354946 The fundamental frequencies of an open and a closed tube, each of same length \(l\) with \(v\) as the speed of sound in air, respectively are

354947 A glass tube is open at both the ends. A tuning fork of frequency \(f\) resonates with the air column inside the tube. Now the tube is placed vertically inside water so that half the length of the tube is filled with water. Now the air column inside the tube is in unison with another fork of frequency \(f^{\prime}\). Then

354948 An organ pipe open on both ends in the \(n\)th harmonic is in resonance with a source of \(1000\;Hz.\) The length of pipe is \(16.6\;cm\) and speed of sound in air is \(332\;m/s.\) Find the value of \(n\).

354949 First overtone frequency of a closed pipe of length \(l_{1}\) is equal to the \(2^{\text {nd }}\) harmonic frequency of an open pipe of length \(l_{2}\). The ratio \(l_{1} / l_{2}=\)

354946 The fundamental frequencies of an open and a closed tube, each of same length \(l\) with \(v\) as the speed of sound in air, respectively are

354947 A glass tube is open at both the ends. A tuning fork of frequency \(f\) resonates with the air column inside the tube. Now the tube is placed vertically inside water so that half the length of the tube is filled with water. Now the air column inside the tube is in unison with another fork of frequency \(f^{\prime}\). Then

354948 An organ pipe open on both ends in the \(n\)th harmonic is in resonance with a source of \(1000\;Hz.\) The length of pipe is \(16.6\;cm\) and speed of sound in air is \(332\;m/s.\) Find the value of \(n\).

354949 First overtone frequency of a closed pipe of length \(l_{1}\) is equal to the \(2^{\text {nd }}\) harmonic frequency of an open pipe of length \(l_{2}\). The ratio \(l_{1} / l_{2}=\)

354946 The fundamental frequencies of an open and a closed tube, each of same length \(l\) with \(v\) as the speed of sound in air, respectively are

354947 A glass tube is open at both the ends. A tuning fork of frequency \(f\) resonates with the air column inside the tube. Now the tube is placed vertically inside water so that half the length of the tube is filled with water. Now the air column inside the tube is in unison with another fork of frequency \(f^{\prime}\). Then

354948 An organ pipe open on both ends in the \(n\)th harmonic is in resonance with a source of \(1000\;Hz.\) The length of pipe is \(16.6\;cm\) and speed of sound in air is \(332\;m/s.\) Find the value of \(n\).

354949 First overtone frequency of a closed pipe of length \(l_{1}\) is equal to the \(2^{\text {nd }}\) harmonic frequency of an open pipe of length \(l_{2}\). The ratio \(l_{1} / l_{2}=\)

354946 The fundamental frequencies of an open and a closed tube, each of same length \(l\) with \(v\) as the speed of sound in air, respectively are

354947 A glass tube is open at both the ends. A tuning fork of frequency \(f\) resonates with the air column inside the tube. Now the tube is placed vertically inside water so that half the length of the tube is filled with water. Now the air column inside the tube is in unison with another fork of frequency \(f^{\prime}\). Then

354948 An organ pipe open on both ends in the \(n\)th harmonic is in resonance with a source of \(1000\;Hz.\) The length of pipe is \(16.6\;cm\) and speed of sound in air is \(332\;m/s.\) Find the value of \(n\).

354949 First overtone frequency of a closed pipe of length \(l_{1}\) is equal to the \(2^{\text {nd }}\) harmonic frequency of an open pipe of length \(l_{2}\). The ratio \(l_{1} / l_{2}=\)