Solve y'(x)=e+y+xe ydx(1+x) tanzdy = 0 xydx (x +y)dy = 0 y'(x)=e+y+xe ydx(1+x) tanzdy = 0 xydx
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y'(x)=e+y+x²e¹ ydx(1+x²) tan¹zdy = 0 x²ydx (x³ +y³)dy = 0 y'(x)=e+y+x²e¹ ydx(1+x²) tan¹zdy = 0 x²ydx (x³ +y³)dy = 0
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ANSWER y x3 cx yx3cx EXPLANATION This is a separable differ... View the full answer
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