Integra Scienti | Dashbc | Course Switch 17C Section We X webwork.math.ucdavis.edu/webwork2/MAT17C-Temirgaliyeva-Fall-2023/Section_1... YouTube Maps Translate GE News my myucdavis Bookshelf: Verify... Section 11.1: Problem 8 em Previous Problem Problem List Next Problem gs (1 point) Consider the differential equation dx = Ax(t) dt ms where A is a given matrix. Determine whether the equilibrium (0, 0) is a stable spiral, an unstable spiral, or a neutral spiral (center). Also determine whether the trajectories travel clockwise or counterclockwise. 1 v 2 V 4 = [3 2] 3 V The equilibrium (0, 0) a stable spiral 14V 15 V Trajectories travel co an unstable spiral a neutral spiral 16 n 7 v A= n 8 ... ms The equilibrium (0, 0) is a stable spiral Trajectories travel counterclockwise A = -16 The equilibrium (0, 0) is an unstable spiral Trajectories travel clockwise Note: In order to get credit for this problem all answers must be correct. Preview My Answers Submit Answers Your You have attempted this problem 26 times.Scienti Dashbc | Course Switch 17C Integra We X ctio webwork.math.ucdavis.edu/webwork2/MAT17C-Temirgaliyeva-Fall-2023/Section_1... my myucdavis Bookshelf: Verify... Translate GE News be Maps Section 11.1: Problem 8 Problem List Next Problem Previous Problem (1 point) Consider the differential equation dx Ax(1) dt where A is a given matrix. Determine whether the equilibrium (0, 0) is a stable spiral, an unstable spiral, or a neutral spiral (center). Also determine whether the trajectories travel clockwise or counterclockwise. A = 3 - 8 2 ? The equilibrium clockwise Trajectories trave v counterclockwise A = 4 3 -21 The equilibrium (0, 0) is a stable spiral Trajectories travel counterclockwise A = -16 6 The equilibrium (0, 0) is an unstable spiral Trajectories travel clockwise Note: In order to get credit for this problem all answers must be correct. Preview My Answers Submit Answers You You have attempted this problem 26 times