What is the two-parameter family of solutions of the second-order differential equation

A) $ y^{2}=C_{1} e^{x}+C_{2} $
B) $ \arctan (y)+C_{1}=C_{2} x $
C) $ \frac{1}{4} y^{2}+C_{1} \ln |y|=x+C_{2} $
D) $ \ln \left|y^{2}+C_{1}\right|=x+C_{2} $

Question

What is the two-parameter family of solutions of the second-order differential equation

A) $ y^{2}=C_{1} e^{x}+C_{2} $ 
B) $ \arctan (y)+C_{1}=C_{2} x $ 
C) $ \frac{1}{4} y^{2}+C_{1} \ln |y|=x+C_{2} $ 
D) $ \ln \left|y^{2}+C_{1}\right|=x+C_{2} $

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The Answer of What is the two-parameter family of solutions of the second-order differential equation

A) $ y^{2}=C_{1} e^{x}+C_{2} $ 
B) $ \arctan (y)+C_{1}=C_{2} x $ 
C) $ \frac{1}{4} y^{2}+C_{1} \ln |y|=x+C_{2} $ 
D) $ \ln \left|y^{2}+C_{1}\right|=x+C_{2} $

What Is the Two-Parameter Family of Solutions of the Second-Order y2=C1ex+C2 y^{2}=C_{1} e^{x}+C_{2} y2=C1​ex+C2​

What Is the Two-Parameter Family of Solutions of the Second-Order $y^{2}=C_{1} e^{x}+C_{2}$