Mathematics · Differential Equations
The general solution of the differential equation dydx = 2xy - 4x + y - 22xy + x - 4y - 2 is:
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- 15(y - x) - 2 log|y - 2x - 2| = C
- 22(y - x) + 5 log|y - 2x - 2| = C✓
- 32(y - x) - 5 log|y - 2x - 2| = C
- 45(y - x) + 2 log|y - 2x - 2| = C
Correct answer
2(y - x) + 5 log|y - 2x - 2| = C
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