Exercise · ZW-HARMONIC-OSCILLATOR-008 · ★★☆ Intermediate
The spring is replaced by one with \(k\) four times larger, with the same \(m\). What happens to the angular frequency \(\omega\)?
Choose one option.
Show answer
- A. It doubles
Exercise · ZW-HARMONIC-OSCILLATOR-008 · ★★☆ Intermediate
Choose one option.
Since \(\omega=\sqrt{k/m}\), multiplying \(k\) by \(4\) multiplies \(\omega\) by \(\sqrt4=2\).
Model of a mass \(m\) attached to a spring of constant \(k\), with no friction or external force, whose position \(y(t)\) oscillates with angular frequency \(\omega\) about equilibrium.