MAT 1005C "Elem. Lin. Algebra and Analytical Geometry" Quiz 1, September 30, 2024 VariantΣ Problem 3. Determine h and k such that system (a) no solution (b) a unique solution (c) infinitely many solutions. Solution: 32 2 31 h#2 k (a) In order that the system has no solution (b) In order that the system has a unique solution (c) In order that the system has infinitely many solutions

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.9: Properties Of Determinants
Problem 46E
Question
MAT 1005C "Elem. Lin. Algebra and Analytical Geometry" Quiz 1, September 30, 2024 VariantΣ
Problem 3. Determine h and k such that system
(a) no solution
(b) a unique solution
(c) infinitely many solutions.
Solution:
32
2
31
h#2
k
(a) In order that the system has no solution
(b) In order that the system has a unique solution
(c) In order that the system has infinitely many solutions
Transcribed Image Text:MAT 1005C "Elem. Lin. Algebra and Analytical Geometry" Quiz 1, September 30, 2024 VariantΣ Problem 3. Determine h and k such that system (a) no solution (b) a unique solution (c) infinitely many solutions. Solution: 32 2 31 h#2 k (a) In order that the system has no solution (b) In order that the system has a unique solution (c) In order that the system has infinitely many solutions
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