Mathematics · Differential Equations
The general solution of the differential equation dydx = 2x2 - xy - y2x2 - y2 is:
Verified Solution4 OptionsUpdated: October 2026👁️1 View
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- 1log|y2 - 2x2x2| + √2 log|y - √2xy + √2x| + 2√2 log|x| = c
- 2√2 log|y2 - 2x2x2| + log|y - √2xy + √2x| + 2√2 log|x| = c✓
- 3√2 log|y2 + 2x2x2| + log|y + √2xy - √2x| + 2√2 log|x| = c
- 4log|2x2 - y2x2| + √2 log|y + √2xy - √2x| + log|x| = c
Correct answer
√2 log|y2 - 2x2x2| + log|y - √2xy + √2x| + 2√2 log|x| = c
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