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Let Lyl = y + 2y + y (a) Solve the initial value problem L[y]=0 y(0)=1 (y0)=1 (b) Use the method of undetermined coefficient

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Solution .. let Lly = y +2y ty a that given L(9] =o using y+2ylty Auxilliary equation, m² +2m til (m +1)? m= -1,-1 y(t) = cI = (ا ا . و --(G=1 C C = 2 2 Now from equation. y (t) = (1+2+) et 3 6 t 2 е at 2e : Given that Lly y + +zy ty Using part co 2A= 9 A = 1 from equation 5 Required, particular solution is t² et g =ts

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