274449 A wave travelling in the + ve $x$-direction having displacement along $y$-direction as $1\text{m}$, wavelength $2\pi \text{m}$ and frequency $\frac{1}{\pi }\text{Hz}$ is represented by

274450 A progressive sound wave of frequency $500\text{Hz}$ is travelling through air with a speed of $350\text{m}{{\text{s}}^{-1}}$. A compression maximum appears at a place at a given instant. The minimum time interval after which the rarefraction maximum occurs at the same point, is

274451 A wave travelling on a string is described by $y\left( x,t \right)=0.005\text{sin}\left( 80.0x-3.0t \right)$
The period of the wave is

274452 A transverse wave is represented by $\text{y}=2\text{sin}\left( \omega \text{t}-\text{kx} \right)\text{cm}$. The value of wavelength (in $\text{cm}$ ) for which the wave velocity becomes equal to the maximum particle velocity, will be :]#

274453 A sound wave of frequency $245\text{Hz}$ travels with the speed of $300\text{m}{{\text{s}}^{-1}}$ along the positive $x$-axis. Each point of the wave moves to and fro through a total distance of $6\text{cm}$. What will be the mathematical expression of this travelling wave?

274449 A wave travelling in the + ve $x$-direction having displacement along $y$-direction as $1\text{m}$, wavelength $2\pi \text{m}$ and frequency $\frac{1}{\pi }\text{Hz}$ is represented by

274450 A progressive sound wave of frequency $500\text{Hz}$ is travelling through air with a speed of $350\text{m}{{\text{s}}^{-1}}$. A compression maximum appears at a place at a given instant. The minimum time interval after which the rarefraction maximum occurs at the same point, is

274451 A wave travelling on a string is described by $y\left( x,t \right)=0.005\text{sin}\left( 80.0x-3.0t \right)$
The period of the wave is

274452 A transverse wave is represented by $\text{y}=2\text{sin}\left( \omega \text{t}-\text{kx} \right)\text{cm}$. The value of wavelength (in $\text{cm}$ ) for which the wave velocity becomes equal to the maximum particle velocity, will be :]#

274453 A sound wave of frequency $245\text{Hz}$ travels with the speed of $300\text{m}{{\text{s}}^{-1}}$ along the positive $x$-axis. Each point of the wave moves to and fro through a total distance of $6\text{cm}$. What will be the mathematical expression of this travelling wave?

274449 A wave travelling in the + ve $x$-direction having displacement along $y$-direction as $1\text{m}$, wavelength $2\pi \text{m}$ and frequency $\frac{1}{\pi }\text{Hz}$ is represented by

274450 A progressive sound wave of frequency $500\text{Hz}$ is travelling through air with a speed of $350\text{m}{{\text{s}}^{-1}}$. A compression maximum appears at a place at a given instant. The minimum time interval after which the rarefraction maximum occurs at the same point, is

274451 A wave travelling on a string is described by $y\left( x,t \right)=0.005\text{sin}\left( 80.0x-3.0t \right)$
The period of the wave is

274452 A transverse wave is represented by $\text{y}=2\text{sin}\left( \omega \text{t}-\text{kx} \right)\text{cm}$. The value of wavelength (in $\text{cm}$ ) for which the wave velocity becomes equal to the maximum particle velocity, will be :]#

274453 A sound wave of frequency $245\text{Hz}$ travels with the speed of $300\text{m}{{\text{s}}^{-1}}$ along the positive $x$-axis. Each point of the wave moves to and fro through a total distance of $6\text{cm}$. What will be the mathematical expression of this travelling wave?

274449 A wave travelling in the + ve $x$-direction having displacement along $y$-direction as $1\text{m}$, wavelength $2\pi \text{m}$ and frequency $\frac{1}{\pi }\text{Hz}$ is represented by

274450 A progressive sound wave of frequency $500\text{Hz}$ is travelling through air with a speed of $350\text{m}{{\text{s}}^{-1}}$. A compression maximum appears at a place at a given instant. The minimum time interval after which the rarefraction maximum occurs at the same point, is

274451 A wave travelling on a string is described by $y\left( x,t \right)=0.005\text{sin}\left( 80.0x-3.0t \right)$
The period of the wave is

274452 A transverse wave is represented by $\text{y}=2\text{sin}\left( \omega \text{t}-\text{kx} \right)\text{cm}$. The value of wavelength (in $\text{cm}$ ) for which the wave velocity becomes equal to the maximum particle velocity, will be :]#

274453 A sound wave of frequency $245\text{Hz}$ travels with the speed of $300\text{m}{{\text{s}}^{-1}}$ along the positive $x$-axis. Each point of the wave moves to and fro through a total distance of $6\text{cm}$. What will be the mathematical expression of this travelling wave?

274449 A wave travelling in the + ve $x$-direction having displacement along $y$-direction as $1\text{m}$, wavelength $2\pi \text{m}$ and frequency $\frac{1}{\pi }\text{Hz}$ is represented by

274450 A progressive sound wave of frequency $500\text{Hz}$ is travelling through air with a speed of $350\text{m}{{\text{s}}^{-1}}$. A compression maximum appears at a place at a given instant. The minimum time interval after which the rarefraction maximum occurs at the same point, is

274451 A wave travelling on a string is described by $y\left( x,t \right)=0.005\text{sin}\left( 80.0x-3.0t \right)$
The period of the wave is

274452 A transverse wave is represented by $\text{y}=2\text{sin}\left( \omega \text{t}-\text{kx} \right)\text{cm}$. The value of wavelength (in $\text{cm}$ ) for which the wave velocity becomes equal to the maximum particle velocity, will be :]#

274453 A sound wave of frequency $245\text{Hz}$ travels with the speed of $300\text{m}{{\text{s}}^{-1}}$ along the positive $x$-axis. Each point of the wave moves to and fro through a total distance of $6\text{cm}$. What will be the mathematical expression of this travelling wave?