  This paper treats the class of normalized logharmonic mappings f(z) =
zh(z)bar{g(z)} in the unit disk satisfying {\phi}(z) = zh(z)g(z) is
analytically typically real. Every such mapping f is shown to be a product of
two particular logharmonic mappings, each of which admits an integral
representation. Also obtained is the radius of starlikeness and an upper
estimate for arclength. Additionally, it is shown that f maps the unit disk
into a domain symmetric with respect to the real axis when it is univalent and
its second dilatation has real coefficients.
