(2xy-sec^2(2x))dx+(x^2+3y^2)dy=0

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Solution for (2xy-sec^2(2x))dx+(x^2+3y^2)dy=0 equation:


Simplifying
(2xy + -1sec2(2x)) * dx + (x2 + 3y2) * dy = 0

Remove parenthesis around (2x)
(2xy + -1c2es * 2x) * dx + (x2 + 3y2) * dy = 0

Reorder the terms for easier multiplication:
(2xy + -1 * 2c2es * x) * dx + (x2 + 3y2) * dy = 0

Multiply -1 * 2
(2xy + -2c2es * x) * dx + (x2 + 3y2) * dy = 0

Multiply c2es * x
(2xy + -2c2esx) * dx + (x2 + 3y2) * dy = 0

Reorder the terms:
(-2c2esx + 2xy) * dx + (x2 + 3y2) * dy = 0

Reorder the terms for easier multiplication:
dx(-2c2esx + 2xy) + (x2 + 3y2) * dy = 0
(-2c2esx * dx + 2xy * dx) + (x2 + 3y2) * dy = 0
(-2c2desx2 + 2dx2y) + (x2 + 3y2) * dy = 0

Reorder the terms for easier multiplication:
-2c2desx2 + 2dx2y + dy(x2 + 3y2) = 0
-2c2desx2 + 2dx2y + (x2 * dy + 3y2 * dy) = 0
-2c2desx2 + 2dx2y + (dx2y + 3dy3) = 0

Combine like terms: 2dx2y + dx2y = 3dx2y
-2c2desx2 + 3dx2y + 3dy3 = 0

Solving
-2c2desx2 + 3dx2y + 3dy3 = 0

Solving for variable 'c'.

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

Add '-3dx2y' to each side of the equation.
-2c2desx2 + 3dx2y + -3dx2y + 3dy3 = 0 + -3dx2y

Combine like terms: 3dx2y + -3dx2y = 0
-2c2desx2 + 0 + 3dy3 = 0 + -3dx2y
-2c2desx2 + 3dy3 = 0 + -3dx2y
Remove the zero:
-2c2desx2 + 3dy3 = -3dx2y

Add '-3dy3' to each side of the equation.
-2c2desx2 + 3dy3 + -3dy3 = -3dx2y + -3dy3

Combine like terms: 3dy3 + -3dy3 = 0
-2c2desx2 + 0 = -3dx2y + -3dy3
-2c2desx2 = -3dx2y + -3dy3

Divide each side by '-2desx2'.
c2 = 1.5e-1s-1y + 1.5e-1s-1x-2y3

Simplifying
c2 = 1.5e-1s-1y + 1.5e-1s-1x-2y3

Reorder the terms:
c2 = 1.5e-1s-1x-2y3 + 1.5e-1s-1y

Reorder the terms:
c2 + -1.5e-1s-1x-2y3 + -1.5e-1s-1y = 1.5e-1s-1x-2y3 + -1.5e-1s-1x-2y3 + 1.5e-1s-1y + -1.5e-1s-1y

Combine like terms: 1.5e-1s-1x-2y3 + -1.5e-1s-1x-2y3 = 0.0
c2 + -1.5e-1s-1x-2y3 + -1.5e-1s-1y = 0.0 + 1.5e-1s-1y + -1.5e-1s-1y
c2 + -1.5e-1s-1x-2y3 + -1.5e-1s-1y = 1.5e-1s-1y + -1.5e-1s-1y

Combine like terms: 1.5e-1s-1y + -1.5e-1s-1y = 0.0
c2 + -1.5e-1s-1x-2y3 + -1.5e-1s-1y = 0.0

The solution to this equation could not be determined.

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