Final Answer
Step-by-step Solution
Specify the solving method
We need to isolate the dependent variable , we can do that by simultaneously subtracting $-3x^2y+2xy^2$ from both sides of the equation
Solve the product $-\left(-3x^2y+2xy^2\right)$
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$\frac{dy}{dx}x^3=12-\left(-3x^2y+2xy^2\right)$
Learn how to solve trigonometric identities problems step by step online. Solve the differential equation dy/dxx^3-3x^2y2xy^2=12. We need to isolate the dependent variable , we can do that by simultaneously subtracting -3x^2y+2xy^2 from both sides of the equation. Solve the product -\left(-3x^2y+2xy^2\right). Rewrite the differential equation. Expand the fraction \frac{12+3x^2y-2xy^2}{x^3} into 3 simpler fractions with common denominator x^3.