Determine the value of the parameter s for which the syster 2x₂ = 1 2 ᏚᏆ 1 48x1 +48x2 = has a unique solution, and describe the solution.
Determine the value of the parameter s for which the syster 2x₂ = 1 2 ᏚᏆ 1 48x1 +48x2 = has a unique solution, and describe the solution.
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter9: Quadratic Functions And Equations
Section9.7: Solving Systems Of Linear And Quadratic Equations
Problem 24PPS
Related questions
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![Determine the value of the parameter s for which the syster
ᏚᏆ 1
48x1 +48x2
2x₂ = 1
2
has a unique solution, and describe the solution.
The system has a unique solution when s -2 and s 2,
s+1
s(s+2)
1
2(s+2)
and the unique solution is
and the unique solution is
The system has a unique solution when s -2 and s = 0,
3s-2
3(s²-4)
and the unique solution is
=
[2]-[-²
=
x2
and the unique solution is
x1
X2
The system has a unique solution when s ‡ -2 and s = 0,
s+1
s(s+2)
x1
X2
=
x1
X
2(s-6)
5(8²-4)
The system has a unique solution when s -2 and s # 2,
3s-2
3(s²-4)
=
[
1
2(s+2)
2(s-6)
5(s²-4)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fecf89109-a6b9-4cdd-8a4e-5fee09b4ea22%2F697ffa53-6ae1-496f-a58b-f89cf3af1fee%2F0g5cm6p_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Determine the value of the parameter s for which the syster
ᏚᏆ 1
48x1 +48x2
2x₂ = 1
2
has a unique solution, and describe the solution.
The system has a unique solution when s -2 and s 2,
s+1
s(s+2)
1
2(s+2)
and the unique solution is
and the unique solution is
The system has a unique solution when s -2 and s = 0,
3s-2
3(s²-4)
and the unique solution is
=
[2]-[-²
=
x2
and the unique solution is
x1
X2
The system has a unique solution when s ‡ -2 and s = 0,
s+1
s(s+2)
x1
X2
=
x1
X
2(s-6)
5(8²-4)
The system has a unique solution when s -2 and s # 2,
3s-2
3(s²-4)
=
[
1
2(s+2)
2(s-6)
5(s²-4)
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