The diffrential equation is .
The general solution is .
Diffrentiate with respect to .
The first derivative is .
Diffrentiate with respect to .
.
Initial conditions :
\ when
.
when
.
and
when
.
Substiute the values in .
Consider the first derivative : .
Substiute the values .
Substiute the values of in
.
The particular solution is .