The velocity of sound \( v \) in an open organ pipe is given by the formula: \[ v = f \cdot \lambda \] where \( f \) is the frequency, and \( \lambda \) is the wavelength of the wave. The fundamental frequency of an open organ pipe is given by: \[ \lambda_1 = 2L \] where \( L \) is the length of the tube. For the second harmonic, the wavelength \( \lambda_2 \) is: \[ \lambda_2 = L \] Using the relationship \( v = f \cdot \lambda \), we find that the second harmonic corresponds to the frequency of 1.1 kHz.
Therefore, the correct harmonic is the second harmonic. Hence, the correct answer is (d).
Which of the following is an octal number equal to decimal number \((896)_{10}\)?