[All Steps] Solve the following differential equation by making the substitution u=e^-x y and using the Exponential Shift Theorem. (D-1)^2
Question: Solve the following differential equation by making the substitution \(u=e^{-x} y\) and using the Exponential Shift Theorem.
\[(D-1)^{2} y=0\]
Deliverable: Word Document 
Solution: Use the method of matrix reduction (demonstrated in class)
![[Step-by-Step] Use the method of matrix reduction](/images/solutions/MC-solution-library-68674.jpg "[Step-by-Step] Use the method of matrix reduction (demonstrated in")
[Step-by-Step] Use the method of matrix reduction (demonstrated in
![[Step-by-Step] Use the method of matrix reduction](/images/solutions/MC-solution-library-68675.jpg "[Step-by-Step] Use the method of matrix reduction (demonstrated in")
[Step-by-Step] Use the method of matrix reduction (demonstrated in
![[Solution] Let's define matrices A, B and](/images/solutions/MC-solution-library-68676.jpg "[Solution] Let's define matrices A, B and I as follows:")
[Solution] Let's define matrices A, B and I as follows:
![[All Steps] Let X=(lx , y) and](/images/solutions/MC-solution-library-68677.jpg "[All Steps] Let X=(lx , y) and let A, B and I be defined exactly")
[All Steps] Let X=(lx , y) and let A, B and I be defined exactly
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