Plane $ P $ contains four distinct lines $ l_{1}, l_{2}, l_{3} $, and $ l_{4} $. Suppose $ l_{1} \perp l_{2}, l_{2} \perp l_{3} $, and $ l_{3} \| l_{4} $. How are $ l_{1} $ and $ l_{4} $ related? Choose the correct answer below.
A $ l_{1} $ is perpendicular to $ l_{4} $ because $ l_{1} $ is parallel to $ l_{3} $ and $ l_{3} $ is parallel to $ l_{4} $.
(B) $ l_{1} $ is parallel to $ l_{4} $ because $ l_{1} $ is perpendicular to $ l_{3} $ and $ l_{3} $ is parallel to $ l_{4} $.
(C) $ l_{1} $ is perpendicular to $ l_{4} $ because $ l_{1} $ is perpendicular to $ l_{3} $ and $ l_{3} $ is parallel to $ l_{4} $.
(D) $ l_{1} $ is parallel to $ l_{4} $ because $ l_{1} $ is parallel to $ l_{3} $ and $ l_{3} $ is parallel to $ l_{4} $.

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