A certain transverse sinusoidal wave of wavelength 20 cm is moving in the positive x direction. The transverse velocity of the particle at x=0 as a function of time is shown. The amplitude of the motion is:

A certain transvers sinusoidal wave of wavelength $20cm$ is moving in the positive $X$ direction. The transverse velocitt of the particle at $x=0$ as a function of time is shonwn. The amplitude of the motion is equal to $\frac{x}{\pi }$ $\left(\text{in}cm\right)$. Find $x$ :

A transverse sinusoidal wave of wavelength 20 cm is moving along a string towards increasing x. the transverse displacement of the string particle at x=0 as a function of time is shown in figure.

Q. The velocity of propagation of the wave is ?

A transverse sinusoidal wave of wavelength 20 cm is moving along a string towards increasing x. the transverse displacement of the string particle at x=0 as a function of time is shown in figure.

Q. Skecth of one wavelength of the wave (the portion between x=0 and x=20cm) at time t=0 is:

A transverse sinusoidal wave of wavelength 20 cm is moving along a string towards increasing x. the transverse displacement of the string particle at x=0 as a function of time is shown in figure.

Q. The transverse velocity of the particle at x=0 at t=5.0 s is ?

A transverse sinusoidal wave of wavelength 20 cm is moving along a string towards increasing x. The transverse displacement of the string particle at as a function of time is shown in Figure.
The equation of the wave with all the constants evaluated is:

A sinusoidal transverse wave of wavelength 18 cm travels along a string in the positive direction of an x axis. The displacement y of the string particle at x= 0) is given in Fig. 16-41 as a function of time t. The scale of the vertical axis is set by $y_1=4.0cm,$ The wave equation is to be in the form $y(x,t)=y_{nI}\sin (kx\pm \omega t+\varphi ).$ (a) At t= 0), is a plot of y versus x in the shape of a positive sine function on a legative sinc function? What are $\left(b\right)y_{nI}\left(c\right)k,\left(d\right)\omega \left(e\right)\varphi$, (f) the sign in front of $\omega$, and (g) the speed of the wave? (h) What is the transverse velocity of the particle at x=0 when t=5.0 s?

A sinusoidal wave having wavelength of $6m$ propagates along positive $x$ direction on a string. The displacement $\left(y\right)$ of a particle at $x=2m$ varies with time $\left(t\right)$ as shown in the graph
(a) Write the equation of the wave
(b) Draw y versus x graph for the wave at $t=0$

A transverse sinusoidal wave moves along a string in the positive x-direction at a speed of $10cm/s$. The wavelength of ythe wave is $0.5m$ and its amplitude is $10cm$. At a particular time $t$, the snap-shot of the wave is shown in figure. The velocity of point $P$ when its displacement is $5cm$ is -

A transverse sinusoidal wave moves along a string in the positive x-direction at a speed of 10 cm/s. The wavelength of the wave is 0.5 m and its ampli- tude is 10 cm. At a particular time t, the snap-shot of the wave is shown in figure. The velocity of point P when its displacement is 5 cm is Figure :

A transverse sinusoidal wave is moving along a string in the opposite direction of an x axis with a speed of 70m/s. At t=0 the string particle at x=0 has a transverse displacement of 4.0 cm and is not moving. The maximum transverse speed of the string particle at x=0 is 16m/s. (a) What is the frequency of the wave? (b) What is the wavelength of the wave? If y(x,t) $=y_m\sin (kx\pm \omega t+\varphi )$ is the form of the wave equation, what are (c) $y_m,\left(d\right)k,\left(e\right)\omega \left(f\right)\varphi$, and (g) the correct of sign in front of $\omega ?$