That depends on what question you have been asked concerning the two tangents.
All by itself, a circle with two tangents is quite content, and isn't looking for a solution.
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The tangent of an angle equals the inverse of an angle complementary to it. The relationship between the two tangents is that they are multiplicative inverses.
It depends on what information you have: radius, diameter, lengths of tangents from a point outside the circle, length of chord and its distance from the centre, etc. Also, the term is circumference, not circumfrence.
Since AB and AC are tangent to the circle O, it seems that they both are drawn from the same outside point A. As tangents to a circle from an outside point are congruent, AB ≅ BC. Also, a tangent is perpendicular to radius drawn to point of contact. So that OB and OC are congruent radii. Therefore, the perimeter of the quadrilateral ABOC equals to P = 2(12 cm) + 2(5 cm) = 34 cm.