Since the given equation is separable, we can rewrite is as
Taking integral on the both side of the equation, we have
Note that using substitution for any fixed number , we have
Applying this for and , we obtain
and
where
and
are arbitrary constants.
Therefore, we get
which can be simplified as follows
We plug to find the constant ,
Finally, taking a logarithm to the simplified equation, we can find the solution
Answer: