  We derive the Laws of Cosines and Sines in the super hyperbolic plane using
Minkowski supergeometry and find the identical formulae to the classical case,
but remarkably involving different expressions for cosines and sines of angles
which include substantial fermionic corrections. In further analogy to the
classical case, we apply these results to show that two parallel supergeodesics
which are not ultraparallel admit a unique common orthogonal supergeodesic, and
we briefly describe aspects of elementary supernumber theory, leading to a
prospective analogue of the Gauss product of quadratic forms.
