This　paper　shows　some　examples　of　chaotic　systems　for　the　six　types　of　only　one　hyperbolic　equilibrium　in　changed　chameleon-like　chaotic　system.　Two　of　the　six　cases　have　hidden　attractors.　By　adjusting　the　parameters　in　the　system　and　controlling　the　stability　of　only　one　equilibrium,　we　can　further　obtain　chaos　with　four　kinds　of　conditions:　(1)　index-0　node;　(2)　index-3　node;　(3)　index-0　node　foci;　(4)　index-3　node　foci.　Based　on　the　method　of　focus　quantities,　we　study　three　limit　cycles　(the　outmost　and　inner　cycles　are　stable,　and　the　intermediate　cycle　is　unstable)　bifurcating　from　an　isolated　Hopf　equilibrium.　In　addition,　one　periodic　solution　can　be　obtained　from　a　nonisolated　zero-Hopf　equilibrium.　The　system　may　help　us　in　better　understanding,　revealing　an　intrinsic　relationship　of　the　global　dynamical　behaviors　with　the　stability　of　equilibrium　point,　especially　hidden　chaotic　attractors.