Consider the following autonomous DE. y' = 4(y - 1)^2(y - 3

Last updated: 7/8/2022

Consider the following autonomous DE. y' = 4(y - 1)^2(y - 3) Choose all correct answers. There are two critical points. If y(1) = 4, then the solution is an increasing function. One critical point is semi-stable. y = 3 is a solution. One critical point is a repeller. If y(0) = 2, then lim y(x) = 3 One critical point is an attractor.