The solution $of$ the differential equation

$2\frac{d^{2}y(t)}{d{t}^2}+6\frac{dy(t)}{dt}+20y(t)=4{}^{}(t)$

Contains $(t)$ and has $g(0)=-3$ and $g^{\text{'}}(0)=-1$

Contains $2(t)$ and has $g(0)=-6$ and $g^{\text{'}}(0)=-2$

None $of$ the answers

Contains $(t)$ and has $g(0)=-6$ and $g^{\text{'}}(0)=0$

has not any $(t)$ and has $g(0)=-6$ and $g^{\text{'}}(0)=-2$