Mathematics · Differential Equations
The general solution of the differential equation cot(x) dydx + y = 3x2 cot(x) + x3, where x ≠ nπ (n is any integer), is: (where C is an arbitrary constant)
Verified Solution4 OptionsUpdated: October 2026👁️1 View
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- 1y cos(x) = x3 cos(x) + C✓
- 2y sec(x) = x3 sec(x) + C
- 3y = x3 + C sec(x)
- 4y2 = x cos(x) + C
Correct answer
y cos(x) = x3 cos(x) + C
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