Match the phase portraits of linear systems labeled A through F with the solutions below. State whether A to F is a (saddleode/spiral/center) and is (stable/unstableeutral).

(1 point) Match the phase portraits of linear systems labeled A through F with the solutions below. State whether each system represents a stable or unstable origin, and what type of system it is A. 31 (t) m(t) 2 cos (2t) -2 cos (2t)+sin(2t) 2sinf2t) g2 (t) 2cos(2t) 2 cos(2t)+sin(2t) 2sinf 2) -2sin(2t) - cos(2t) g/z(t) Note: You can click on the graphs to enlarge the images. A is a Choose and is! Choose Bisa Choose and is Choose C is a choose and is Choose D is a Choose and is Choose Eisa Choose and is Choose F is a Choose ' and is . Choose (1 point) Match the phase portraits of linear systems labeled A through F with the solutions below. State whether each system represents a stable or unstable origin, and what type of system it is A. 31 (t) m(t) 2 cos (2t) -2 cos (2t)+sin(2t) 2sinf2t) g2 (t) 2cos(2t) 2 cos(2t)+sin(2t) 2sinf 2) -2sin(2t) - cos(2t) g/z(t) Note: You can click on the graphs to enlarge the images. A is a Choose and is! Choose Bisa Choose and is Choose C is a choose and is Choose D is a Choose and is Choose Eisa Choose and is Choose F is a Choose ' and is . Choose