The respective displacements (in $\mathrm{cm}$) of the two particles are given by the equations:

$y_1=2\sin 3\pi t$

$y_2=2\sin \left(3\pi t-\frac{\pi }{8}\right)$

and these two particles of medium disturbed by the wave propagation are at $x_1=0$ and $x_2=1 \mathrm{cm}$, then wave speed is:

The phase difference between the following two waves $y_2$ and $y_1$ is:

$y_1=a\sin \left(\omega t-kx\right)$

$y_2=b\cos \left(\omega t-kx+\frac{\pi }{3}\right)$

Two simple harmonic motion, are represented by the equations $y_1=10\sin \left(3\pi t+\frac{\pi }{3}\right); y_2=5(\sin 3\pi t+\sqrt{3}\cos 3\pi t)$. Ratio of amplitude of $y_1$ to $y_2=x:1$. The value of $x$ is

A simple wave motion is represented by $y=5\left(\sin 4\pi t+\sqrt{3}\cos 4\pi t\right)$. Its amplitude is

The figure below shows pressure variation in two different sound waves in air with time at a given position. Both the figures are drawn to the same scale.



Which of the following statement is true?