Let \( P_1 \) and \( P_2 \) be two planes given by \( P_1 : 10x + 15y + 12z - 60 = 0 \), \( P_2 : -2x + 5y + 4z - 20 = 0 \) Which of the following straight lines can be an edge of some tetrahedron whose two faces lie on \( P_1 \) and \( P_2 \)?
\( \dfrac{x-1}{0} = \dfrac{y-1}{0} = \dfrac{z-1}{5} \)
\( \dfrac{x-6}{-5} = \dfrac{y}{2} = \dfrac{z}{3} \)
\( \dfrac{x}{-2} = \dfrac{y-4}{5} = \dfrac{z}{4} \)
\( \dfrac{x}{1} = \dfrac{y-4}{-2} = \dfrac{z}{3} \)
