Let \(d\) be the distance between the parallel lines \(3 x-2 y+5=0\) and \(3 x-2 y+5+2 \sqrt{13}=0\). Let \(\mathrm{L}_1 \equiv 3 \mathrm{x}-2 \mathrm{y}+\mathrm{k}_1=0\left(\mathrm{k}_1>0\right)\) and \(\mathrm{L}_2 \equiv 3 \mathrm{x}-2 \mathrm{y}\) \(+\mathrm{k}_2=0\left(\mathrm{k}_2>0\right)\) be two lines that are at the distance of \(\frac{4 \mathrm{~d}}{\sqrt{13}}\) and \(\frac{3 \mathrm{~d}}{\sqrt{13}}\) from the line \(3 \mathrm{x}-2 \mathrm{y}+5=0\). Then the combined equation of the lines \(\mathrm{L}_1=0\) and \(\mathrm{L}_2=0\) is

1. A \((3 x-2 y)^2+24(3 x-2 y)+143=0\)
2. B \((3 x-2 y)^2+8(3 x-2 y)+33=0\)
3. C \((3 x-2 y)^2+12(3 x-2 y)+13=0\)
4. D \((3 x-2 y)^2+12(3 x-2 y)+1=0\)