(cos(y))dx+(y^2-xsin(y))dy=0

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Solution for (cos(y))dx+(y^2-xsin(y))dy=0 equation:


Simplifying
(cos(y)) * dx + (y2 + -1xsin(y)) * dy = 0

Multiply cos * y
(cosy) * dx + (y2 + -1xsin(y)) * dy = 0

Multiply cosy * dx
cdosxy + (y2 + -1xsin(y)) * dy = 0

Multiply insx * y
cdosxy + (y2 + -1insxy) * dy = 0

Reorder the terms:
cdosxy + (-1insxy + y2) * dy = 0

Reorder the terms for easier multiplication:
cdosxy + dy(-1insxy + y2) = 0
cdosxy + (-1insxy * dy + y2 * dy) = 0
cdosxy + (-1dinsxy2 + dy3) = 0

Solving
cdosxy + -1dinsxy2 + dy3 = 0

Solving for variable 'c'.

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

Add 'dinsxy2' to each side of the equation.
cdosxy + -1dinsxy2 + dinsxy2 + dy3 = 0 + dinsxy2

Combine like terms: -1dinsxy2 + dinsxy2 = 0
cdosxy + 0 + dy3 = 0 + dinsxy2
cdosxy + dy3 = 0 + dinsxy2
Remove the zero:
cdosxy + dy3 = dinsxy2

Add '-1dy3' to each side of the equation.
cdosxy + dy3 + -1dy3 = dinsxy2 + -1dy3

Combine like terms: dy3 + -1dy3 = 0
cdosxy + 0 = dinsxy2 + -1dy3
cdosxy = dinsxy2 + -1dy3

Divide each side by 'dosxy'.
c = ino-1y + -1o-1s-1x-1y2

Simplifying
c = ino-1y + -1o-1s-1x-1y2

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