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Without Solving for the Undetermined Coefficients, the Correct Form of a Particular

Question 5

Multiple Choice

Without solving for the undetermined coefficients, the correct form of a particular solution of the differential equation y+4y=cos(2x) y ^ { \prime \prime } + 4 y = \cos ( 2 x ) is


A) yp=Acos(2x) y _ { p } = A \cos ( 2 x )
B) yp=Acos(2x) +Bsin(2x) y _ { p } = A \cos ( 2 x ) + B \sin ( 2 x )
C) yp=Axcos(2x) y _ { p } = A x \cos ( 2 x )
D) yp=Axcos(2x) +Bsin(2x) y _ { p } = A x \cos ( 2 x ) + B \sin ( 2 x )
E) yp=Axcos(2x) +Bxsin(2x) y _ { p } = A x \cos ( 2 x ) + B x \sin ( 2 x )

Correct Answer:

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