The general solution of the equation y" + 4y = 6cosx is
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Answer:
The general solution of the equation is
y=cos2x + sin2x + 2cosx
Step-by-step explanation:
As this equation is Non-homogenous
so we solve by using this relation
Y = Yc + Yp
As yc is the complementary solution
and yp is the particular solution
To solve Complementary solution
D² + 4 =
D² = -4
D = +-2i
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