If ${\mathrm{x}}^{3}\mathrm{dy}+\mathrm{xydx}={\mathrm{x}}^{2}\mathrm{dy}+2\mathrm{ydx};\mathrm{y}(2)=\mathrm{e}$ and $x 1,$ then $y(4)$ is equal to: [JEE Main 2020, 3 Sep (Shift 2)]

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If ${\mathrm{x}}^{3}\mathrm{dy}+\mathrm{xydx}={\mathrm{x}}^{2}\mathrm{dy}+2\mathrm{ydx};\mathrm{y}(2)=\mathrm{e}$ and $x > 1,$ then $y(4)$ is equal to: [JEE Main 2020, 3 Sep (Shift 2)]

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If \({\mathrm{x}}^{3}\mathrm{dy}+\mathrm{xydx}={\mathrm{x}}^{2}\mathrm{dy}+2\mathrm{ydx};\mathrm{y}(2)=\mathrm{e}\) and …

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