The particular solution of the differential equation (D2 4)y = 12 is
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Answer:
xdy+2ydx=0
⇒
y
dy
+
x
2dx
=0
On Integrating both sides, we get
∫
y
dy
+2∫
x
dx
=C
1
logy+2logx=logC
logyx
2
=logC
∴x
2
y=C
When x=2,y=1, then C=4
∴ Particular solution is x
2
y=4
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