Mathematics · Differential Equations
The general solution of the differential equation cos(x)(1 + cos(y))dx - sin(y)(1 + sin(x))dy = 0 is:
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- 11 + sin(x)cos(y) = C (where C is a constant of integration)
- 2(1 + sin(x))(1 + cos(y)) = C (where C is a constant of integration)✓
- 31 + sin(x) + cos(y) = C (where C is a constant of integration)
- 4(1 + cos(x))(1 + sin(y)) = C (where C is a constant of integration)
Correct answer
(1 + sin(x))(1 + cos(y)) = C (where C is a constant of integration)
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