Mathematics · Differential Equations
Find the differential equation whose general solution is given by (y - c1)2 - x2 = c2, where c1 and c2 are arbitrary constants.
- 1xd2ydx2 - (dydx)3 + xdydx = 0
- 2xd2ydx2 + (dydx)3 - xdydx = 0
- 3xd2ydx2 - (dydx)3 + dydx = 0
- 4xd2ydx2 + (dydx)3 - dydx = 0✓
Correct answer
xd2ydx2 + (dydx)3 - dydx = 0
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