Given that y, (x) = e-2x is a solution of the differential equration y"- 4y 0. If %3D we use the reduction of order method, the second solution of the given equation is: O y_2 (x)=e^2x O y_2 (x)=(e^x)/4 O y_2 (x)=(e^2x)/4 O None of them

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Given that y, (x) = e-2* is a solution of the differential equation y"-4y 0. If
we use the reduction of order method, the second solution of the given equation
is:
O y_2 (x)=e^2x
O y_2 (x)=(e^x)/4
O y_2 (x)=(e^2x)/4
O None of them
Transcribed Image Text:Given that y, (x) = e-2* is a solution of the differential equation y"-4y 0. If we use the reduction of order method, the second solution of the given equation is: O y_2 (x)=e^2x O y_2 (x)=(e^x)/4 O y_2 (x)=(e^2x)/4 O None of them
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