Question
2)It can be shown that y1=e^(2x)andy2=xe^(2x)are solutions to the differential equation d^2y/dx^2+4dy/dx+4y=0on(,). (a) What does the Wronskian ofy1,y2equal on(,)? W(y1,y2)=.....................?.........................on (,). (b) Is {y1,y2}a fundamental
2)It can be shown that y1=e^(2x)andy2=xe^(2x)are solutions to the differential equation
d^2y/dx^2+4dy/dx+4y=0on(,).
(a) What does the Wronskian ofy1,y2equal on(,)?
W(y1,y2)=.....................?.........................on (,).
(b) Is {y1,y2}a fundamental set for the given differential equation? YES or NO
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Probability and Random Processes With Applications to Signal Processing and Communications
Authors: Scott Miller, Donald Childers
2nd edition
123869811, 978-0121726515, 121726517, 978-0130200716, 978-0123869814
