Let AB and PQ be two vertical poles, 160 m apart from each other. Let C be the middle point of B and Q, which are feet of these two poles. Let π/8 and θ be the angles of elevation from C to P and A, respectively. If the height of pole PQ is twice the height of pole AB, then tan2 θ is equal to
(A) 3 - 2√2 / 2
(B) 3 + √2 / 2
(C) 3 - 2√2 / 4
(D) 3 - √2 / 4