There is a circle of radius 1 cm. Each member of a sequence of regular polygons \(S_1(n)\), \(n = 4, 5, 6, \ldots\), where \(n\) is the number of sides of the polygon, is circumscribing the circle; and each member of the sequence of regular polygons \(S_2(n)\), \(n = 4, 5, 6, \ldots\), where \(n\) is the number of sides of the polygon, is inscribed in the circle. Let \(L_1(n)\) and \(L_2(n)\) denote the perimeters of the corresponding polygons of \(S_1(n)\) and \(S_2(n)\). Then \(\frac{L_1(13) + 2\pi}{L_2(17)}\) is