Jusuny your answer using phase portraits. 4.2 Consider the scalar system = ar + g(x), where p is a positive integer and g(x) satisfies g(x)| ≤ klap+1 in some neighborhood of the origin = 0. Show that the origin is asymptotically stable if p is odd and a < 0. Show that it is unstable if p is odd and a > 0 or p is even and a 0.
1. Find the state space Equation 2- Find equilibrium points 3- Consider Stability via state trojectory for the following system s A- ÿ = -29 - Sinly) +u 4H 4 Ana B- + F u (+) 1 Vd {j= f(vj)
Jusuny your answer using phase portraits. 4.2 Consider the scalar system = ar + g(x), where p is a positive integer and
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Jusuny your answer using phase portraits. 4.2 Consider the scalar system = ar + g(x), where p is a positive integer and
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