Let K be a hyperbolic, fibered knot in <IMG SRC="S3.gif">. 
Then the exterior is regarded as a mapping torus 
of a compact, once punctured surface with a monodromy 
isotopic to a pseudo-Anosov automorphism. 
Performing a longitudinal surgery on K, 
we obtain a 3-manifold which is naturally regarded as 
the mapping torus of the capped off surface 
with the capped off monodromy; 
the dual knot 
(the core of the filled solid torus in the resulting 3-manifold) 
is a section for the surface bundle. 
Generically the resulting 3-manifold is still hyperbolic, 
in other words, 
the capped off monodromy is still isotopic to a pseudo-Anosov automorphism. 
Gabai found a hyperbolic, fibered knot in <IMG SRC="S3.gif"> 
on which a longitudinal surgery produces a toroidal manifold, 
and now it is known that 
there are infinitely many such hyperbolic, fibered knots. 
On the other hand, 
there have been no known examples of hyperbolic, fibered knots 
in <IMG SRC="S3.gif"> with longitudinal, Seifert fibered surgeries, and 
Teragaito asks if there are no such examples. 
We give an answer this question by constructing 
an infinite family of hyperbolic, fibered knots in <IMG SRC="S3.gif"> 
each of which admits a longitudinal, Seifert fibered surgeries. 
Besides our examples show 
existence of boundary slopes which can be also Seifert fibered slopes. 
We also give a condition assuring that 
the given section in a Seifert fibered, surface bundle over the circle 
is hyperbolic in terms of the "projection" in the fiber surface.