Reflective Standing Wave Equation

Reference from the original Physics I textbook.

Reflective Standing Wave Equation

$y_{2} (x, t) = y_{0} \sin (k \cdot x + ω \cdot t)$

$y_{2} (x, t) = Amplitude at (x,t) value (m)$
$y_{0} = Max Amplitude in Reflected Direction (m)$
$k = Wavenumber$
$ω = Angular Frequency (rad/s)$
$t = time (s)$

Related Glossary Terms

Combined Standing Wave Equation, Initial Standing Wave Equation, Standing Wave

Index

Chapter 10 - Simple Harmonics

Chapter 10 - FFR - Complex Harmonics

Glossary and deeper reading · 1 refreshers

These editorial refreshers supplement the reading. Definitions and examples are added guidance; original source wording and recorded answers remain in their original context.

Standing wave
A standing wave is a spatially fixed interference pattern formed by suitable waves traveling in opposite directions. Its nodes remain at zero displacement while antinodes mark positions of maximum oscillation amplitude. For example, a string fixed at both ends can support standing waves whose wavelengths fit the boundary conditions.
Read more: Standing waves →

Reflective Standing Wave Equation

Standing wave

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