355147 Consider a string fixed at one end and free at the other end. The frequency of the 3rd overtone is ( \(l\) is the length and \(v\) is the velocity)

355148 The particle displacement (in \(cm\) ) in a stationary wave is given by \(y(x, t)=2 \sin (0.1 \pi x) \cos (100 \pi t)\). The distance between a node and the next antiode is

355149 Assertion :
Velocity of particles while crossing mean position (in stationary waves) is maximum at anti-nodes and zero at nodes.
Reason :
Amplitude of vibration at anti - nodes is maximum and at nodes, the amplitude is zero and all particles between two successive nodes cross the mean position together.

355150 At a certain instant a stationary transverse wave is found to have maximum potential energy. The appearance of the string at that instant is a (each of the component waves have amplitude \(A\))

355151 Assertion :
In a small segment of string carrying sinusoidal wave, total energy is conserved.
Reason :
The stretch in the string is maximum at the mean position

355147 Consider a string fixed at one end and free at the other end. The frequency of the 3rd overtone is ( \(l\) is the length and \(v\) is the velocity)

355148 The particle displacement (in \(cm\) ) in a stationary wave is given by \(y(x, t)=2 \sin (0.1 \pi x) \cos (100 \pi t)\). The distance between a node and the next antiode is

355149 Assertion :
Velocity of particles while crossing mean position (in stationary waves) is maximum at anti-nodes and zero at nodes.
Reason :
Amplitude of vibration at anti - nodes is maximum and at nodes, the amplitude is zero and all particles between two successive nodes cross the mean position together.

355150 At a certain instant a stationary transverse wave is found to have maximum potential energy. The appearance of the string at that instant is a (each of the component waves have amplitude \(A\))

355151 Assertion :
In a small segment of string carrying sinusoidal wave, total energy is conserved.
Reason :
The stretch in the string is maximum at the mean position

355147 Consider a string fixed at one end and free at the other end. The frequency of the 3rd overtone is ( \(l\) is the length and \(v\) is the velocity)

355148 The particle displacement (in \(cm\) ) in a stationary wave is given by \(y(x, t)=2 \sin (0.1 \pi x) \cos (100 \pi t)\). The distance between a node and the next antiode is

355149 Assertion :
Velocity of particles while crossing mean position (in stationary waves) is maximum at anti-nodes and zero at nodes.
Reason :
Amplitude of vibration at anti - nodes is maximum and at nodes, the amplitude is zero and all particles between two successive nodes cross the mean position together.

355150 At a certain instant a stationary transverse wave is found to have maximum potential energy. The appearance of the string at that instant is a (each of the component waves have amplitude \(A\))

355151 Assertion :
In a small segment of string carrying sinusoidal wave, total energy is conserved.
Reason :
The stretch in the string is maximum at the mean position

355147 Consider a string fixed at one end and free at the other end. The frequency of the 3rd overtone is ( \(l\) is the length and \(v\) is the velocity)

355148 The particle displacement (in \(cm\) ) in a stationary wave is given by \(y(x, t)=2 \sin (0.1 \pi x) \cos (100 \pi t)\). The distance between a node and the next antiode is

355149 Assertion :
Velocity of particles while crossing mean position (in stationary waves) is maximum at anti-nodes and zero at nodes.
Reason :
Amplitude of vibration at anti - nodes is maximum and at nodes, the amplitude is zero and all particles between two successive nodes cross the mean position together.

355150 At a certain instant a stationary transverse wave is found to have maximum potential energy. The appearance of the string at that instant is a (each of the component waves have amplitude \(A\))

355151 Assertion :
In a small segment of string carrying sinusoidal wave, total energy is conserved.
Reason :
The stretch in the string is maximum at the mean position

355147 Consider a string fixed at one end and free at the other end. The frequency of the 3rd overtone is ( \(l\) is the length and \(v\) is the velocity)

355148 The particle displacement (in \(cm\) ) in a stationary wave is given by \(y(x, t)=2 \sin (0.1 \pi x) \cos (100 \pi t)\). The distance between a node and the next antiode is

355149 Assertion :
Velocity of particles while crossing mean position (in stationary waves) is maximum at anti-nodes and zero at nodes.
Reason :
Amplitude of vibration at anti - nodes is maximum and at nodes, the amplitude is zero and all particles between two successive nodes cross the mean position together.

355150 At a certain instant a stationary transverse wave is found to have maximum potential energy. The appearance of the string at that instant is a (each of the component waves have amplitude \(A\))

355151 Assertion :
In a small segment of string carrying sinusoidal wave, total energy is conserved.
Reason :
The stretch in the string is maximum at the mean position