Which of the following equations represents a wave?

  • A
    $Y = A(\omega t - kx)$
  • B
    $Y = A \sin \omega t$
  • C
    $Y = A \cos kx$
  • D
    $Y = A \sin (at - bx + c)$

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The amplitude of a wave disturbance propagating in the positive $X-$ direction is given by $y = 1/(1 + x^2)$ at time $t = 0$ and by $y = 1/[1 + (x - 1)^2]$ at $t = 2$ seconds,where $x$ and $y$ are in meters. The shape of the wave disturbance does not change during the propagation. The velocity of the wave is ..... $ms^{-1}$.

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What is a wave equation?

$A$ wave equation which gives the displacement along the $Y$ direction is given by the equation $y = 10^4 \sin(60t + 2x)$,where $x$ and $y$ are in metres and $t$ is time in seconds. This represents a wave:

$A$ wave equation is $y = 10^{-4} \sin(60t + 2x)$,where $x$ and $y$ are in $m$ and $t$ is in $s$. Which of the following statements is correct?

In a wave,the path difference corresponding to a phase difference of $\phi$ is

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