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Q.The solution of dydx=yx+tan⁡(yx)\dfrac{dy}{dx} = \dfrac{y}{x} + \tan(\dfrac{y}{x}) is

a
sin⁡(yx)=Cx\sin(\dfrac{y}{x}) = C x
b
sin⁡(yx)=C/x\sin(\dfrac{y}{x}) = C / x
c
cos⁡(yx)=Cx\cos(\dfrac{y}{x}) = C x
d
xsin⁡(yx)=Cx \sin(\dfrac{y}{x}) = C

Correct Answer: Option D

The correct solution involves applying the fundamental concept to derive the final value step by step...

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