1. In cach case decide if the linear system of equations has a unique solution, no solution or many solutions. No justification is required. 311 + 3, (i) I1 + 21, = -1. - I2 - I3 = 0, I2 + I3 = 0, I3 = 0. (ii) 21 -I - I = 1, (iii) I2 + I3%3D 5, 211 - I3 10. %3D -II + 2r2 I + 3r2 + 4r3 + 1A 2 + 6rz + 8r3 + I4 6r3 + I4 = 0, = 0. (iv) = 0. + 2r2 3r + Ars + 4 6r3 + r4 = 3. 2. %3D (v) 1.
1. In cach case decide if the linear system of equations has a unique solution, no solution or many solutions. No justification is required. 311 + 3, (i) I1 + 21, = -1. - I2 - I3 = 0, I2 + I3 = 0, I3 = 0. (ii) 21 -I - I = 1, (iii) I2 + I3%3D 5, 211 - I3 10. %3D -II + 2r2 I + 3r2 + 4r3 + 1A 2 + 6rz + 8r3 + I4 6r3 + I4 = 0, = 0. (iv) = 0. + 2r2 3r + Ars + 4 6r3 + r4 = 3. 2. %3D (v) 1.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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I really don't understand this question at all. I know its a big ask, but could you please go through each part and explain to me why it has an unique solution, no solution or multiple solutions. I know it says no justification required but I think I need one to understand the question.
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