Mathematics · Differential Equations
The solution of the differential equation √(1 - x2) dy + √(1 - y2) dx = 0 (|x| < 1, |y| < 1) is:
- 1sin-1(y) - sin-1(x) = c
- 2x2√(1 - x2) + y2√(1 - y2) = c
- 3sin-1(y) + sin-1(x) = c✓
- 4x √(1 - y2) + y √(1 - x2) = c
Correct answer
sin-1(y) + sin-1(x) = c
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