354907 The fundamental frequency of a closed pipe is \(400\;Hz.\) If \(\dfrac{1}{3} r d\) pipe is filled with water, then the frequency of \({2^{nd}}\) harmonic of the pipe will be (neglect end correction)

354908 If \(\ell_{1}\) and \(\ell_{2}\left(>\ell_{1}\right)\) be the lengths of an air column for the first and second resonance When a tuning fork of frequency \(n\) is sounded on a resonance tube, then the minimum distance of the anti-node from the top end of the resonance tube is

354909 In the case of vibration of closed end organ pipe in fundamental mode of vibration, the pressure is maximum at

354910 A pipe closed at one end has length \(0.8\;m\). At its open end a \(0.5\;m\) long uniform string is vibrating in its second harmonic and it resonates with the fundamental frequency of the pipe. If the tension in the wire in \(50\;N\) and the speed of sound is \(320\;m{\rm{/}}s\), the mass of the string used is

354911 An open pipe is suddenly closed with the result that the second overtone of the closed pipe is found to be higher in frequency by \(100\;Hz\), than the first overtone of the original pipe. The fundamental frequency of open pipe will be

354907 The fundamental frequency of a closed pipe is \(400\;Hz.\) If \(\dfrac{1}{3} r d\) pipe is filled with water, then the frequency of \({2^{nd}}\) harmonic of the pipe will be (neglect end correction)

354908 If \(\ell_{1}\) and \(\ell_{2}\left(>\ell_{1}\right)\) be the lengths of an air column for the first and second resonance When a tuning fork of frequency \(n\) is sounded on a resonance tube, then the minimum distance of the anti-node from the top end of the resonance tube is

354909 In the case of vibration of closed end organ pipe in fundamental mode of vibration, the pressure is maximum at

354910 A pipe closed at one end has length \(0.8\;m\). At its open end a \(0.5\;m\) long uniform string is vibrating in its second harmonic and it resonates with the fundamental frequency of the pipe. If the tension in the wire in \(50\;N\) and the speed of sound is \(320\;m{\rm{/}}s\), the mass of the string used is

354911 An open pipe is suddenly closed with the result that the second overtone of the closed pipe is found to be higher in frequency by \(100\;Hz\), than the first overtone of the original pipe. The fundamental frequency of open pipe will be

354907 The fundamental frequency of a closed pipe is \(400\;Hz.\) If \(\dfrac{1}{3} r d\) pipe is filled with water, then the frequency of \({2^{nd}}\) harmonic of the pipe will be (neglect end correction)

354908 If \(\ell_{1}\) and \(\ell_{2}\left(>\ell_{1}\right)\) be the lengths of an air column for the first and second resonance When a tuning fork of frequency \(n\) is sounded on a resonance tube, then the minimum distance of the anti-node from the top end of the resonance tube is

354909 In the case of vibration of closed end organ pipe in fundamental mode of vibration, the pressure is maximum at

354910 A pipe closed at one end has length \(0.8\;m\). At its open end a \(0.5\;m\) long uniform string is vibrating in its second harmonic and it resonates with the fundamental frequency of the pipe. If the tension in the wire in \(50\;N\) and the speed of sound is \(320\;m{\rm{/}}s\), the mass of the string used is

354911 An open pipe is suddenly closed with the result that the second overtone of the closed pipe is found to be higher in frequency by \(100\;Hz\), than the first overtone of the original pipe. The fundamental frequency of open pipe will be

354907 The fundamental frequency of a closed pipe is \(400\;Hz.\) If \(\dfrac{1}{3} r d\) pipe is filled with water, then the frequency of \({2^{nd}}\) harmonic of the pipe will be (neglect end correction)

354908 If \(\ell_{1}\) and \(\ell_{2}\left(>\ell_{1}\right)\) be the lengths of an air column for the first and second resonance When a tuning fork of frequency \(n\) is sounded on a resonance tube, then the minimum distance of the anti-node from the top end of the resonance tube is

354909 In the case of vibration of closed end organ pipe in fundamental mode of vibration, the pressure is maximum at

354910 A pipe closed at one end has length \(0.8\;m\). At its open end a \(0.5\;m\) long uniform string is vibrating in its second harmonic and it resonates with the fundamental frequency of the pipe. If the tension in the wire in \(50\;N\) and the speed of sound is \(320\;m{\rm{/}}s\), the mass of the string used is

354911 An open pipe is suddenly closed with the result that the second overtone of the closed pipe is found to be higher in frequency by \(100\;Hz\), than the first overtone of the original pipe. The fundamental frequency of open pipe will be

354907 The fundamental frequency of a closed pipe is \(400\;Hz.\) If \(\dfrac{1}{3} r d\) pipe is filled with water, then the frequency of \({2^{nd}}\) harmonic of the pipe will be (neglect end correction)

354908 If \(\ell_{1}\) and \(\ell_{2}\left(>\ell_{1}\right)\) be the lengths of an air column for the first and second resonance When a tuning fork of frequency \(n\) is sounded on a resonance tube, then the minimum distance of the anti-node from the top end of the resonance tube is

354909 In the case of vibration of closed end organ pipe in fundamental mode of vibration, the pressure is maximum at

354910 A pipe closed at one end has length \(0.8\;m\). At its open end a \(0.5\;m\) long uniform string is vibrating in its second harmonic and it resonates with the fundamental frequency of the pipe. If the tension in the wire in \(50\;N\) and the speed of sound is \(320\;m{\rm{/}}s\), the mass of the string used is

354911 An open pipe is suddenly closed with the result that the second overtone of the closed pipe is found to be higher in frequency by \(100\;Hz\), than the first overtone of the original pipe. The fundamental frequency of open pipe will be