Consider the following statements regarding Stability in State-Space Analysis:1.Eigenvalues of the system matrix A define the characteristic roots that determine the system's stability.2.A system is asymptotically stable if and only if, all eigenvalues of the system matrix A have strictly negative real parts (located in the Left-Half Plane).3.The presence of at least one eigenvalue with a positive real part (located in the Right-Half Plane) implies that the system is unstable.4.Stability is a property of the system itself and is determined by the internal system parameters and the A matrix.Which of the above statements is/are correct?