Answer:

Explanation:
Given the second-order differential equation,
, solve it using variation of parameters.
(1) - Solve the DE as if it were homogenous and find the homogeneous solution


(2) - Find the Wronskian determinant

(3) - Find W_1 and W_2


(4) - Find u_1 and u_2
\
u_1:

u_2:
\

(5) - Generate the particular solution


(6) - Form the general solution


Thus, the solution to the given DE is found where c_1 and c_2 are arbitrary constants that can be solved for given an initial condition. You can simplify the solution more if need be.