The differential equation
y-2y^(2)=(y^(3)+1x)y^(')
can be written in differential form:
M(x,y)dx+N(x,y)dy=0
where
M(x,y)=, and
N(x,y)= (To receive credit both answers must be correct.)
The left-hand side M(x,y)dx+N(x,y)dy becomes an exact differential if it is divided by y^(2). Integrate the resulting equation to
obtain a solution of the differential equation:
=C.
The differential equation
y-2y2 = (y3+1x) y
can be written in differential form:
M(x,y)dx+N(x,y)dy=0
where
M(x,y)
and
N(x,y)
y3+1x) To receive credit both answers must be correct.
The left-hand side M(, y) d + N(, y) dy becomes an exact differential if it is divided by y2. Integrate the resulting equation to obtain a solution of the differential equation: =C.
