Factorise: cx-3dx+2cy-6dy
Answers
Answered by
3
ANSWER
For
dx
dy
+P(x)y=Q(x) where &&P(x),Q(x)$$ are function of x
The integrating factor=e
∫P(x)dx
Here x
dx
dy
−y=x
3
dx
dy
−
x
y
=x
2
P(x)=−
x
1
Integrating Factor =e
∫−
x
1
dx
=e
−lnx
=e
lnx
−1
=e
ln
x
1
=
x
1
Answered by
1
Step-by-step explanation:
cx−3dx+2cy−6dy
Do the grouping cx−3dx+2cy−6dy=(cx−3dx)+(2cy−6dy), and factor out x in the first and 2y in the second group.
x(c−3d)+2y(c−3d)
Factor out common term c−3d by using distributive property.
(c−3d)(x+2y)
Similar questions