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Power system stability means
Power system remains in a state of equilibrium under normal operating condition
To restore an acceptable state of equilibrium after a disturbance
Both a and b
None of above
Both a and b
Quick Summary: Power system stability refers to the ability of an electric power system to regain a state of operating equilibrium after being subjected to a physical disturbance. It encompasses both the maintenance of steady-state operation and the capability to restore stability following transient or dynamic perturbations.
Power system stability refers to the ability of an electric power system to regain a state of operating equilibrium after being subjected to a physical disturbance. It encompasses both the maintenance of steady-state operation and the capability to restore stability following transient or dynamic perturbations.
P=XVsVrsin(δ) — Power-angle relation representing the transfer capability during steady-state
Mdt2d2δ=Pm−Pe — Swing equation governing the rotor dynamics during disturbances
Stability depends on the balance between electromagnetic torque and mechanical torque in generators. When a disturbance occurs, the rotor speed deviates; the system remains stable if the synchronizing and damping torques are sufficient to return the system to a new or original operating point. The stability is categorized into Steady-State, Transient, and Dynamic stability based on the nature and magnitude of the disturbance.
Steady-state stability relates to small, slow changes in load.
Transient stability relates to large sudden changes like faults or switching.
The swing equation describes the oscillation of the generator rotor.
Synchronizing torque is essential to pull the rotor back into equilibrium.
Ensures continuous and reliable power supply
Prevents cascading outages in a grid
High computational requirement for simulation
Stability limits restrict maximum power transfer capacity
Grid protection relay settings
HVDC system control strategies
Stability is generally assessed using the Equal Area Criterion for single machine systems.
Options A and B represent the two fundamental aspects of stability: steady-state maintenance and recovery, making C the comprehensive choice.
C is correct — Power system stability is defined by both the ability to maintain equilibrium under normal conditions and the capacity to restore it following a disturbance.
Always remember the Swing Equation Mδ¨=Pm−Pe as the foundation for all transient stability analysis in competitive exams.