118. On the surface of a sphere with radius 2, there are three pairwise tangent circles with radius $\sqrt{2}$. The part of the sphere's surface located outside the circles forms two curvilinear triangles. Find the areas of these triangles.
118. Consider a cube with edge $2 \sqrt{2}$. A sphere centered at the center of the cube, touching its edges, has a radius of 2. The surface of the sphere is divided by the surface of the cube into 6 segments and 8 curved triangles, ${ }^{\text {p }}$ equal to the smaller of the sought triangles.

Answer: $\pi(3 \sqrt{2}-4)$ and $\pi(9 \sqrt{2}-4)$.