Use the eigenvalue approach to analyze all equilibria of the given Lotka-Volterra models of interspecific competition. dN, = 5N1 N1 1 19 N2 1.1. 19 dt N2 0.8 N1 dN2 6N2 1- 22 dt 22 Select the correct...

Extracted text: Use the eigenvalue approach to analyze all equilibria of the given Lotka-Volterra models of interspecific competition. dN, = 5N1 N1 1 19 N2 1.1. 19 dt N2 0.8 N1 dN2 6N2 1- 22 dt 22 Select the correct answer below. O A. The trivial equilibria (0, 0) is unstable. The equilibrium (19, 0) is locally stable. The equilibrium (0, 22) is unstable. The equilibrium at the non-trivial solution cannot be analyzed. B. The trivial equilibria (0, 0) is unstable. The equilibrium (19, 0) is locally unstable. The equilibrium (0, 22) is locally stable. The equilibrium at the non-trivial solution is locally stable. O C. The trivial equilibria (0, 0) is stable. The equilibrium (19, 0) is locally unstable. The equilibrium (0, 22) is locally stable. The equilibrium at the non-trivial solution cannot be analyzed. D. The trivial equilibria (0, 0) is unstable. The equilibrium (19, 0) is locally unstable. The equilibrium (0, 22) is locally stable. The equilibrium at the non-trivial solution cannot be analyzed.