Standing waves occur at all multiples of the lowest resonant frequency
Related
- Standing waves arise when wall spacing equals half-wavelength multiples (similarity 0.88)
- Standing waves occur at all integer multiples of a fundamental frequency (similarity 0.87)
- Standing waves are a subclass of the more general phenomenon called resonant modes (similarity 0.84)
- A standing wave is still moving at normal speed while appearing stationary (similarity 0.83)
- Acoustic standing waves are termed modes with numbered order by frequency (similarity 0.82)
- Low-frequency tones become relatively louder as level increases. (similarity 0.81)
- Frequency, wavelength, and velocity determine one another (similarity 0.81)
- Each open-end reflection filters out high frequencies until the fundamental remains (similarity 0.81)
- Standing waves can form without two bounding reflectors (similarity 0.81)
- Standing-wave thinking applies only at low frequencies in small rooms (similarity 0.80)
- Dissonance depends on proportional separation falling inside the critical bandwidth, not absolute frequency difference (similarity 0.80)
- Standing waves form when wavelengths match room dimensions (similarity 0.80)
- Supported standing-wave frequencies in bounded systems occur at odd multiples of the lowest (similarity 0.80)
- Critical band bandwidths grow from 100 Hz to over 2 kHz with frequency (similarity 0.79)
- Standing waves arise from counter-propagating reflections with no net energy flow (similarity 0.79)