A stable system is one in which small disturbances or changes in input do not result in large or unbounded outputs. It means that the system will return to a steady state or equilibrium after being perturbed. Stability is a critical property for ensuring the reliability and predictability of a system.
In order to determine if equilibrium is stable or unstable, you can analyze the system's response to small disturbances. If the system returns to its original state after a disturbance, it is stable. If the system moves further away from equilibrium after a disturbance, it is unstable.
No, not all objects at equilibrium are stable. There are two types of equilibrium: stable equilibrium, where a system returns to its original state when disturbed, and unstable equilibrium, where a system moves away from its original state when disturbed. Objects at unstable equilibrium are not stable.
The conditions that determine whether a system is in stable, unstable, or neutral equilibrium depend on how the system responds to disturbances. In stable equilibrium, the system returns to its original state after a disturbance. In unstable equilibrium, the system moves further away from its original state after a disturbance. In neutral equilibrium, the system remains in its new state after a disturbance.
The factors that determine whether a system will be in stable or unstable equilibrium include the system's internal forces, external influences, and the system's ability to return to its original state after a disturbance.
In a system, stable equilibrium occurs when a small disturbance causes the system to return to its original state, while unstable equilibrium occurs when a small disturbance causes the system to move away from its original state.
We can classify the systems based on stability as follows. Absolutely stable system Conditionally stable system Marginally stable system Absolutely Stable System If the system is stable for all the range of system component values, then it is known as the absolutely stable system. The open loop control system is absolutely stable if all the poles of the open loop transfer function present in left half of ‘s’ plane. Similarly, the closed loop control system is absolutely stable if all the poles of the closed loop transfer function present in the left half of the ‘s’ plane. Conditionally Stable System If the system is stable for a certain range of system component values, then it is known as conditionally stable system. Marginally Stable System If the system is stable by producing an output signal with constant amplitude and constant frequency of oscillations for bounded input, then it is known as marginally stable system. The open loop control system is marginally stable if any two poles of the open loop transfer function is present on the imaginary axis. Similarly, the closed loop control system is marginally stable if any two poles of the closed loop transfer function is present on the imaginary axis.
A stable system is one that holds stability and is dependable. An unstable system is just the opposite. You do not know what to expect from an unstable system; it is not close to being dependable.
lollssxx
Thermodynamically stable means that a system is in a state where its energy is at a minimum and it is in equilibrium. This state is achieved when the system has reached its lowest energy level and is not easily disturbed. A thermodynamically stable system is less likely to undergo spontaneous changes or reactions, making it more stable overall.
In order to determine if equilibrium is stable or unstable, you can analyze the system's response to small disturbances. If the system returns to its original state after a disturbance, it is stable. If the system moves further away from equilibrium after a disturbance, it is unstable.
Hi from Panha at PUC.
Marginally stable system is when the system control components are JUST right. So if they change slightly the system becomes unstable. I wouldn't fly on that airplain.
desart
very
Hi from Panha at PUC.
No, not all objects at equilibrium are stable. There are two types of equilibrium: stable equilibrium, where a system returns to its original state when disturbed, and unstable equilibrium, where a system moves away from its original state when disturbed. Objects at unstable equilibrium are not stable.
The conditions that determine whether a system is in stable, unstable, or neutral equilibrium depend on how the system responds to disturbances. In stable equilibrium, the system returns to its original state after a disturbance. In unstable equilibrium, the system moves further away from its original state after a disturbance. In neutral equilibrium, the system remains in its new state after a disturbance.