A nonhomogeneous equation and a particular solution are given. Find a general solution for the equation.
The general solution of the given differential equation is .
The differential equation is,
Write the homogeneous differential equation of the equation (1),
The auxiliary equation for the above equation,
Solve the auxiliary equation,
The roots of the auxiliary equation are,
The complementary solution of the given equation is,
The given particular solution,
Therefore, the general solution is,
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