The solution of, where, whereis
None of the above
Explanation of the correct option.
Step-1 Converting in linear differential equation:
Given:
We can also write as,
Step-2 : Finding integrating factor:
Since the solution of first-order differential equation is given by,
We know that, is calculated as
So
,
Step-3: Solution of differential equation:
Therefore, the general solution is
Now compute
Let,
Now,
at and
From equation ,
Hence, option (D) is the correct answer.