354967 A pipe open at both ends and a pipe closed at one end have same length. The ratio of frequencies of their \({p^{th}}\) overtone is

354968 The fundamental frequency in an open organ pipe is equal to the third harmonic of a closed organ pipe. If the length of the closed organ pipe is \(20\;cm\), the length of the open organ pipe is

354969 A pipe of \(30\;cm\) long and open at both the ends produces harmonics. Which harmonic mode of pipe resonates a \(1.1\,kHz\) source ? Given speed of sound in air \( = 330\;m\;{s^{ - 1}}\).

354970 A closed organ pipe and an open organ pipe are tuned to the same fundamental frequency. What is the ratio of their lengths?

354971 If the speed of sound in air is \(330\;m{\rm{/}}s\), then find the number of tones present in an open organ pipe of length \(1\;m\) whose frequency is \( \le 1000\;Hz\).

354967 A pipe open at both ends and a pipe closed at one end have same length. The ratio of frequencies of their \({p^{th}}\) overtone is

354968 The fundamental frequency in an open organ pipe is equal to the third harmonic of a closed organ pipe. If the length of the closed organ pipe is \(20\;cm\), the length of the open organ pipe is

354969 A pipe of \(30\;cm\) long and open at both the ends produces harmonics. Which harmonic mode of pipe resonates a \(1.1\,kHz\) source ? Given speed of sound in air \( = 330\;m\;{s^{ - 1}}\).

354970 A closed organ pipe and an open organ pipe are tuned to the same fundamental frequency. What is the ratio of their lengths?

354971 If the speed of sound in air is \(330\;m{\rm{/}}s\), then find the number of tones present in an open organ pipe of length \(1\;m\) whose frequency is \( \le 1000\;Hz\).

354967 A pipe open at both ends and a pipe closed at one end have same length. The ratio of frequencies of their \({p^{th}}\) overtone is

354968 The fundamental frequency in an open organ pipe is equal to the third harmonic of a closed organ pipe. If the length of the closed organ pipe is \(20\;cm\), the length of the open organ pipe is

354969 A pipe of \(30\;cm\) long and open at both the ends produces harmonics. Which harmonic mode of pipe resonates a \(1.1\,kHz\) source ? Given speed of sound in air \( = 330\;m\;{s^{ - 1}}\).

354970 A closed organ pipe and an open organ pipe are tuned to the same fundamental frequency. What is the ratio of their lengths?

354971 If the speed of sound in air is \(330\;m{\rm{/}}s\), then find the number of tones present in an open organ pipe of length \(1\;m\) whose frequency is \( \le 1000\;Hz\).

354967 A pipe open at both ends and a pipe closed at one end have same length. The ratio of frequencies of their \({p^{th}}\) overtone is

354968 The fundamental frequency in an open organ pipe is equal to the third harmonic of a closed organ pipe. If the length of the closed organ pipe is \(20\;cm\), the length of the open organ pipe is

354969 A pipe of \(30\;cm\) long and open at both the ends produces harmonics. Which harmonic mode of pipe resonates a \(1.1\,kHz\) source ? Given speed of sound in air \( = 330\;m\;{s^{ - 1}}\).

354970 A closed organ pipe and an open organ pipe are tuned to the same fundamental frequency. What is the ratio of their lengths?

354971 If the speed of sound in air is \(330\;m{\rm{/}}s\), then find the number of tones present in an open organ pipe of length \(1\;m\) whose frequency is \( \le 1000\;Hz\).

354967 A pipe open at both ends and a pipe closed at one end have same length. The ratio of frequencies of their \({p^{th}}\) overtone is

354968 The fundamental frequency in an open organ pipe is equal to the third harmonic of a closed organ pipe. If the length of the closed organ pipe is \(20\;cm\), the length of the open organ pipe is

354969 A pipe of \(30\;cm\) long and open at both the ends produces harmonics. Which harmonic mode of pipe resonates a \(1.1\,kHz\) source ? Given speed of sound in air \( = 330\;m\;{s^{ - 1}}\).

354970 A closed organ pipe and an open organ pipe are tuned to the same fundamental frequency. What is the ratio of their lengths?

354971 If the speed of sound in air is \(330\;m{\rm{/}}s\), then find the number of tones present in an open organ pipe of length \(1\;m\) whose frequency is \( \le 1000\;Hz\).