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1. In each case decide if the linear system of equations has a unique solution, no solution or many solutions. No justification is required. 3r + 2 = 3, (1) I1 + 2r3 = -1. I3 = 0, I3 + I3 = 0, I3 = 0. (i) 1, (iii) 5, 3=10.

1. In each case decide if the linear system of equations has a unique solution, no solution or many solutions. No justification is required. 3r + 2 = 3, (1) I1 + 2r3 = -1. I3 = 0, I3 + I3 = 0, I3 = 0. (i) 1, (iii) 5, 3=10.

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter11: Matrices And Determinants
Section11.1: Matrices And Systems Of Linear Equations
Problem 1E: If a system of linear equations has infinitely many solutions, then the system is called _______. If...
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I dont understand what makes a system unique, multiple or none please explain in the answer for each of these parts thank you !!

1. In each case decide if the linear system of equations has a unique solution, no solution or many solutions. No justification is required. 3r + 2 = 3, (1) I1 + 2r3 = -1. I3 = 0, I3 + I3 = 0, I3 = 0. (i) 1, (iii) 5, 3=10.
Transcribed Image Text:1. In each case decide if the linear system of equations has a unique solution, no solution or many solutions. No justification is required. 3r + 2 = 3, (1) I1 + 2r3 = -1. I3 = 0, I3 + I3 = 0, I3 = 0. (i) 1, (iii) 5, 3=10.
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