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3. Same question for and the choice b = (³). 2x-y-z = b₁ x + 2z = b₂

3. Same question for and the choice b = (³). 2x-y-z = b₁ x + 2z = b₂

Advanced Engineering Mathematics
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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How would I do #3? I included question 1 to show what question number 3 references.
in the case b = 3. Same question for and the choice b = A = 1 0 2 1 1 2 -1 3 " 4. Find the null space and column space of the matrices 0 1 1 -2 1 10 1 022-4 writing your answer in the sa 3 (³). " 2x -y-z = b₁ X + 2z = b₂ B= = " an
Transcribed Image Text:in the case b = 3. Same question for and the choice b = A = 1 0 2 1 1 2 -1 3 " 4. Find the null space and column space of the matrices 0 1 1 -2 1 10 1 022-4 writing your answer in the sa 3 (³). " 2x -y-z = b₁ X + 2z = b₂ B= = " an
fit.instructure.com/courses/607468/files/folder/Homework?preview=45948751 1. Consider the system A What condition (if any) on b = (43) 2 b= find all solutions of the system using elimination and back substitution. Write your answer in the form v = Vp + Vn, where vp is a particular solution, and the null solution Vn is a linear combination of special null solutions. 2. Same question for in the case b x=y=b₁ 2x + 3y = b₂ 3x + 2y = b3 0 b2 z2tb₁ + t = b₂ 2y + 2z-4t=b3 + z = 3t = b4 Find the condition on b (if any) so that the system is solvable, and find all solutions -X is needed to ensure the system is solvable? For x + y y+ writing your answer in the same form as in Problem 1 MacBook Air
Transcribed Image Text:fit.instructure.com/courses/607468/files/folder/Homework?preview=45948751 1. Consider the system A What condition (if any) on b = (43) 2 b= find all solutions of the system using elimination and back substitution. Write your answer in the form v = Vp + Vn, where vp is a particular solution, and the null solution Vn is a linear combination of special null solutions. 2. Same question for in the case b x=y=b₁ 2x + 3y = b₂ 3x + 2y = b3 0 b2 z2tb₁ + t = b₂ 2y + 2z-4t=b3 + z = 3t = b4 Find the condition on b (if any) so that the system is solvable, and find all solutions -X is needed to ensure the system is solvable? For x + y y+ writing your answer in the same form as in Problem 1 MacBook Air
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