  We investigate Moufang loops which can be written as the semidirect product
of a loop and a group. We also examine a particular class of loop extensions
which arise as a result of a finite cyclic group acting as a group of
semiautomorphisms on an inverse property loop. A question posed by Gagola III
related to such extensions is partially answered, and we give several examples
which illustrate that, in general, these extensions are not well-behaved.
