MP-49 · SPRINGS AND DYNAMICS

Natural Frequency

Calculate a simple single-degree-of-freedom natural frequency from mass and linear stiffness.

Preliminary design support. Your inputs and results stay in this browser.

INPUTS

Next decision: Screen vibration transmissibility

Want to learn more? Springs and Vibration: Force, Travel, Stress and Resonance

WHAT THIS SCREEN ANSWERS

Natural frequency is the starting point for understanding whether an excitation may approach a flexible system mode. The page applies the simple mass and stiffness relationship to the entered values. Read the output alongside the condition that produced it.

Real equipment has damping, multiple modes, distributed mass, nonlinear mounts, structure, and operating-speed transitions. Confirm the actual dynamic model, excitation spectrum, damping, supports, resonance crossings, and test data. That condition deserves its own explicit check.

Natural frequency is the starting point for understanding whether an excitation may approach a flexible system mode. Real equipment has damping, multiple modes, distributed mass, nonlinear mounts, structure, and operating-speed transitions. A recalculation is meaningful only when the changed assumption is visible.

The page applies the simple mass and stiffness relationship to the entered values. Confirm the actual dynamic model, excitation spectrum, damping, supports, resonance crossings, and test data. The decision remains specific to this application because natural frequency is the starting point for understanding whether an excitation may approach a flexible system mode. Confirm the relevant system constraint before accepting the concept.