The equations ruling the thermal equilibrium along coronal loops on ra
pidly rotating solar-type stars are solved. The particular case of loo
ps with lengths comparable or greater than a stellar radius is studied
. Depending on the base pressure, it is found that hot loops can exist
either with very high coronal temperature (T similar to 10(7) K) or w
ith a more solar like temperature (T similar to 10(6) K) Another type
of solution consist of loops with a local temperature minimum at the s
ummit which can be thought as representing a stellar sling-shot promin
ence. A detailed study is presented and it is shown that these solutio
ns are available in very general circumstances and without any special
requirements such as those concerning the heating distribution along
the loop or variations of the cross-sectional area. The equilibrium st
ructure of asymmetric loops is analysed. The maximum temperature of ho
t loops moves towards the loop leg with more heating, but surprisingly
, depending on the parameters of the problem, the prominence solution
can appear in either loop leg.