The Laplace transform $x(s)of$ the solution $x(t)of$ the initial value problem

$2x^{\text{'}\text{'}}+t*x=0,$ with $,x(0)=1,x^{\text{'}}(0)=2$

satisfies a linear first$-$order differential equation that can $be$ obtained $by$ applying the Laplace

transform $to$ the ODE $of$ the initial value problem.

Determine the functions $p$ and $qofs$ such that the first$-$order differential equation $isof$ the form

$x^{\text{'}}(s)+p(s)*x(s)=q(s)$

$p(s)=1_{?}$

$q(s)=$