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Solve the Differential Equation y′=xe−sin⁡x−ycos⁡xy ^ { \prime } = x e ^ { - \sin x } - y \cos x

Question 38

Multiple Choice

Solve the differential equation. y′=xe−sin⁡x−ycos⁡xy ^ { \prime } = x e ^ { - \sin x } - y \cos x


A) y=(12x2+C) e−sin⁡xy = \left( \frac { 1 } { 2 } x ^ { 2 } + C \right) e ^ { - \sin x }
B) y=12x+Ce−cos⁡xy = \frac { 1 } { 2 } x + C e ^ { - \cos x }
C) y=Ce−sin⁡xy = C e ^ { - \sin x }
D) y=e−sin⁡x+Cxy = e ^ { - \sin x } + C x
E) y=(2x2+C) e−xsin⁡xy = \left( 2 x ^ { 2 } + C \right) e ^ { - x } \sin x

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