The solution of differential equation \(x^2 \frac {d^2y} {dx^2} - 2x \frac {dy} {dx} + 2y = 0\) will be ___________, where c1 and c2 are arbitrary constants.

The solution of differential equation \(x^2 \frac {d^2y} {dx^2} - 2x

1.	The solution of differential equation \(x^2 \frac {d^2y} {dx^2} - 2x \frac {dy} {dx} + 2y = 0\) will be ___________, where c1 and c2 are arbitrary constants.
A.	y = c1x + c2x2
B.	y = c1 log x + c2x
C.	y = c1 + c2x
D.	y = c1x2 + c2x3
Answer» B. y = c1 log x + c2x