Let m1 , m2 be the slopes of two adjacent sides of a square of side a such that a2 + 11a + 3(\(m^2_ 2+m^2_ 2\)) = 220 If one vertex of the square is (10(cosα – sinα), 10 (sinα + cosα)), where α ∈ (0, π/2) and the equation of one diagonal is (cosα – sinα) x + (sinα + cosα) y = 10, then 72 (sin4 α + cos4 α) + a2 – 3a + 13 is equal to:
(A) 119
(B) 128
(C) 145
(D) 155