Xdy-ydx=x^3y(xdy+ydx)

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Solution for Xdy-ydx=x^3y(xdy+ydx) equation:


Simplifying
Xdy + -1ydx = x3y(xdy + ydx)

Reorder the terms:
-1dxy + dyX = x3y(xdy + ydx)

Combine like terms: dxy + dxy = 2dxy
-1dxy + dyX = x3y(2dxy)

Remove parenthesis around (2dxy)
-1dxy + dyX = x3y * 2dxy

Reorder the terms for easier multiplication:
-1dxy + dyX = 2x3y * dxy

Multiply x3y * dxy
-1dxy + dyX = 2dx4y2

Solving
-1dxy + dyX = 2dx4y2

Solving for variable 'd'.

Move all terms containing d to the left, all other terms to the right.

Add '-2dx4y2' to each side of the equation.
-1dxy + -2dx4y2 + dyX = 2dx4y2 + -2dx4y2

Combine like terms: 2dx4y2 + -2dx4y2 = 0
-1dxy + -2dx4y2 + dyX = 0

Factor out the Greatest Common Factor (GCF), 'dy'.
dy(-1x + -2x4y + X) = 0

Subproblem 1

Set the factor 'dy' equal to zero and attempt to solve: Simplifying dy = 0 Solving dy = 0 Move all terms containing d to the left, all other terms to the right. Simplifying dy = 0 The solution to this equation could not be determined. This subproblem is being ignored because a solution could not be determined.

Subproblem 2

Set the factor '(-1x + -2x4y + X)' equal to zero and attempt to solve: Simplifying -1x + -2x4y + X = 0 Reorder the terms: X + -1x + -2x4y = 0 Solving X + -1x + -2x4y = 0 Move all terms containing d to the left, all other terms to the right. Add '-1X' to each side of the equation. X + -1x + -1X + -2x4y = 0 + -1X Reorder the terms: X + -1X + -1x + -2x4y = 0 + -1X Combine like terms: X + -1X = 0 0 + -1x + -2x4y = 0 + -1X -1x + -2x4y = 0 + -1X Remove the zero: -1x + -2x4y = -1X Add 'x' to each side of the equation. -1x + x + -2x4y = -1X + x Combine like terms: -1x + x = 0 0 + -2x4y = -1X + x -2x4y = -1X + x Add '2x4y' to each side of the equation. -2x4y + 2x4y = -1X + x + 2x4y Combine like terms: -2x4y + 2x4y = 0 0 = -1X + x + 2x4y Simplifying 0 = -1X + x + 2x4y The solution to this equation could not be determined. This subproblem is being ignored because a solution could not be determined. The solution to this equation could not be determined.

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