1. The problem statement, all variables and given/known data Find the equilibrium and determine its stability for the model of Sec 1.4. Assume x and y are both strictly positive (nonzero). 2. Relevant equations Differential equations of section 1.4 (1/x)(dx/dt) = a1 - b1y (1/y)(dy/dt) = -a2 + b2x 3. The attempt at a solution I solved the two differential equations and got x(t) = e^t(a1 -b1y) and y(t) = e^t(-a2 +b2x) so once I had these I though of what happens to the equations when t approaches infinity but that's where I'm unsure because x and y are apart of each other eqation. Either both of them approach infinity as t approaches infinity and there is no equilibrium or there is something more complex that I can't seem to figure out yet. Thanks to anybody who helps.