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Let the tangent to the circle C1 ∶ x2 + y2 = 2 at the point M(−1, 1) intersect the circle C2 ∶ (x − 3)2 + (y −2)2 = 5, at two distinct points A and B. If the tangents to C2 at the points A and B intersect at N, then the area of the triangle ANB is equal to :

(A) 1/2

(B) 2/3

(C) 1/6

(D) 5/3

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