 0.
100
50
k.JPG
OCT
PAGES
W
P
101
...
...
国
II](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7daa69d8-205a-4b72-abf5-96966d755823%2F29a4f0fa-ddcd-4890-9dc2-90390dca98bf%2Feulswb_processed.png&w=3840&q=75)
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Adeel 5 pt2.pdf
farmingdale.open.suny.edu/bbcswebdav/pid-2228193-dt-content-rid-23286868_1/courses/202109-MTH245-001-90761/MTH%20245%20Dynamical%20Systems%20of%20Equations.pdf
A
1101
Apps
Reading List
MTH 245 Dynamical Systems of Equations.pdf
2 / 4
+ | 0 O
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101
1101Test
Dyaanical Syten af Linar Equations
2. Find the value(s) of the parameter t for which the following system of linear
equations has (a) unique solution, (b) no solution, and (c) infinitely many
solutions.
1
2z = 1
||
2x+3у-z %3D8
-
a, la ..-4
2y+(r -2)z=t+2
nship
ACK.jpg
3
[1 0
-2
1
[1
-2
1
[1
-2
1
2
3
-1
8
3
3
1
1
2
2
t? -2
t+2
2
t2 - 2
t+2
2
t? - 2
t+2|
Screen Shot
1
-2
2021-10...1.54 AM
→ |0
1
1
2
ization
1? -4
t- 2
a. If t – 4 + 0 or t +±2, the system has a unique solution.
3
b. If t=-2, the system has no solution. Last row becomes [0 0 0 -4].
ization
JPG
c. If t= 2, the system has infinitely many solutions (see graph below) since the
last row becomes 0 0 0 0.
100
50
k.JPG
OCT
PAGES
W
P
101
...
...
国
II
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