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Find the equation of the curve passing through the origin and satisfying the differential equation \((1 + x^2) \frac{dy}{dx} + 2xy = 4x^2 \)
cbse
class12
modelpaper
2012
sec-b
q28
math
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Dec 29, 2012
by
thanvigandhi_1
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Solve the differential equation : $ (x^2-1)\large\frac{dy}{dx}$$+2xy=\large\frac{1}{x^2-1} $
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Jan 4, 2013
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Solve the following differential equation : $ x^2 \large\frac{dy}{dx} $$= y^2+ 2xy $
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Find the particular solution of the following differential equation satisfying the given condition : $ \bigg[ x\: sin^2 \bigg(\large\frac{y}{x} \bigg)$$ - y \bigg] dx+x\: dy=0; y(1)=\large\frac{\pi}{4} $
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Solve the differential equation $ 2xy+y^2-2x^2\large\frac{dy}{dx}$$=0 : y(1)=2.$
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Jan 17, 2013
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cbse
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