Find the solution to the following differential equation. Take the constants of integration to be zeros
(1+x)y′+2y=sin(x)1+x\displaystyle {\left({1}+{x}\right)}{y}'+{2}{y}=\frac{{\sin{{\left({x}\right)}}}}{{{1}+{x}}}(1+x)y′+2y=1+xsin(x)
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