Find the critical points and phase portrait of the given autonomous first-order differential equation: dx/dt=x^2 - x^4. Classify each critical point as asymptotically stable, semi-stable, or unstable. Sketch the graph of a typical solution x(t) where x0 has the given values: (a) x0>1 (b) 0<x0<1 (c) -1<x0<0 (d) x0<-1.