Choose the correct answer. The general solution of a differential equation of the type `(dx)/(dy) + P_1 x = Q_1` is a)`y e^(int P_1 dy) = int (Q_1 e^(int P_1 dy))dy + c` b)`y e^(int P_1 dx) = int (Q_1 e^(int P_1 dx))dy + c` c)`x e^(int P_1 dy) = int (Q_1 e^(int P_1 dy))dy + c` d)`x e^(int P_1 dx) = int (Q_1 e^(int P_1 dx))dx + c`

Options

A. 'y . e^(int_(p d y))=int(Q_1 e^(int_( p d y)) d y+C'
B. y e^(int(_p, d x))=int(Q_1 e^(int( p_1 d x))) d x+C'
C. x_0 e^(int_(p d )y)=int(Q_s e^(int_p d y)) d y+C'
D. x, e^(int_(p, d x))=int(Q_1 e^(int(p_1 d x)) d x+C'

Answer

C