Find a basis {b₁,b2, ...} for the eigenspace corresponding to (the eigenvalue) λ.-15 -32 -18 12-56 3 123036 -27 -26-15-32 -50 - 26 23; λ = −41 MmlI = matrix (3,3, [36,-4, -12,86, -6, -30,82,-10,-27])2 print (MmlI); print()3#Put your code below this lineEvaluateFill in vectors in numerical order. Leave blank those that are not needed.b₁b2b3Language: Sage↑

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Find a basis {b₁,b2,...} for the eigenspace corresponding to (the eigenvalue) X. -15 -32 -18 12 -56 3 12 30 36 -27 -26 -15 -32 -50 -26 23 1 2 3 b₁ b2 b3 ; λ = || = −4 Evaluate Fill in vectors in numerical order. Leave blank those that are not needed. MmlI = matrix (3,3, [36,-4,-12, 86, -6, -30,82,-10,-27]) print (MmlI); print() #Put your code below this line Language: Sage ↑

Find a basis {b₁,b2,...} for the eigenspace corresponding to (the eigenvalue) X. -15 -32 -18 12 -56 3 12 30 36 -27 -26 -15 -32 -50 -26 23 1 2 3 b₁ b2 b3 ; λ = || = −4 Evaluate Fill in vectors in numerical order. Leave blank those that are not needed. MmlI = matrix (3,3, [36,-4,-12, 86, -6, -30,82,-10,-27]) print (MmlI); print() #Put your code below this line Language: Sage ↑

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.6: The Algebra Of Matrices

Problem 13E

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