Consider Guided Activity 4, Part 2, Task A. When verifying the stability of the equilibrium points, you calculated the eigenvalues for each point. For the point (3018, 15012), choose the eigenvalue with the larger absolute value. What is the value of this eigenvalue, entering it as a negative number if it is negative? Round your answer to 4 decimal places. Part 2, Task A:

New manlipslift Offversity Part 2 (Independent Practice) Task A Verify the stability of the other equilibrium points that we found in Module Two. Please keep this in mind as we move forward into the next module, where we discuss the phase portraits associated. For a refresher on linear algebra, perform at least one set of the calculations by hand. Set up the Jacobian Matrix, find the partial derivatives, and do the calculations for one set of equilibrium points. For the others, feel free to use CoCalc to make the calculations more efficient. This is the format of the table you need to create based on your CoCalc (or by hand) results. Fill in the table, and then decide if the table agrees or disagrees with our conclusions in the guided activity from module 2. Equilibrium point Eigenvalue 1 Eigenvalue 2 Stable or Unstable? 0, 0 3000, 0 150000, 0 0, 15000 0, 400000 3018,15012 149513,15595 137698,392568 Stable 0.7282 0.0436 (from Part 1) Both negative) 3535, 399809 Hints: The CoCalc script needed for this task are just using the script from this Guided Activity, Part 1 and applying it to the other equilibrium points in the table. The script above was written so that the only change needed is in the Astar=A(B=137698,F=392568) line where different equilibrium points should be entered. 33.F Clear