Wave Speed and Transverse Wave Motion Quiz

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Questions and Answers

Speed of a progressive wave is determined by the properties of the medium like its elasticity and density.

True (A)

The equation of the wave is given by $y(x, t) = R \sin(\omega t - kx)$.

True (A)

The phase of the wave, $\phi$, is constant when $\phi = \omega t - kx$ is a constant.

True (A)

The speed of a wave, $z$, is equal to the product of frequency, $n$, and wavelength, $\lambda$.

<p>True (A)</p> Signup and view all the answers

The speed of transverse wave on a stretched string is given by the equation $v = n\lambda$.

<p>False (B)</p> Signup and view all the answers

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Study Notes

Wave Properties

  • The speed of a wave is determined by properties of the medium, specifically its elasticity and density.

Wave Equation

  • The equation of a progressive wave is $y(x, t) = R \sin(\omega t - kx)$.
  • Where:
    • $y(x, t)$ is the displacement of the wave at position $x$ and time $t$.
    • $R$ is the amplitude of the wave.
    • $\omega$ is the angular frequency of the wave.
    • $k$ is the wave number.

Phase of a Wave

  • The phase of a wave, $\phi$, is defined as $\phi = \omega t - kx$.
  • When the phase is constant, the wave is considered to be in a constant state.

Speed of a Wave

  • The speed of a wave, $z$, is defined as the product of frequency, $n$, and wavelength, $\lambda$: $z = n\lambda$.

Speed of a Transverse Wave on a String

  • The speed of a transverse wave on a stretched string is given by the equation $v = n\lambda$.

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