354506 Two points on a travelling wave having frequency \(500\;Hz\) and velocity \(300\;m/s\) are \(60^{\circ}\) out of phase, then the minimum distance between the two points is

354507 In a transverse wave the distance between crest and neighbouring trough at the same instant is 4 \(cm\) and the distance between a crest and trough at the same place is \(1.0\;cm\). The next crest appears at the same place after a time intervel of \(0.4\;s\). The maximum speed of the vibrating particles in the medium is:

354508 The path difference between the two waves \(y_{1}=a_{1} \sin \left(\omega t-\dfrac{2 \pi x}{\lambda}\right)\) and \(y_{2}=a_{2} \cos \left(\omega t-\dfrac{2 \pi x}{\lambda}+\phi\right)\) is

354509 The phase difference between two waves, represented by
\({y_1} = {10^{ - 6}}\sin \{ 100t + (x/50) + 0.5\} m\)
\({y_2} = {10^{ - 6}}\cos \{ 100t + (x/50)\} m\)
Where \(x\) is expressed in meters and \(t\) is expressed in seconds, is approximately:

354510 The equation \(y=A \cos ^{2}\left(2 \pi n t-2 \pi \dfrac{x}{\lambda}\right)\) represents a wave with

354506 Two points on a travelling wave having frequency \(500\;Hz\) and velocity \(300\;m/s\) are \(60^{\circ}\) out of phase, then the minimum distance between the two points is

354507 In a transverse wave the distance between crest and neighbouring trough at the same instant is 4 \(cm\) and the distance between a crest and trough at the same place is \(1.0\;cm\). The next crest appears at the same place after a time intervel of \(0.4\;s\). The maximum speed of the vibrating particles in the medium is:

354508 The path difference between the two waves \(y_{1}=a_{1} \sin \left(\omega t-\dfrac{2 \pi x}{\lambda}\right)\) and \(y_{2}=a_{2} \cos \left(\omega t-\dfrac{2 \pi x}{\lambda}+\phi\right)\) is

354509 The phase difference between two waves, represented by
\({y_1} = {10^{ - 6}}\sin \{ 100t + (x/50) + 0.5\} m\)
\({y_2} = {10^{ - 6}}\cos \{ 100t + (x/50)\} m\)
Where \(x\) is expressed in meters and \(t\) is expressed in seconds, is approximately:

354510 The equation \(y=A \cos ^{2}\left(2 \pi n t-2 \pi \dfrac{x}{\lambda}\right)\) represents a wave with

354506 Two points on a travelling wave having frequency \(500\;Hz\) and velocity \(300\;m/s\) are \(60^{\circ}\) out of phase, then the minimum distance between the two points is

354507 In a transverse wave the distance between crest and neighbouring trough at the same instant is 4 \(cm\) and the distance between a crest and trough at the same place is \(1.0\;cm\). The next crest appears at the same place after a time intervel of \(0.4\;s\). The maximum speed of the vibrating particles in the medium is:

354508 The path difference between the two waves \(y_{1}=a_{1} \sin \left(\omega t-\dfrac{2 \pi x}{\lambda}\right)\) and \(y_{2}=a_{2} \cos \left(\omega t-\dfrac{2 \pi x}{\lambda}+\phi\right)\) is

354509 The phase difference between two waves, represented by
\({y_1} = {10^{ - 6}}\sin \{ 100t + (x/50) + 0.5\} m\)
\({y_2} = {10^{ - 6}}\cos \{ 100t + (x/50)\} m\)
Where \(x\) is expressed in meters and \(t\) is expressed in seconds, is approximately:

354510 The equation \(y=A \cos ^{2}\left(2 \pi n t-2 \pi \dfrac{x}{\lambda}\right)\) represents a wave with

354506 Two points on a travelling wave having frequency \(500\;Hz\) and velocity \(300\;m/s\) are \(60^{\circ}\) out of phase, then the minimum distance between the two points is

354507 In a transverse wave the distance between crest and neighbouring trough at the same instant is 4 \(cm\) and the distance between a crest and trough at the same place is \(1.0\;cm\). The next crest appears at the same place after a time intervel of \(0.4\;s\). The maximum speed of the vibrating particles in the medium is:

354508 The path difference between the two waves \(y_{1}=a_{1} \sin \left(\omega t-\dfrac{2 \pi x}{\lambda}\right)\) and \(y_{2}=a_{2} \cos \left(\omega t-\dfrac{2 \pi x}{\lambda}+\phi\right)\) is

354509 The phase difference between two waves, represented by
\({y_1} = {10^{ - 6}}\sin \{ 100t + (x/50) + 0.5\} m\)
\({y_2} = {10^{ - 6}}\cos \{ 100t + (x/50)\} m\)
Where \(x\) is expressed in meters and \(t\) is expressed in seconds, is approximately:

354510 The equation \(y=A \cos ^{2}\left(2 \pi n t-2 \pi \dfrac{x}{\lambda}\right)\) represents a wave with

354506 Two points on a travelling wave having frequency \(500\;Hz\) and velocity \(300\;m/s\) are \(60^{\circ}\) out of phase, then the minimum distance between the two points is

354507 In a transverse wave the distance between crest and neighbouring trough at the same instant is 4 \(cm\) and the distance between a crest and trough at the same place is \(1.0\;cm\). The next crest appears at the same place after a time intervel of \(0.4\;s\). The maximum speed of the vibrating particles in the medium is:

354508 The path difference between the two waves \(y_{1}=a_{1} \sin \left(\omega t-\dfrac{2 \pi x}{\lambda}\right)\) and \(y_{2}=a_{2} \cos \left(\omega t-\dfrac{2 \pi x}{\lambda}+\phi\right)\) is

354509 The phase difference between two waves, represented by
\({y_1} = {10^{ - 6}}\sin \{ 100t + (x/50) + 0.5\} m\)
\({y_2} = {10^{ - 6}}\cos \{ 100t + (x/50)\} m\)
Where \(x\) is expressed in meters and \(t\) is expressed in seconds, is approximately:

354510 The equation \(y=A \cos ^{2}\left(2 \pi n t-2 \pi \dfrac{x}{\lambda}\right)\) represents a wave with