  We observe chimeralike states in an ensemble of oscillators using a type of
global coupling consisting of two components: attractive and repulsive
mean-field feedback. We identify existence of two types of chimeralike states
in a bistable Li\'{e}nard system; in one type, both the coherent and the
incoherent populations are in chaotic states (called as chaos-chaos chimeralike
states) and, in another type, the incoherent population is in periodic state
while the coherent population has irregular small oscillation. Interestingly,
we also recorded a metastable state in a parameter regime of the Li\'{e}nard
system where the coherent and noncoherent states migrates from one to another
population. To test the generality of the coupling configuration, we present
another example of bistable system, the van der Pol-Duffing system where the
chimeralike states are observed, however, the coherent population is periodic
or quasiperiodic and the incoherent population is of chaotic in nature.
Furthermore, we apply the coupling to a network of chaotic R\"ossler system
where we find the chaos-chaos chimeralike states.
